prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A spring scale with a precision of +/- 3000 grams measures a mass of 5000 grams and a chronometer with a precision of +/- 0.0002 seconds measures a duration as 0.0002 seconds. After dividing the numbers your calculator app gives the output 25000000.000000000000. If we round this output properly with respect to the level of precision, what is the answer?
A. 25000000 grams/second
B. 25000000.0 grams/second
C. 25000000.000000000000 grams/second
D. 20000000 grams/second
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A stadimeter with a precision of +/- 200 meters takes a measurement of 28600 meters, and a coincidence telemeter with a precision of +/- 0.2 meters measures a distance between two different points as 3.4 meters. After dividing the two numbers your calculator gets the solution 8411.764705882353. If we report this solution correctly with respect to the level of precision, what is the answer?
A. 8411.764705882353
B. 8411.76
C. 8400
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A coincidence telemeter with a precision of +/- 0.3 meters measures a distance of 264.7 meters and a Biltmore stick with a precision of +/- 0.2 meters measures a distance between two different points as 24.5 meters. Your computer yields the output 10.804081632653 when dividing the former value by the latter. How would this answer look if we expressed it with the right number of significant digits?
A. 10.8
B. 10.804081632653
C. 10.804
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A clickwheel with a precision of +/- 0.04 meters takes a measurement of 59.87 meters, and a measuring stick with a precision of +/- 0.01 meters reads 7.09 meters when measuring a distance between two different points. You multiply the two values with a calculator and get the output 424.478300000000. If we write this output properly with respect to the level of precision, what is the result?
A. 424.48 meters^2
B. 424.478300000000 meters^2
C. 424.478 meters^2
D. 424 meters^2
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A biltmore stick with a precision of +/- 0.4 meters takes a measurement of 530.1 meters, and a cathetometer with a precision of +/- 0.0004 meters measures a distance between two different points as 0.0830 meters. Using a calculator, you multiply the first number by the second number and get the solution 43.998300000000. If we write this solution suitably with respect to the level of precision, what is the answer?
A. 43.998 meters^2
B. 44.0 meters^2
C. 43.998300000000 meters^2
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A stopwatch with a precision of +/- 0.02 seconds takes a measurement of 0.66 seconds, and an odometer with a precision of +/- 3000 meters reads 594000 meters when measuring a distance. After multiplying the first value by the second value your computer gets the solution 392040.000000000000. Using the proper level of precision, what is the answer?
A. 392000 meter-seconds
B. 390000 meter-seconds
C. 392040.000000000000 meter-seconds
D. 392040.00 meter-seconds
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A coincidence telemeter with a precision of +/- 100 meters measures a distance of 382300 meters and a meter stick with a precision of +/- 0.0003 meters reads 0.6077 meters when measuring a distance between two different points. Your calculator app gives the solution 232323.710000000000 when multiplying the first value by the second value. If we express this solution to the proper number of significant digits, what is the result?
A. 232323.7100 meters^2
B. 232300 meters^2
C. 232323.710000000000 meters^2
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A clickwheel with a precision of +/- 0.004 meters measures a distance of 0.251 meters and a measuring stick with a precision of +/- 0.004 meters measures a distance between two different points as 0.002 meters. After multiplying the two values your computer produces the solution 0.000502000000. How can we express this solution to the correct level of precision?
A. 0.0005 meters^2
B. 0.000502000000 meters^2
C. 0.001 meters^2
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A graduated cylinder with a precision of +/- 0.003 liters takes a measurement of 6.985 liters, and a measuring flask with a precision of +/- 0.04 liters reads 4.49 liters when measuring a volume of a different quantity of liquid. You divide the former value by the latter with a computer and get the output 1.555679287305. How would this answer look if we rounded it with the right level of precision?
A. 1.556
B. 1.555679287305
C. 1.56
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A balance with a precision of +/- 0.01 grams takes a measurement of 3.27 grams, and a stopwatch with a precision of +/- 0.2 seconds measures a duration as 574.0 seconds. Your computer produces the output 0.005696864111 when dividing the values. When this output is reported to the appropriate number of significant digits, what do we get?
A. 0.006 grams/second
B. 0.005696864111 grams/second
C. 0.00570 grams/second
Answer:


prompt:
NOTE: To propagate uncertainty when multiplying or dividing two measurements, count the number of significant digits in each. Your result should be reported to the number of significant digits in the measurement having the lesser number of significant digits. Note that 'significant digits' are different than 'decimal places'; see rules at https://en.wikipedia.org/w/index.php?title=Significant_figures&oldid=1114415444#Identifying_significant_figures .
Rounding a number to N significant digits is similar to rounding to N digits after the decimal point, except that we start counting from the beginning of the number. For example, 71.25150 rounded to three significant digits is 71.3, to four is 71.25, and to one is 70. (If the N + 1 digit is 5 followed by nothing or by zeros only, use the 'round half to even' tiebreaking rule).
---

A measuring tape with a precision of +/- 0.01 meters measures a distance of 13.70 meters and a chronograph with a precision of +/- 0.003 seconds measures a duration as 0.026 seconds. Your calculator gets the output 526.923076923077 when dividing the former number by the latter. How would this result look if we expressed it with the proper number of significant digits?
A. 530 meters/second
B. 526.92 meters/second
C. 526.923076923077 meters/second
Answer:


prompt:
A biltmore stick with a precision of +/- 0.03 meters measures a distance of 2.31 meters and a graduated cylinder with a precision of +/- 0.001 liters reads 0.003 liters when measuring a volume. You divide the two numbers with a computer and get the solution 770.000000000000. How would this result look if we expressed it with the appropriate level of precision?
A. 800 meters/liter
B. 770.00 meters/liter
C. 770.0 meters/liter
Answer:


prompt:
A clickwheel with a precision of +/- 0.003 meters takes a measurement of 0.914 meters, and a caliper with a precision of +/- 0.01 meters reads 0.05 meters when measuring a distance between two different points. Your computer produces the solution 18.280000000000 when dividing the values. If we report this solution properly with respect to the number of significant figures, what is the result?
A. 18.3
B. 18.28
C. 20
Answer:


prompt:
A chronograph with a precision of +/- 0.01 seconds takes a measurement of 8.32 seconds, and a clickwheel with a precision of +/- 0.3 meters reads 83.2 meters when measuring a distance. You multiply the first value by the second value with a calculator and get the output 692.224000000000. When this output is expressed to the right number of significant figures, what do we get?
A. 692.224 meter-seconds
B. 692 meter-seconds
C. 692.2 meter-seconds
Answer:


prompt:
A biltmore stick with a precision of +/- 0.4 meters measures a distance of 971.8 meters and a ruler with a precision of +/- 0.002 meters reads 0.145 meters when measuring a distance between two different points. After multiplying the values your calculator gets the solution 140.911000000000. How would this result look if we rounded it with the proper number of significant figures?
A. 140.9 meters^2
B. 140.911 meters^2
C. 141 meters^2
Answer:


prompt:
An opisometer with a precision of +/- 2 meters takes a measurement of 6 meters, and an odometer with a precision of +/- 1000 meters measures a distance between two different points as 242000 meters. Using a calculator, you multiply the former number by the latter and get the solution 1452000.000000000000. If we express this solution suitably with respect to the level of precision, what is the result?
A. 1452000 meters^2
B. 1000000 meters^2
C. 1452000.0 meters^2
Answer:


prompt:
An odometer with a precision of +/- 100 meters measures a distance of 947100 meters and a clickwheel with a precision of +/- 0.002 meters measures a distance between two different points as 0.011 meters. You multiply the former number by the latter with a calculator app and get the output 10418.100000000000. How would this result look if we wrote it with the proper number of significant figures?
A. 10418.10 meters^2
B. 10400 meters^2
C. 10000 meters^2
Answer:


prompt:
A stopwatch with a precision of +/- 0.1 seconds takes a measurement of 7.0 seconds, and a stopwatch with a precision of +/- 0.02 seconds reads 0.25 seconds when measuring a duration of a different event. After dividing the former value by the latter your calculator app yields the solution 28.000000000000. If we write this solution to the proper level of precision, what is the result?
A. 28.0
B. 28.00
C. 28
Answer:


prompt:
A chronometer with a precision of +/- 0.00003 seconds measures a duration of 0.05865 seconds and a ruler with a precision of +/- 0.0002 meters measures a distance as 0.0378 meters. After dividing the first value by the second value your computer produces the solution 1.551587301587. Write this solution using the appropriate level of precision.
A. 1.5516 seconds/meter
B. 1.55 seconds/meter
C. 1.552 seconds/meter
Answer:


prompt:
A stadimeter with a precision of +/- 0.4 meters takes a measurement of 424.9 meters, and an analytical balance with a precision of +/- 30 grams reads 80 grams when measuring a mass. Your calculator app gives the output 33992.000000000000 when multiplying the numbers. If we report this output to the right number of significant figures, what is the result?
A. 30000 gram-meters
B. 33990 gram-meters
C. 33992.0 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 4 meters takes a measurement of 6618 meters, and a caliper with a precision of +/- 0.04 meters measures a distance between two different points as 4.69 meters. Your computer gives the solution 1411.087420042644 when dividing the two numbers. Using the right number of significant figures, what is the answer?
A. 1410
B. 1411.087
C. 1411
Answer:


prompt:
A rangefinder with a precision of +/- 0.4 meters measures a distance of 88.8 meters and a balance with a precision of +/- 100 grams reads 8200 grams when measuring a mass. After multiplying the first value by the second value your calculator app gets the output 728160.000000000000. Express this output using the proper number of significant figures.
A. 728100 gram-meters
B. 728160.00 gram-meters
C. 730000 gram-meters
Answer:


prompt:
A ruler with a precision of +/- 0.04 meters measures a distance of 1.93 meters and an odometer with a precision of +/- 3000 meters reads 3756000 meters when measuring a distance between two different points. You multiply the first value by the second value with a calculator and get the output 7249080.000000000000. How can we write this output to the appropriate number of significant figures?
A. 7249080.000 meters^2
B. 7249000 meters^2
C. 7250000 meters^2
Answer:


prompt:
A balance with a precision of +/- 1 grams measures a mass of 52 grams and a meter stick with a precision of +/- 0.0002 meters reads 0.0493 meters when measuring a distance. You divide the first value by the second value with a calculator and get the solution 1054.766734279919. Report this solution using the appropriate number of significant figures.
A. 1100 grams/meter
B. 1054.77 grams/meter
C. 1054 grams/meter
Answer:


prompt:
A caliper with a precision of +/- 0.04 meters takes a measurement of 3.14 meters, and a coincidence telemeter with a precision of +/- 1 meters reads 7313 meters when measuring a distance between two different points. You multiply the two numbers with a computer and get the solution 22962.820000000000. Report this solution using the correct number of significant figures.
A. 23000 meters^2
B. 22962 meters^2
C. 22962.820 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 3 meters takes a measurement of 973 meters, and a hydraulic scale with a precision of +/- 0.002 grams reads 0.026 grams when measuring a mass. Using a calculator, you divide the numbers and get the output 37423.076923076923. How would this answer look if we wrote it with the correct level of precision?
A. 37423 meters/gram
B. 37000 meters/gram
C. 37423.08 meters/gram
Answer:


prompt:
A spring scale with a precision of +/- 200 grams measures a mass of 65300 grams and a radar-based method with a precision of +/- 200 meters measures a distance as 1300 meters. You multiply the former value by the latter with a calculator and get the solution 84890000.000000000000. Using the right number of significant figures, what is the result?
A. 84890000.00 gram-meters
B. 85000000 gram-meters
C. 84890000 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 200 meters takes a measurement of 41300 meters, and a stadimeter with a precision of +/- 10 meters reads 6750 meters when measuring a distance between two different points. Your computer gets the solution 278775000.000000000000 when multiplying the two values. Using the correct number of significant figures, what is the result?
A. 278775000 meters^2
B. 278775000.000 meters^2
C. 279000000 meters^2
Answer:


prompt:
An odometer with a precision of +/- 200 meters measures a distance of 905900 meters and a spring scale with a precision of +/- 0.0002 grams reads 0.0002 grams when measuring a mass. You divide the numbers with a calculator and get the output 4529500000.000000000000. How would this answer look if we reported it with the right number of significant figures?
A. 5000000000 meters/gram
B. 4529500000 meters/gram
C. 4529500000.0 meters/gram
Answer:


prompt:
An opisometer with a precision of +/- 0.4 meters measures a distance of 314.2 meters and a stadimeter with a precision of +/- 400 meters measures a distance between two different points as 1000 meters. After multiplying the values your computer gives the solution 314200.000000000000. When this solution is rounded to the suitable level of precision, what do we get?
A. 314200.00 meters^2
B. 314200 meters^2
C. 310000 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 4 meters measures a distance of 568 meters and a spring scale with a precision of +/- 1 grams reads 6612 grams when measuring a mass. Using a calculator app, you multiply the two numbers and get the solution 3755616.000000000000. When this solution is expressed to the correct level of precision, what do we get?
A. 3755616.000 gram-meters
B. 3760000 gram-meters
C. 3755616 gram-meters
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.002 liters takes a measurement of 0.431 liters, and a clickwheel with a precision of +/- 0.03 meters measures a distance as 8.17 meters. Your computer gives the solution 0.052753977968 when dividing the first number by the second number. If we write this solution to the right level of precision, what is the result?
A. 0.05 liters/meter
B. 0.053 liters/meter
C. 0.0528 liters/meter
Answer:


prompt:
A stadimeter with a precision of +/- 0.1 meters takes a measurement of 52.7 meters, and a coincidence telemeter with a precision of +/- 4 meters reads 235 meters when measuring a distance between two different points. After multiplying the numbers your calculator app produces the solution 12384.500000000000. How can we write this solution to the proper level of precision?
A. 12384.500 meters^2
B. 12384 meters^2
C. 12400 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters measures a volume of 6.440 liters and an opisometer with a precision of +/- 0.0002 meters measures a distance as 0.0055 meters. After dividing the two values your calculator app produces the output 1170.909090909091. If we write this output correctly with respect to the level of precision, what is the answer?
A. 1170.91 liters/meter
B. 1200 liters/meter
C. 1170.909 liters/meter
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.004 liters measures a volume of 0.082 liters and a clickwheel with a precision of +/- 0.001 meters measures a distance as 0.080 meters. After multiplying the numbers your calculator app produces the solution 0.006560000000. Using the proper number of significant figures, what is the answer?
A. 0.007 liter-meters
B. 0.0066 liter-meters
C. 0.01 liter-meters
Answer:


prompt:
An opisometer with a precision of +/- 0.002 meters measures a distance of 2.009 meters and a measuring tape with a precision of +/- 0.01 meters measures a distance between two different points as 0.03 meters. After dividing the former number by the latter your calculator yields the output 66.966666666667. If we report this output to the suitable number of significant figures, what is the result?
A. 67.0
B. 70
C. 66.97
Answer:


prompt:
A caliper with a precision of +/- 0.02 meters takes a measurement of 0.06 meters, and a balance with a precision of +/- 200 grams measures a mass as 259400 grams. Using a calculator, you multiply the first value by the second value and get the solution 15564.000000000000. If we report this solution suitably with respect to the number of significant figures, what is the result?
A. 15564.0 gram-meters
B. 20000 gram-meters
C. 15500 gram-meters
Answer:


prompt:
A chronometer with a precision of +/- 0.0002 seconds takes a measurement of 0.0074 seconds, and a tape measure with a precision of +/- 0.002 meters measures a distance as 0.004 meters. Your computer gives the solution 1.850000000000 when dividing the values. If we round this solution to the right level of precision, what is the result?
A. 2 seconds/meter
B. 1.8 seconds/meter
C. 1.850 seconds/meter
Answer:


prompt:
A hydraulic scale with a precision of +/- 200 grams measures a mass of 5900 grams and a measuring rod with a precision of +/- 0.02 meters measures a distance as 1.42 meters. You multiply the former value by the latter with a computer and get the output 8378.000000000000. Round this output using the right number of significant figures.
A. 8378.00 gram-meters
B. 8300 gram-meters
C. 8400 gram-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.02 seconds measures a duration of 0.69 seconds and a ruler with a precision of +/- 0.001 meters reads 0.003 meters when measuring a distance. You divide the first number by the second number with a calculator and get the solution 230.000000000000. Using the right number of significant figures, what is the answer?
A. 230.00 seconds/meter
B. 230.0 seconds/meter
C. 200 seconds/meter
Answer:


prompt:
A storage container with a precision of +/- 1 liters takes a measurement of 6639 liters, and a rangefinder with a precision of +/- 2 meters measures a distance as 1 meters. You multiply the values with a calculator app and get the solution 6639.000000000000. If we write this solution to the suitable number of significant figures, what is the result?
A. 6639 liter-meters
B. 7000 liter-meters
C. 6639.0 liter-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 100 meters measures a distance of 414900 meters and a stadimeter with a precision of +/- 40 meters measures a distance between two different points as 8850 meters. Your computer yields the output 3671865000.000000000000 when multiplying the former number by the latter. How would this result look if we reported it with the appropriate level of precision?
A. 3671865000.000 meters^2
B. 3671865000 meters^2
C. 3670000000 meters^2
Answer:


prompt:
A rangefinder with a precision of +/- 0.2 meters takes a measurement of 61.0 meters, and a chronometer with a precision of +/- 0.00002 seconds reads 0.00075 seconds when measuring a duration. You divide the numbers with a computer and get the solution 81333.333333333333. How would this answer look if we wrote it with the appropriate level of precision?
A. 81333.33 meters/second
B. 81000 meters/second
C. 81333.3 meters/second
Answer:


prompt:
A measuring tape with a precision of +/- 0.2 meters takes a measurement of 1.0 meters, and a chronometer with a precision of +/- 0.00003 seconds reads 0.05644 seconds when measuring a duration. Using a calculator app, you divide the two values and get the output 17.717930545712. If we round this output appropriately with respect to the level of precision, what is the result?
A. 17.7 meters/second
B. 18 meters/second
C. 17.72 meters/second
Answer:


prompt:
A spring scale with a precision of +/- 0.03 grams takes a measurement of 96.87 grams, and a cathetometer with a precision of +/- 0.0003 meters measures a distance as 0.0006 meters. Your computer yields the solution 161450.000000000000 when dividing the first number by the second number. If we report this solution suitably with respect to the number of significant figures, what is the answer?
A. 161450.00 grams/meter
B. 200000 grams/meter
C. 161450.0 grams/meter
Answer:


prompt:
A stadimeter with a precision of +/- 200 meters takes a measurement of 404600 meters, and a chronometer with a precision of +/- 0.0004 seconds measures a duration as 0.0106 seconds. After dividing the two values your calculator app yields the output 38169811.320754716981. Round this output using the proper number of significant figures.
A. 38169800 meters/second
B. 38169811.321 meters/second
C. 38200000 meters/second
Answer:


prompt:
A coincidence telemeter with a precision of +/- 0.4 meters measures a distance of 7.7 meters and a stopwatch with a precision of +/- 0.002 seconds reads 0.204 seconds when measuring a duration. You divide the numbers with a calculator and get the output 37.745098039216. When this output is expressed to the correct level of precision, what do we get?
A. 37.75 meters/second
B. 37.7 meters/second
C. 38 meters/second
Answer:


prompt:
A caliper with a precision of +/- 0.02 meters measures a distance of 46.96 meters and a timer with a precision of +/- 0.002 seconds reads 0.004 seconds when measuring a duration. Using a computer, you divide the values and get the output 11740.000000000000. If we express this output correctly with respect to the level of precision, what is the result?
A. 10000 meters/second
B. 11740.00 meters/second
C. 11740.0 meters/second
Answer:


prompt:
A chronometer with a precision of +/- 0.00002 seconds takes a measurement of 0.00890 seconds, and a stopwatch with a precision of +/- 0.001 seconds reads 0.001 seconds when measuring a duration of a different event. Your calculator app yields the solution 8.900000000000 when dividing the values. Write this solution using the appropriate level of precision.
A. 9
B. 8.900
C. 8.9
Answer:


prompt:
A coincidence telemeter with a precision of +/- 30 meters measures a distance of 32690 meters and a Biltmore stick with a precision of +/- 0.4 meters reads 93.5 meters when measuring a distance between two different points. Your calculator produces the output 349.625668449198 when dividing the first value by the second value. Round this output using the right number of significant figures.
A. 350
B. 349.626
C. 340
Answer:


prompt:
A hydraulic scale with a precision of +/- 20 grams measures a mass of 20 grams and a clickwheel with a precision of +/- 0.2 meters measures a distance as 424.6 meters. After multiplying the numbers your computer gives the output 8492.000000000000. Report this output using the proper level of precision.
A. 8490 gram-meters
B. 8000 gram-meters
C. 8492.0 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 10 meters takes a measurement of 38450 meters, and a balance with a precision of +/- 2 grams measures a mass as 143 grams. Your calculator produces the output 5498350.000000000000 when multiplying the first number by the second number. Round this output using the appropriate level of precision.
A. 5500000 gram-meters
B. 5498350 gram-meters
C. 5498350.000 gram-meters
Answer:


prompt:
A biltmore stick with a precision of +/- 0.4 meters takes a measurement of 855.4 meters, and a spring scale with a precision of +/- 20 grams measures a mass as 77890 grams. Your calculator gets the solution 66627106.000000000000 when multiplying the values. If we report this solution correctly with respect to the level of precision, what is the result?
A. 66627100 gram-meters
B. 66627106.0000 gram-meters
C. 66630000 gram-meters
Answer:


prompt:
A rangefinder with a precision of +/- 20 meters measures a distance of 50 meters and a Biltmore stick with a precision of +/- 0.4 meters measures a distance between two different points as 4.5 meters. Your computer produces the solution 225.000000000000 when multiplying the first value by the second value. Round this solution using the proper number of significant figures.
A. 220 meters^2
B. 200 meters^2
C. 225.0 meters^2
Answer:


prompt:
A tape measure with a precision of +/- 0.002 meters measures a distance of 5.270 meters and a graduated cylinder with a precision of +/- 0.001 liters reads 0.064 liters when measuring a volume. After dividing the values your calculator gives the output 82.343750000000. If we express this output to the appropriate level of precision, what is the result?
A. 82.344 meters/liter
B. 82.34 meters/liter
C. 82 meters/liter
Answer:


prompt:
A biltmore stick with a precision of +/- 0.01 meters takes a measurement of 0.10 meters, and an opisometer with a precision of +/- 1 meters reads 42 meters when measuring a distance between two different points. Your calculator app gives the output 4.200000000000 when multiplying the former number by the latter. If we write this output correctly with respect to the number of significant figures, what is the answer?
A. 4.20 meters^2
B. 4 meters^2
C. 4.2 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters takes a measurement of 34000 meters, and a hydraulic scale with a precision of +/- 0.004 grams measures a mass as 0.002 grams. Using a computer, you divide the first value by the second value and get the solution 17000000.000000000000. Using the right level of precision, what is the answer?
A. 20000000 meters/gram
B. 17000000 meters/gram
C. 17000000.0 meters/gram
Answer:


prompt:
A biltmore stick with a precision of +/- 0.2 meters takes a measurement of 73.6 meters, and a graduated cylinder with a precision of +/- 0.002 liters reads 7.382 liters when measuring a volume. Using a computer, you divide the first number by the second number and get the solution 9.970197778380. How would this result look if we wrote it with the right number of significant figures?
A. 9.97 meters/liter
B. 9.970 meters/liter
C. 10.0 meters/liter
Answer:


prompt:
A balance with a precision of +/- 3 grams takes a measurement of 217 grams, and a tape measure with a precision of +/- 0.0002 meters reads 0.0023 meters when measuring a distance. You divide the former value by the latter with a calculator app and get the solution 94347.826086956522. Write this solution using the appropriate number of significant figures.
A. 94000 grams/meter
B. 94347 grams/meter
C. 94347.83 grams/meter
Answer:


prompt:
A measuring stick with a precision of +/- 0.01 meters takes a measurement of 96.65 meters, and a tape measure with a precision of +/- 0.004 meters measures a distance between two different points as 3.895 meters. After multiplying the first value by the second value your calculator app yields the output 376.451750000000. If we round this output properly with respect to the level of precision, what is the answer?
A. 376.45 meters^2
B. 376.5 meters^2
C. 376.4518 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.004 meters measures a distance of 7.341 meters and a measuring stick with a precision of +/- 0.1 meters reads 386.7 meters when measuring a distance between two different points. You multiply the numbers with a calculator and get the output 2838.764700000000. Round this output using the appropriate level of precision.
A. 2838.8 meters^2
B. 2838.7647 meters^2
C. 2839 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 3 grams measures a mass of 26 grams and a clickwheel with a precision of +/- 0.002 meters reads 0.357 meters when measuring a distance. Your calculator app produces the output 72.829131652661 when dividing the two numbers. Round this output using the appropriate number of significant figures.
A. 72 grams/meter
B. 72.83 grams/meter
C. 73 grams/meter
Answer:


prompt:
A spring scale with a precision of +/- 1000 grams takes a measurement of 938000 grams, and a Biltmore stick with a precision of +/- 0.4 meters reads 2.8 meters when measuring a distance. You multiply the first number by the second number with a computer and get the solution 2626400.000000000000. Using the suitable level of precision, what is the answer?
A. 2626400.00 gram-meters
B. 2626000 gram-meters
C. 2600000 gram-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.3 meters measures a distance of 165.8 meters and a stadimeter with a precision of +/- 300 meters reads 800 meters when measuring a distance between two different points. After multiplying the former number by the latter your calculator produces the output 132640.000000000000. Round this output using the suitable level of precision.
A. 132600 meters^2
B. 132640.0 meters^2
C. 100000 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 0.3 grams measures a mass of 53.7 grams and a clickwheel with a precision of +/- 0.003 meters measures a distance as 8.223 meters. After multiplying the two numbers your computer gets the solution 441.575100000000. How would this answer look if we wrote it with the proper level of precision?
A. 441.6 gram-meters
B. 442 gram-meters
C. 441.575 gram-meters
Answer:


prompt:
A biltmore stick with a precision of +/- 0.02 meters takes a measurement of 4.34 meters, and a chronograph with a precision of +/- 0.002 seconds reads 0.002 seconds when measuring a duration. Using a calculator, you divide the two values and get the output 2170.000000000000. How would this result look if we rounded it with the proper number of significant figures?
A. 2000 meters/second
B. 2170.00 meters/second
C. 2170.0 meters/second
Answer:


prompt:
A measuring stick with a precision of +/- 0.1 meters measures a distance of 1.1 meters and an odometer with a precision of +/- 400 meters reads 26300 meters when measuring a distance between two different points. After multiplying the two numbers your calculator produces the output 28930.000000000000. How can we write this output to the right level of precision?
A. 28930.00 meters^2
B. 28900 meters^2
C. 29000 meters^2
Answer:


prompt:
A measuring tape with a precision of +/- 0.1 meters takes a measurement of 29.0 meters, and a measuring stick with a precision of +/- 0.004 meters measures a distance between two different points as 0.053 meters. You divide the former number by the latter with a calculator app and get the output 547.169811320755. If we round this output suitably with respect to the number of significant figures, what is the result?
A. 550
B. 547.2
C. 547.17
Answer:


prompt:
A hydraulic scale with a precision of +/- 20 grams measures a mass of 66020 grams and a coincidence telemeter with a precision of +/- 3 meters measures a distance as 4320 meters. Your calculator gets the solution 15.282407407407 when dividing the two numbers. How can we report this solution to the proper level of precision?
A. 15.2824 grams/meter
B. 10 grams/meter
C. 15.28 grams/meter
Answer:


prompt:
A measuring rod with a precision of +/- 0.03 meters takes a measurement of 8.45 meters, and a meter stick with a precision of +/- 0.0003 meters reads 0.0007 meters when measuring a distance between two different points. After dividing the numbers your calculator produces the solution 12071.428571428571. If we write this solution correctly with respect to the number of significant figures, what is the answer?
A. 12071.4
B. 12071.43
C. 10000
Answer:


prompt:
A tape measure with a precision of +/- 0.003 meters measures a distance of 0.064 meters and a measuring tape with a precision of +/- 0.2 meters reads 1.0 meters when measuring a distance between two different points. Your computer yields the output 0.064000000000 when dividing the former value by the latter. Report this output using the right number of significant figures.
A. 0.064
B. 0.06
C. 0.1
Answer:


prompt:
A timer with a precision of +/- 0.2 seconds takes a measurement of 153.0 seconds, and a hydraulic scale with a precision of +/- 0.1 grams reads 6.2 grams when measuring a mass. Using a calculator, you divide the numbers and get the output 24.677419354839. How can we write this output to the appropriate level of precision?
A. 24.7 seconds/gram
B. 25 seconds/gram
C. 24.68 seconds/gram
Answer:


prompt:
A measuring rod with a precision of +/- 0.02 meters measures a distance of 16.35 meters and a cathetometer with a precision of +/- 0.0003 meters measures a distance between two different points as 0.0005 meters. Using a computer, you divide the numbers and get the solution 32700.000000000000. If we write this solution properly with respect to the number of significant figures, what is the answer?
A. 32700.00
B. 32700.0
C. 30000
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.004 liters takes a measurement of 0.750 liters, and a radar-based method with a precision of +/- 20 meters measures a distance as 9380 meters. Using a calculator, you multiply the two numbers and get the solution 7035.000000000000. When this solution is reported to the correct level of precision, what do we get?
A. 7040 liter-meters
B. 7030 liter-meters
C. 7035.000 liter-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters measures a distance of 900 meters and a storage container with a precision of +/- 30 liters reads 2950 liters when measuring a volume. Your calculator app gets the solution 2655000.000000000000 when multiplying the former number by the latter. When this solution is expressed to the suitable level of precision, what do we get?
A. 3000000 liter-meters
B. 2655000.0 liter-meters
C. 2655000 liter-meters
Answer:


prompt:
A hydraulic scale with a precision of +/- 0.0002 grams measures a mass of 0.0067 grams and a ruler with a precision of +/- 0.0002 meters measures a distance as 0.5856 meters. You divide the numbers with a computer and get the output 0.011441256831. When this output is written to the appropriate level of precision, what do we get?
A. 0.01 grams/meter
B. 0.0114 grams/meter
C. 0.011 grams/meter
Answer:


prompt:
A meter stick with a precision of +/- 0.0001 meters measures a distance of 0.0805 meters and a measuring rod with a precision of +/- 0.0002 meters reads 0.0010 meters when measuring a distance between two different points. You divide the values with a calculator and get the solution 80.500000000000. Using the right number of significant figures, what is the answer?
A. 80
B. 80.5000
C. 80.50
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.001 liters takes a measurement of 0.092 liters, and a storage container with a precision of +/- 2 liters measures a volume of a different quantity of liquid as 7845 liters. After multiplying the former value by the latter your calculator gets the output 721.740000000000. If we write this output properly with respect to the level of precision, what is the result?
A. 720 liters^2
B. 721 liters^2
C. 721.74 liters^2
Answer:


prompt:
A ruler with a precision of +/- 0.003 meters takes a measurement of 0.097 meters, and a measuring stick with a precision of +/- 0.003 meters measures a distance between two different points as 0.016 meters. Your calculator app yields the solution 6.062500000000 when dividing the first number by the second number. If we round this solution to the suitable number of significant figures, what is the result?
A. 6.06
B. 6.1
C. 6.062
Answer:


prompt:
A stopwatch with a precision of +/- 0.4 seconds measures a duration of 49.2 seconds and a balance with a precision of +/- 0.03 grams reads 45.25 grams when measuring a mass. After multiplying the two values your computer gives the solution 2226.300000000000. How would this result look if we reported it with the suitable level of precision?
A. 2230 gram-seconds
B. 2226.300 gram-seconds
C. 2226.3 gram-seconds
Answer:


prompt:
A measuring stick with a precision of +/- 0.01 meters measures a distance of 9.63 meters and an odometer with a precision of +/- 100 meters measures a distance between two different points as 44400 meters. After multiplying the former value by the latter your computer produces the output 427572.000000000000. Using the right level of precision, what is the answer?
A. 427500 meters^2
B. 428000 meters^2
C. 427572.000 meters^2
Answer:


prompt:
A clickwheel with a precision of +/- 0.4 meters measures a distance of 627.0 meters and a stopwatch with a precision of +/- 0.004 seconds measures a duration as 0.084 seconds. Using a calculator app, you multiply the values and get the solution 52.668000000000. When this solution is written to the proper number of significant figures, what do we get?
A. 52.67 meter-seconds
B. 52.7 meter-seconds
C. 53 meter-seconds
Answer:


prompt:
A ruler with a precision of +/- 0.2 meters takes a measurement of 0.7 meters, and an odometer with a precision of +/- 1000 meters measures a distance between two different points as 278000 meters. You multiply the numbers with a calculator and get the solution 194600.000000000000. Using the suitable level of precision, what is the result?
A. 200000 meters^2
B. 194600.0 meters^2
C. 194000 meters^2
Answer:


prompt:
A rangefinder with a precision of +/- 2 meters takes a measurement of 18 meters, and a hydraulic scale with a precision of +/- 1 grams measures a mass as 6705 grams. You multiply the former number by the latter with a calculator and get the output 120690.000000000000. When this output is expressed to the proper level of precision, what do we get?
A. 120690 gram-meters
B. 120690.00 gram-meters
C. 120000 gram-meters
Answer:


prompt:
A storage container with a precision of +/- 0.3 liters takes a measurement of 8.8 liters, and an opisometer with a precision of +/- 3 meters measures a distance as 203 meters. You multiply the former value by the latter with a calculator and get the solution 1786.400000000000. Report this solution using the appropriate number of significant figures.
A. 1800 liter-meters
B. 1786.40 liter-meters
C. 1786 liter-meters
Answer:


prompt:
A storage container with a precision of +/- 0.1 liters takes a measurement of 51.7 liters, and a stadimeter with a precision of +/- 0.4 meters measures a distance as 63.3 meters. After multiplying the first value by the second value your calculator gets the solution 3272.610000000000. How can we express this solution to the proper number of significant figures?
A. 3272.6 liter-meters
B. 3270 liter-meters
C. 3272.610 liter-meters
Answer:


prompt:
A chronometer with a precision of +/- 0.0003 seconds measures a duration of 0.2783 seconds and a tape measure with a precision of +/- 0.003 meters reads 0.092 meters when measuring a distance. Your calculator app produces the solution 3.025000000000 when dividing the values. If we report this solution to the proper number of significant figures, what is the answer?
A. 3.025 seconds/meter
B. 3.02 seconds/meter
C. 3.0 seconds/meter
Answer:


prompt:
An odometer with a precision of +/- 4000 meters takes a measurement of 8969000 meters, and a storage container with a precision of +/- 30 liters reads 4860 liters when measuring a volume. You divide the former value by the latter with a calculator and get the solution 1845.473251028807. How can we express this solution to the suitable level of precision?
A. 1850 meters/liter
B. 1845.473 meters/liter
C. 1000 meters/liter
Answer:


prompt:
A stadimeter with a precision of +/- 0.2 meters measures a distance of 85.3 meters and a spring scale with a precision of +/- 0.003 grams reads 9.812 grams when measuring a mass. Your calculator produces the solution 8.693436608235 when dividing the first number by the second number. Using the right number of significant figures, what is the result?
A. 8.69 meters/gram
B. 8.693 meters/gram
C. 8.7 meters/gram
Answer:


prompt:
A balance with a precision of +/- 1 grams measures a mass of 626 grams and a balance with a precision of +/- 1 grams measures a mass of a different object as 8084 grams. Your computer produces the output 5060584.000000000000 when multiplying the first number by the second number. When this output is written to the suitable level of precision, what do we get?
A. 5060584.000 grams^2
B. 5060000 grams^2
C. 5060584 grams^2
Answer:


prompt:
A stadimeter with a precision of +/- 10 meters takes a measurement of 67360 meters, and a storage container with a precision of +/- 40 liters reads 4040 liters when measuring a volume. You multiply the two numbers with a computer and get the solution 272134400.000000000000. Round this solution using the correct number of significant figures.
A. 272000000 liter-meters
B. 272134400.000 liter-meters
C. 272134400 liter-meters
Answer:


prompt:
A clickwheel with a precision of +/- 0.01 meters measures a distance of 8.16 meters and a chronograph with a precision of +/- 0.03 seconds reads 5.02 seconds when measuring a duration. After multiplying the former number by the latter your calculator app yields the output 40.963200000000. Express this output using the right number of significant figures.
A. 40.96 meter-seconds
B. 41.0 meter-seconds
C. 40.963 meter-seconds
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.002 liters measures a volume of 6.633 liters and a measuring stick with a precision of +/- 0.002 meters reads 2.003 meters when measuring a distance. Your computer gives the solution 13.285899000000 when multiplying the former number by the latter. Round this solution using the correct number of significant figures.
A. 13.286 liter-meters
B. 13.29 liter-meters
C. 13.2859 liter-meters
Answer:


prompt:
A timer with a precision of +/- 0.01 seconds measures a duration of 2.69 seconds and a coincidence telemeter with a precision of +/- 400 meters measures a distance as 1000 meters. You multiply the first value by the second value with a calculator app and get the solution 2690.000000000000. How would this answer look if we expressed it with the appropriate number of significant figures?
A. 2600 meter-seconds
B. 2690.00 meter-seconds
C. 2700 meter-seconds
Answer:


prompt:
A storage container with a precision of +/- 2 liters takes a measurement of 5783 liters, and a rangefinder with a precision of +/- 0.0004 meters reads 0.5986 meters when measuring a distance. Your calculator app yields the output 9660.875375877046 when dividing the numbers. If we write this output to the proper level of precision, what is the answer?
A. 9660 liters/meter
B. 9660.8754 liters/meter
C. 9661 liters/meter
Answer:


prompt:
A clickwheel with a precision of +/- 0.01 meters measures a distance of 65.06 meters and a tape measure with a precision of +/- 0.001 meters reads 0.328 meters when measuring a distance between two different points. You divide the first number by the second number with a calculator app and get the solution 198.353658536585. Using the correct number of significant figures, what is the answer?
A. 198.35
B. 198.354
C. 198
Answer:


prompt:
A ruler with a precision of +/- 0.02 meters takes a measurement of 0.75 meters, and a radar-based method with a precision of +/- 20 meters measures a distance between two different points as 51830 meters. After multiplying the two values your calculator gives the solution 38872.500000000000. When this solution is rounded to the appropriate level of precision, what do we get?
A. 38872.50 meters^2
B. 39000 meters^2
C. 38870 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.3 meters takes a measurement of 85.2 meters, and a cathetometer with a precision of +/- 0.00002 meters measures a distance between two different points as 0.00057 meters. You divide the values with a computer and get the solution 149473.684210526316. When this solution is reported to the right number of significant figures, what do we get?
A. 149473.68
B. 149473.7
C. 150000
Answer:


prompt:
An odometer with a precision of +/- 400 meters measures a distance of 200 meters and a hydraulic scale with a precision of +/- 0.3 grams measures a mass as 483.1 grams. After multiplying the former value by the latter your calculator yields the output 96620.000000000000. How would this result look if we expressed it with the suitable level of precision?
A. 96600 gram-meters
B. 96620.0 gram-meters
C. 100000 gram-meters
Answer:


prompt:
A rangefinder with a precision of +/- 30 meters measures a distance of 150 meters and a cathetometer with a precision of +/- 0.0002 meters measures a distance between two different points as 0.4554 meters. You multiply the two values with a calculator app and get the solution 68.310000000000. If we round this solution to the correct level of precision, what is the result?
A. 68.31 meters^2
B. 60 meters^2
C. 68 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.4 meters measures a distance of 3.5 meters and a balance with a precision of +/- 3 grams measures a mass as 4 grams. Using a calculator app, you multiply the two numbers and get the output 14.000000000000. If we write this output to the appropriate level of precision, what is the result?
A. 10 gram-meters
B. 14 gram-meters
C. 14.0 gram-meters
Answer:


prompt:
A measuring flask with a precision of +/- 0.004 liters takes a measurement of 0.045 liters, and a measuring flask with a precision of +/- 0.001 liters reads 0.005 liters when measuring a volume of a different quantity of liquid. Your calculator app yields the solution 9.000000000000 when dividing the first value by the second value. Round this solution using the proper number of significant figures.
A. 9.000
B. 9.0
C. 9
Answer:


prompt:
A measuring flask with a precision of +/- 0.004 liters measures a volume of 0.047 liters and a balance with a precision of +/- 30 grams measures a mass as 6160 grams. Using a calculator, you multiply the values and get the solution 289.520000000000. If we report this solution suitably with respect to the level of precision, what is the result?
A. 290 gram-liters
B. 289.52 gram-liters
C. 280 gram-liters
Answer:


prompt:
A stadimeter with a precision of +/- 30 meters measures a distance of 13890 meters and a chronograph with a precision of +/- 0.02 seconds measures a duration as 0.13 seconds. After dividing the first value by the second value your calculator app gets the output 106846.153846153846. How would this result look if we rounded it with the suitable level of precision?
A. 110000 meters/second
B. 106840 meters/second
C. 106846.15 meters/second
Answer:


prompt:
An analytical balance with a precision of +/- 0.03 grams takes a measurement of 0.23 grams, and an odometer with a precision of +/- 100 meters measures a distance as 9000 meters. After multiplying the two numbers your computer produces the solution 2070.000000000000. If we write this solution to the right level of precision, what is the answer?
A. 2070.00 gram-meters
B. 2100 gram-meters
C. 2000 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 2 meters takes a measurement of 89 meters, and a rangefinder with a precision of +/- 0.002 meters measures a distance between two different points as 1.374 meters. Using a calculator app, you divide the first number by the second number and get the solution 64.774381368268. How can we report this solution to the appropriate number of significant figures?
A. 64.77
B. 65
C. 64
Answer:


prompt:
A balance with a precision of +/- 0.002 grams measures a mass of 0.062 grams and a hydraulic scale with a precision of +/- 200 grams measures a mass of a different object as 5000 grams. After multiplying the two values your calculator gets the output 310.000000000000. Round this output using the correct level of precision.
A. 300 grams^2
B. 310 grams^2
C. 310.00 grams^2
Answer:


prompt:
A radar-based method with a precision of +/- 10 meters takes a measurement of 3920 meters, and a chronograph with a precision of +/- 0.001 seconds reads 0.058 seconds when measuring a duration. Using a calculator, you multiply the first number by the second number and get the output 227.360000000000. When this output is expressed to the appropriate number of significant figures, what do we get?
A. 220 meter-seconds
B. 230 meter-seconds
C. 227.36 meter-seconds
Answer:


prompt:
A coincidence telemeter with a precision of +/- 10 meters measures a distance of 9380 meters and an odometer with a precision of +/- 1000 meters reads 7725000 meters when measuring a distance between two different points. Using a calculator app, you multiply the two numbers and get the solution 72460500000.000000000000. When this solution is rounded to the proper level of precision, what do we get?
A. 72500000000 meters^2
B. 72460500000.000 meters^2
C. 72460500000 meters^2
Answer:


prompt:
A meter stick with a precision of +/- 0.0001 meters takes a measurement of 0.3057 meters, and a timer with a precision of +/- 0.002 seconds reads 0.018 seconds when measuring a duration. You multiply the two values with a calculator and get the output 0.005502600000. How can we express this output to the right level of precision?
A. 0.01 meter-seconds
B. 0.0055 meter-seconds
C. 0.006 meter-seconds
Answer:


prompt:
An odometer with a precision of +/- 4000 meters takes a measurement of 10000 meters, and an analytical balance with a precision of +/- 0.004 grams measures a mass as 0.312 grams. Using a computer, you multiply the former value by the latter and get the output 3120.000000000000. How can we round this output to the correct number of significant figures?
A. 3100 gram-meters
B. 3120.00 gram-meters
C. 3000 gram-meters
Answer:


prompt:
A cathetometer with a precision of +/- 0.0001 meters takes a measurement of 0.9616 meters, and a storage container with a precision of +/- 4 liters reads 60 liters when measuring a volume. Using a calculator app, you multiply the former number by the latter and get the solution 57.696000000000. Express this solution using the proper level of precision.
A. 58 liter-meters
B. 57.70 liter-meters
C. 57 liter-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 100 meters takes a measurement of 1000 meters, and an odometer with a precision of +/- 1000 meters measures a distance between two different points as 4958000 meters. Your calculator app produces the output 4958000000.000000000000 when multiplying the two values. When this output is reported to the right level of precision, what do we get?
A. 5000000000 meters^2
B. 4958000000.00 meters^2
C. 4958000000 meters^2
Answer:


prompt:
A balance with a precision of +/- 0.0004 grams takes a measurement of 0.3657 grams, and a graduated cylinder with a precision of +/- 0.003 liters measures a volume as 0.007 liters. Your calculator yields the output 52.242857142857 when dividing the two values. Round this output using the appropriate number of significant figures.
A. 52.2 grams/liter
B. 52.243 grams/liter
C. 50 grams/liter
Answer:


prompt:
A measuring rod with a precision of +/- 0.001 meters takes a measurement of 0.065 meters, and an opisometer with a precision of +/- 3 meters measures a distance between two different points as 857 meters. Your calculator app gives the output 55.705000000000 when multiplying the numbers. How can we write this output to the appropriate level of precision?
A. 55 meters^2
B. 56 meters^2
C. 55.70 meters^2
Answer:


prompt:
A storage container with a precision of +/- 40 liters takes a measurement of 34080 liters, and a chronograph with a precision of +/- 0.003 seconds measures a duration as 0.008 seconds. Using a computer, you divide the two values and get the output 4260000.000000000000. If we express this output appropriately with respect to the number of significant figures, what is the answer?
A. 4260000 liters/second
B. 4000000 liters/second
C. 4260000.0 liters/second
Answer:


prompt:
A chronograph with a precision of +/- 0.04 seconds measures a duration of 0.08 seconds and a stopwatch with a precision of +/- 0.01 seconds reads 25.10 seconds when measuring a duration of a different event. Your computer gives the solution 2.008000000000 when multiplying the numbers. How can we report this solution to the proper number of significant figures?
A. 2.01 seconds^2
B. 2 seconds^2
C. 2.0 seconds^2
Answer:


prompt:
A stadimeter with a precision of +/- 4 meters measures a distance of 342 meters and a timer with a precision of +/- 0.4 seconds reads 0.2 seconds when measuring a duration. Your computer gets the output 1710.000000000000 when dividing the two numbers. Using the proper number of significant figures, what is the result?
A. 1710.0 meters/second
B. 1710 meters/second
C. 2000 meters/second
Answer:


prompt:
A chronograph with a precision of +/- 0.4 seconds takes a measurement of 490.3 seconds, and a Biltmore stick with a precision of +/- 0.4 meters reads 22.1 meters when measuring a distance. Your calculator app produces the solution 10835.630000000000 when multiplying the numbers. If we round this solution to the right number of significant figures, what is the result?
A. 10835.6 meter-seconds
B. 10800 meter-seconds
C. 10835.630 meter-seconds
Answer:


prompt:
A clickwheel with a precision of +/- 0.2 meters takes a measurement of 97.2 meters, and a rangefinder with a precision of +/- 0.0001 meters measures a distance between two different points as 0.0074 meters. Your calculator app gives the solution 13135.135135135135 when dividing the numbers. Using the right number of significant figures, what is the answer?
A. 13135.14
B. 13000
C. 13135.1
Answer:


prompt:
An odometer with a precision of +/- 1000 meters takes a measurement of 1198000 meters, and a measuring rod with a precision of +/- 0.0001 meters reads 0.0041 meters when measuring a distance between two different points. Using a calculator, you multiply the numbers and get the solution 4911.800000000000. Express this solution using the right number of significant figures.
A. 4000 meters^2
B. 4900 meters^2
C. 4911.80 meters^2
Answer:


prompt:
An odometer with a precision of +/- 3000 meters measures a distance of 1168000 meters and a measuring flask with a precision of +/- 0.03 liters reads 2.51 liters when measuring a volume. Your computer yields the solution 2931680.000000000000 when multiplying the former value by the latter. Express this solution using the appropriate level of precision.
A. 2931680.000 liter-meters
B. 2930000 liter-meters
C. 2931000 liter-meters
Answer:


prompt:
A spring scale with a precision of +/- 2 grams takes a measurement of 3912 grams, and a rangefinder with a precision of +/- 0.02 meters measures a distance as 0.27 meters. After dividing the first value by the second value your calculator app produces the output 14488.888888888889. Using the appropriate number of significant figures, what is the result?
A. 14488 grams/meter
B. 14000 grams/meter
C. 14488.89 grams/meter
Answer:


prompt:
A measuring rod with a precision of +/- 0.04 meters takes a measurement of 0.09 meters, and a coincidence telemeter with a precision of +/- 400 meters measures a distance between two different points as 38600 meters. You multiply the two values with a calculator app and get the output 3474.000000000000. Using the proper number of significant figures, what is the answer?
A. 3400 meters^2
B. 3474.0 meters^2
C. 3000 meters^2
Answer:


prompt:
An odometer with a precision of +/- 3000 meters takes a measurement of 9710000 meters, and a caliper with a precision of +/- 0.004 meters measures a distance between two different points as 0.613 meters. You multiply the values with a computer and get the solution 5952230.000000000000. If we report this solution to the right level of precision, what is the answer?
A. 5952000 meters^2
B. 5952230.000 meters^2
C. 5950000 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 2 meters measures a distance of 7865 meters and a measuring flask with a precision of +/- 0.04 liters reads 0.07 liters when measuring a volume. Using a calculator, you divide the first value by the second value and get the output 112357.142857142857. How can we report this output to the proper level of precision?
A. 100000 meters/liter
B. 112357 meters/liter
C. 112357.1 meters/liter
Answer:


prompt:
A stopwatch with a precision of +/- 0.2 seconds measures a duration of 478.9 seconds and a graduated cylinder with a precision of +/- 0.002 liters reads 0.999 liters when measuring a volume. Your calculator app gives the solution 479.379379379379 when dividing the two numbers. If we write this solution to the suitable level of precision, what is the result?
A. 479.4 seconds/liter
B. 479 seconds/liter
C. 479.379 seconds/liter
Answer:


prompt:
A storage container with a precision of +/- 4 liters measures a volume of 21 liters and a spring scale with a precision of +/- 0.002 grams measures a mass as 0.004 grams. Your calculator app gets the solution 5250.000000000000 when dividing the two numbers. If we report this solution appropriately with respect to the level of precision, what is the answer?
A. 5000 liters/gram
B. 5250 liters/gram
C. 5250.0 liters/gram
Answer:


prompt:
A clickwheel with a precision of +/- 0.004 meters takes a measurement of 0.033 meters, and a meter stick with a precision of +/- 0.0002 meters measures a distance between two different points as 0.0027 meters. Your calculator app produces the output 12.222222222222 when dividing the numbers. Express this output using the correct level of precision.
A. 12
B. 12.22
C. 12.222
Answer:


prompt:
A spring scale with a precision of +/- 200 grams takes a measurement of 24600 grams, and a ruler with a precision of +/- 0.03 meters measures a distance as 85.14 meters. Your calculator app gets the solution 2094444.000000000000 when multiplying the first number by the second number. If we express this solution to the proper level of precision, what is the result?
A. 2094400 gram-meters
B. 2090000 gram-meters
C. 2094444.000 gram-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.1 seconds takes a measurement of 9.5 seconds, and a balance with a precision of +/- 0.003 grams reads 0.037 grams when measuring a mass. Your calculator gives the solution 256.756756756757 when dividing the first number by the second number. When this solution is written to the proper level of precision, what do we get?
A. 256.76 seconds/gram
B. 260 seconds/gram
C. 256.8 seconds/gram
Answer:


prompt:
A clickwheel with a precision of +/- 0.2 meters measures a distance of 36.0 meters and a tape measure with a precision of +/- 0.0002 meters measures a distance between two different points as 0.0760 meters. You multiply the former value by the latter with a computer and get the output 2.736000000000. When this output is reported to the appropriate number of significant figures, what do we get?
A. 2.736 meters^2
B. 2.74 meters^2
C. 2.7 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 300 grams measures a mass of 8700 grams and an analytical balance with a precision of +/- 20 grams reads 2370 grams when measuring a mass of a different object. You multiply the values with a calculator app and get the solution 20619000.000000000000. When this solution is expressed to the proper level of precision, what do we get?
A. 21000000 grams^2
B. 20619000 grams^2
C. 20619000.00 grams^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 4 meters takes a measurement of 5117 meters, and an opisometer with a precision of +/- 0.4 meters reads 0.1 meters when measuring a distance between two different points. You divide the values with a computer and get the solution 51170.000000000000. How would this result look if we wrote it with the proper level of precision?
A. 51170.0
B. 51170
C. 50000
Answer:


prompt:
A cathetometer with a precision of +/- 0.0003 meters takes a measurement of 0.0290 meters, and a graduated cylinder with a precision of +/- 0.001 liters reads 0.010 liters when measuring a volume. Your calculator produces the solution 2.900000000000 when dividing the values. How can we round this solution to the right level of precision?
A. 2.900 meters/liter
B. 2.90 meters/liter
C. 2.9 meters/liter
Answer:


prompt:
A ruler with a precision of +/- 0.004 meters measures a distance of 0.061 meters and an analytical balance with a precision of +/- 30 grams reads 530 grams when measuring a mass. You multiply the values with a calculator app and get the solution 32.330000000000. How would this result look if we rounded it with the correct level of precision?
A. 32.33 gram-meters
B. 32 gram-meters
C. 30 gram-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.02 meters measures a distance of 0.06 meters and a hydraulic scale with a precision of +/- 30 grams measures a mass as 34630 grams. Using a calculator, you multiply the first number by the second number and get the solution 2077.800000000000. When this solution is rounded to the right level of precision, what do we get?
A. 2070 gram-meters
B. 2000 gram-meters
C. 2077.8 gram-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.4 meters takes a measurement of 635.3 meters, and a measuring tape with a precision of +/- 0.03 meters measures a distance between two different points as 62.93 meters. Using a calculator, you multiply the two values and get the solution 39979.429000000000. If we round this solution properly with respect to the number of significant figures, what is the result?
A. 39979.4290 meters^2
B. 39979.4 meters^2
C. 39980 meters^2
Answer:


prompt:
A caliper with a precision of +/- 0.001 meters takes a measurement of 0.016 meters, and a spring scale with a precision of +/- 4000 grams measures a mass as 686000 grams. Your calculator app yields the output 10976.000000000000 when multiplying the numbers. How can we round this output to the correct number of significant figures?
A. 10976.00 gram-meters
B. 11000 gram-meters
C. 10000 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 2 meters takes a measurement of 7 meters, and a tape measure with a precision of +/- 0.0003 meters measures a distance between two different points as 0.4085 meters. Using a computer, you divide the former number by the latter and get the output 17.135862913097. When this output is written to the appropriate level of precision, what do we get?
A. 17
B. 20
C. 17.1
Answer:


prompt:
A measuring stick with a precision of +/- 0.1 meters measures a distance of 597.4 meters and a measuring stick with a precision of +/- 0.4 meters reads 496.6 meters when measuring a distance between two different points. Your calculator gives the solution 1.202980265807 when dividing the first number by the second number. How can we round this solution to the right number of significant figures?
A. 1.2
B. 1.203
C. 1.2030
Answer:


prompt:
A coincidence telemeter with a precision of +/- 0.3 meters takes a measurement of 349.1 meters, and a radar-based method with a precision of +/- 40 meters reads 30 meters when measuring a distance between two different points. Your calculator app produces the output 10473.000000000000 when multiplying the numbers. Using the right level of precision, what is the result?
A. 10473.0 meters^2
B. 10470 meters^2
C. 10000 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 0.4 grams takes a measurement of 54.0 grams, and a measuring stick with a precision of +/- 0.02 meters reads 0.91 meters when measuring a distance. Your computer gets the solution 49.140000000000 when multiplying the first value by the second value. How can we express this solution to the right level of precision?
A. 49.14 gram-meters
B. 49 gram-meters
C. 49.1 gram-meters
Answer:


prompt:
A biltmore stick with a precision of +/- 0.02 meters measures a distance of 48.51 meters and a measuring flask with a precision of +/- 0.04 liters measures a volume as 6.68 liters. Using a computer, you multiply the numbers and get the output 324.046800000000. If we write this output suitably with respect to the level of precision, what is the answer?
A. 324 liter-meters
B. 324.047 liter-meters
C. 324.05 liter-meters
Answer:


prompt:
An opisometer with a precision of +/- 4 meters measures a distance of 760 meters and a storage container with a precision of +/- 40 liters measures a volume as 30 liters. After dividing the first value by the second value your computer gives the solution 25.333333333333. When this solution is reported to the right number of significant figures, what do we get?
A. 20 meters/liter
B. 25.3 meters/liter
C. 30 meters/liter
Answer:


prompt:
A measuring tape with a precision of +/- 0.02 meters measures a distance of 0.10 meters and a hydraulic scale with a precision of +/- 3 grams measures a mass as 75 grams. Your calculator app gets the output 7.500000000000 when multiplying the values. Using the suitable number of significant figures, what is the answer?
A. 7.5 gram-meters
B. 7.50 gram-meters
C. 7 gram-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters measures a distance of 300 meters and a cathetometer with a precision of +/- 0.0003 meters reads 0.0007 meters when measuring a distance between two different points. You divide the first number by the second number with a calculator app and get the output 428571.428571428571. If we express this output to the right number of significant figures, what is the result?
A. 428500
B. 428571.4
C. 400000
Answer:


prompt:
A biltmore stick with a precision of +/- 0.3 meters measures a distance of 516.3 meters and a storage container with a precision of +/- 4 liters reads 8724 liters when measuring a volume. After multiplying the former value by the latter your calculator app gives the solution 4504201.200000000000. Write this solution using the right number of significant figures.
A. 4504201 liter-meters
B. 4504201.2000 liter-meters
C. 4504000 liter-meters
Answer:


prompt:
A balance with a precision of +/- 2 grams measures a mass of 7 grams and an opisometer with a precision of +/- 0.03 meters measures a distance as 0.82 meters. You multiply the two values with a computer and get the solution 5.740000000000. If we round this solution appropriately with respect to the number of significant figures, what is the result?
A. 6 gram-meters
B. 5.7 gram-meters
C. 5 gram-meters
Answer:


prompt:
A ruler with a precision of +/- 0.01 meters takes a measurement of 0.08 meters, and a spring scale with a precision of +/- 3000 grams measures a mass as 98000 grams. Using a calculator, you multiply the first value by the second value and get the output 7840.000000000000. When this output is reported to the correct level of precision, what do we get?
A. 7840.0 gram-meters
B. 8000 gram-meters
C. 7000 gram-meters
Answer:


prompt:
A radar-based method with a precision of +/- 300 meters takes a measurement of 300 meters, and an odometer with a precision of +/- 4000 meters measures a distance between two different points as 61000 meters. Using a calculator app, you multiply the values and get the solution 18300000.000000000000. How can we write this solution to the correct level of precision?
A. 18300000 meters^2
B. 20000000 meters^2
C. 18300000.0 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 200 meters takes a measurement of 51500 meters, and a radar-based method with a precision of +/- 1 meters measures a distance between two different points as 3 meters. You divide the numbers with a calculator and get the output 17166.666666666667. If we express this output suitably with respect to the number of significant figures, what is the answer?
A. 17166.7
B. 17100
C. 20000
Answer:


prompt:
A stadimeter with a precision of +/- 20 meters measures a distance of 1180 meters and a clickwheel with a precision of +/- 0.01 meters reads 73.50 meters when measuring a distance between two different points. Your computer produces the solution 86730.000000000000 when multiplying the former number by the latter. How would this answer look if we rounded it with the appropriate level of precision?
A. 86700 meters^2
B. 86730.000 meters^2
C. 86730 meters^2
Answer:


prompt:
A clickwheel with a precision of +/- 0.001 meters measures a distance of 6.318 meters and an opisometer with a precision of +/- 1 meters measures a distance between two different points as 7795 meters. Using a calculator app, you multiply the first value by the second value and get the solution 49248.810000000000. How can we report this solution to the appropriate number of significant figures?
A. 49248.8100 meters^2
B. 49250 meters^2
C. 49248 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.2 meters measures a distance of 690.8 meters and a chronometer with a precision of +/- 0.0001 seconds measures a duration as 0.0547 seconds. You divide the former number by the latter with a calculator app and get the output 12628.884826325411. When this output is written to the appropriate level of precision, what do we get?
A. 12600 meters/second
B. 12628.9 meters/second
C. 12628.885 meters/second
Answer:


prompt:
A stopwatch with a precision of +/- 0.2 seconds measures a duration of 44.7 seconds and a radar-based method with a precision of +/- 4 meters measures a distance as 5329 meters. You multiply the values with a calculator app and get the output 238206.300000000000. How would this answer look if we expressed it with the proper level of precision?
A. 238206 meter-seconds
B. 238206.300 meter-seconds
C. 238000 meter-seconds
Answer:


prompt:
A timer with a precision of +/- 0.04 seconds measures a duration of 53.81 seconds and a stopwatch with a precision of +/- 0.04 seconds reads 8.65 seconds when measuring a duration of a different event. After multiplying the two values your calculator app gives the output 465.456500000000. If we express this output to the right level of precision, what is the answer?
A. 465.46 seconds^2
B. 465 seconds^2
C. 465.456 seconds^2
Answer:


prompt:
A chronometer with a precision of +/- 0.00002 seconds measures a duration of 0.00898 seconds and a meter stick with a precision of +/- 0.0002 meters reads 0.0008 meters when measuring a distance. After dividing the two values your calculator app produces the solution 11.225000000000. How can we express this solution to the suitable number of significant figures?
A. 11.2250 seconds/meter
B. 11.2 seconds/meter
C. 10 seconds/meter
Answer:


prompt:
A radar-based method with a precision of +/- 40 meters takes a measurement of 1880 meters, and a timer with a precision of +/- 0.4 seconds reads 9.1 seconds when measuring a duration. After multiplying the two numbers your computer produces the solution 17108.000000000000. If we express this solution suitably with respect to the level of precision, what is the answer?
A. 17000 meter-seconds
B. 17108.00 meter-seconds
C. 17100 meter-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 300 meters takes a measurement of 59000 meters, and a chronometer with a precision of +/- 0.00004 seconds reads 0.00009 seconds when measuring a duration. Your calculator yields the output 655555555.555555555556 when dividing the two values. Round this output using the right level of precision.
A. 700000000 meters/second
B. 655555555.6 meters/second
C. 655555500 meters/second
Answer:


prompt:
An odometer with a precision of +/- 400 meters takes a measurement of 67400 meters, and an analytical balance with a precision of +/- 0.2 grams reads 1.0 grams when measuring a mass. After dividing the two numbers your computer gives the solution 67400.000000000000. If we round this solution to the suitable level of precision, what is the result?
A. 67400 meters/gram
B. 67000 meters/gram
C. 67400.00 meters/gram
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.002 liters takes a measurement of 0.044 liters, and a timer with a precision of +/- 0.004 seconds reads 8.658 seconds when measuring a duration. Using a calculator, you divide the values and get the output 0.005082005082. If we express this output suitably with respect to the level of precision, what is the result?
A. 0.01 liters/second
B. 0.0051 liters/second
C. 0.005 liters/second
Answer:


prompt:
A measuring flask with a precision of +/- 0.001 liters takes a measurement of 0.009 liters, and a cathetometer with a precision of +/- 0.00004 meters reads 0.09338 meters when measuring a distance. After dividing the values your computer gets the solution 0.096380381238. How would this answer look if we expressed it with the suitable number of significant figures?
A. 0.10 liters/meter
B. 0.1 liters/meter
C. 0.096 liters/meter
Answer:


prompt:
A balance with a precision of +/- 400 grams measures a mass of 800 grams and a timer with a precision of +/- 0.4 seconds reads 0.2 seconds when measuring a duration. Using a calculator, you multiply the numbers and get the output 160.000000000000. Report this output using the correct number of significant figures.
A. 100 gram-seconds
B. 160.0 gram-seconds
C. 200 gram-seconds
Answer:


prompt:
A meter stick with a precision of +/- 0.0001 meters takes a measurement of 0.0307 meters, and a cathetometer with a precision of +/- 0.00001 meters reads 0.00209 meters when measuring a distance between two different points. You divide the numbers with a calculator and get the solution 14.688995215311. When this solution is written to the right level of precision, what do we get?
A. 14.6890
B. 14.7
C. 14.689
Answer:


prompt:
A ruler with a precision of +/- 0.1 meters measures a distance of 673.9 meters and a caliper with a precision of +/- 0.04 meters reads 33.99 meters when measuring a distance between two different points. Using a calculator app, you divide the former value by the latter and get the solution 19.826419535157. How can we write this solution to the suitable level of precision?
A. 19.8264
B. 19.8
C. 19.83
Answer:


prompt:
A stadimeter with a precision of +/- 4 meters takes a measurement of 5043 meters, and a coincidence telemeter with a precision of +/- 400 meters reads 600 meters when measuring a distance between two different points. You multiply the first value by the second value with a computer and get the solution 3025800.000000000000. How can we express this solution to the right number of significant figures?
A. 3025800.0 meters^2
B. 3000000 meters^2
C. 3025800 meters^2
Answer:


prompt:
An opisometer with a precision of +/- 4 meters takes a measurement of 28 meters, and a measuring flask with a precision of +/- 0.03 liters reads 0.06 liters when measuring a volume. Using a calculator, you multiply the former number by the latter and get the output 1.680000000000. How would this result look if we wrote it with the right level of precision?
A. 1.7 liter-meters
B. 1 liter-meters
C. 2 liter-meters
Answer:


prompt:
A chronograph with a precision of +/- 0.04 seconds measures a duration of 0.97 seconds and a storage container with a precision of +/- 0.3 liters reads 30.4 liters when measuring a volume. You multiply the values with a computer and get the solution 29.488000000000. When this solution is rounded to the correct level of precision, what do we get?
A. 29 liter-seconds
B. 29.49 liter-seconds
C. 29.5 liter-seconds
Answer:


prompt:
A rangefinder with a precision of +/- 10 meters takes a measurement of 5740 meters, and a measuring stick with a precision of +/- 0.01 meters measures a distance between two different points as 2.27 meters. You multiply the numbers with a calculator and get the output 13029.800000000000. How can we write this output to the suitable level of precision?
A. 13000 meters^2
B. 13029.800 meters^2
C. 13020 meters^2
Answer:


prompt:
A hydraulic scale with a precision of +/- 2000 grams takes a measurement of 77000 grams, and an opisometer with a precision of +/- 0.02 meters reads 0.05 meters when measuring a distance. Your computer produces the output 1540000.000000000000 when dividing the numbers. How would this result look if we rounded it with the correct number of significant figures?
A. 1540000.0 grams/meter
B. 1540000 grams/meter
C. 2000000 grams/meter
Answer:


prompt:
A spring scale with a precision of +/- 2 grams measures a mass of 29 grams and a measuring rod with a precision of +/- 0.0004 meters measures a distance as 0.0361 meters. You multiply the two numbers with a computer and get the output 1.046900000000. When this output is written to the appropriate number of significant figures, what do we get?
A. 1.0 gram-meters
B. 1 gram-meters
C. 1.05 gram-meters
Answer:


prompt:
A measuring stick with a precision of +/- 0.3 meters takes a measurement of 55.7 meters, and a chronometer with a precision of +/- 0.0003 seconds measures a duration as 0.0305 seconds. After multiplying the two values your calculator produces the solution 1.698850000000. How can we write this solution to the correct number of significant figures?
A. 1.7 meter-seconds
B. 1.70 meter-seconds
C. 1.699 meter-seconds
Answer:


prompt:
A measuring rod with a precision of +/- 0.04 meters takes a measurement of 0.10 meters, and a measuring tape with a precision of +/- 0.01 meters reads 0.08 meters when measuring a distance between two different points. Your calculator app gets the output 1.250000000000 when dividing the two values. Write this output using the appropriate number of significant figures.
A. 1.2
B. 1
C. 1.25
Answer:


prompt:
A coincidence telemeter with a precision of +/- 0.3 meters measures a distance of 37.8 meters and a storage container with a precision of +/- 0.2 liters reads 9.6 liters when measuring a volume. You multiply the two numbers with a calculator app and get the output 362.880000000000. How can we report this output to the suitable number of significant figures?
A. 362.9 liter-meters
B. 360 liter-meters
C. 362.88 liter-meters
Answer:


prompt:
A biltmore stick with a precision of +/- 0.04 meters takes a measurement of 0.25 meters, and a balance with a precision of +/- 2 grams measures a mass as 5306 grams. You multiply the first number by the second number with a calculator and get the solution 1326.500000000000. How would this result look if we wrote it with the appropriate number of significant figures?
A. 1326.50 gram-meters
B. 1300 gram-meters
C. 1326 gram-meters
Answer:


prompt:
A balance with a precision of +/- 100 grams measures a mass of 77800 grams and an analytical balance with a precision of +/- 0.004 grams reads 0.586 grams when measuring a mass of a different object. Using a calculator app, you multiply the former value by the latter and get the output 45590.800000000000. Round this output using the proper level of precision.
A. 45500 grams^2
B. 45590.800 grams^2
C. 45600 grams^2
Answer:


prompt:
A rangefinder with a precision of +/- 0.004 meters measures a distance of 8.097 meters and a Biltmore stick with a precision of +/- 0.4 meters measures a distance between two different points as 763.6 meters. Your calculator app yields the output 6182.869200000000 when multiplying the two numbers. Using the appropriate level of precision, what is the answer?
A. 6183 meters^2
B. 6182.9 meters^2
C. 6182.8692 meters^2
Answer:


prompt:
A clickwheel with a precision of +/- 0.01 meters takes a measurement of 0.25 meters, and a measuring stick with a precision of +/- 0.001 meters reads 0.005 meters when measuring a distance between two different points. After dividing the first value by the second value your computer gives the solution 50.000000000000. How would this result look if we reported it with the appropriate number of significant figures?
A. 50
B. 50.00
C. 50.0
Answer:


prompt:
A chronograph with a precision of +/- 0.002 seconds measures a duration of 6.611 seconds and a rangefinder with a precision of +/- 0.001 meters measures a distance as 0.098 meters. Using a calculator, you divide the first number by the second number and get the solution 67.459183673469. Write this solution using the right number of significant figures.
A. 67.459 seconds/meter
B. 67.46 seconds/meter
C. 67 seconds/meter
Answer:


prompt:
A storage container with a precision of +/- 10 liters measures a volume of 100 liters and a measuring stick with a precision of +/- 0.004 meters measures a distance as 0.011 meters. After dividing the former number by the latter your calculator app yields the output 9090.909090909091. Report this output using the proper number of significant figures.
A. 9090.91 liters/meter
B. 9090 liters/meter
C. 9100 liters/meter
Answer:


prompt:
A stadimeter with a precision of +/- 10 meters measures a distance of 5220 meters and a coincidence telemeter with a precision of +/- 40 meters measures a distance between two different points as 8190 meters. You multiply the values with a calculator app and get the solution 42751800.000000000000. Round this solution using the right level of precision.
A. 42751800 meters^2
B. 42800000 meters^2
C. 42751800.000 meters^2
Answer:


prompt:
A spring scale with a precision of +/- 0.4 grams takes a measurement of 60.3 grams, and a spring scale with a precision of +/- 1 grams reads 5 grams when measuring a mass of a different object. You divide the values with a calculator and get the solution 12.060000000000. If we report this solution appropriately with respect to the number of significant figures, what is the answer?
A. 12.1
B. 10
C. 12
Answer:


prompt:
A cathetometer with a precision of +/- 0.0002 meters takes a measurement of 0.0076 meters, and a ruler with a precision of +/- 0.004 meters reads 0.002 meters when measuring a distance between two different points. Using a calculator app, you divide the two numbers and get the solution 3.800000000000. Using the proper level of precision, what is the answer?
A. 3.8
B. 3.800
C. 4
Answer:


prompt:
A caliper with a precision of +/- 0.002 meters measures a distance of 0.004 meters and a coincidence telemeter with a precision of +/- 400 meters reads 336200 meters when measuring a distance between two different points. You multiply the former number by the latter with a calculator app and get the output 1344.800000000000. If we report this output to the right level of precision, what is the result?
A. 1300 meters^2
B. 1344.8 meters^2
C. 1000 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 20 meters measures a distance of 40 meters and a measuring rod with a precision of +/- 0.004 meters reads 0.007 meters when measuring a distance between two different points. You divide the two values with a computer and get the solution 5714.285714285714. How would this answer look if we reported it with the correct number of significant figures?
A. 5710
B. 6000
C. 5714.3
Answer:


prompt:
A radar-based method with a precision of +/- 1 meters takes a measurement of 286 meters, and a chronograph with a precision of +/- 0.1 seconds measures a duration as 0.8 seconds. Using a calculator app, you multiply the first number by the second number and get the solution 228.800000000000. How can we write this solution to the suitable number of significant figures?
A. 228 meter-seconds
B. 200 meter-seconds
C. 228.8 meter-seconds
Answer:


prompt:
A stopwatch with a precision of +/- 0.02 seconds measures a duration of 0.03 seconds and a coincidence telemeter with a precision of +/- 40 meters measures a distance as 29810 meters. After multiplying the two values your computer yields the solution 894.300000000000. If we round this solution to the right level of precision, what is the answer?
A. 894.3 meter-seconds
B. 890 meter-seconds
C. 900 meter-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 400 meters takes a measurement of 20900 meters, and a tape measure with a precision of +/- 0.0001 meters reads 0.0886 meters when measuring a distance between two different points. Using a calculator, you multiply the former value by the latter and get the solution 1851.740000000000. When this solution is written to the appropriate number of significant figures, what do we get?
A. 1851.740 meters^2
B. 1850 meters^2
C. 1800 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 2 meters takes a measurement of 751 meters, and a tape measure with a precision of +/- 0.002 meters measures a distance between two different points as 0.370 meters. After dividing the two numbers your computer gets the solution 2029.729729729730. When this solution is expressed to the appropriate number of significant figures, what do we get?
A. 2029
B. 2029.730
C. 2030
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.004 liters takes a measurement of 0.089 liters, and a storage container with a precision of +/- 2 liters measures a volume of a different quantity of liquid as 64 liters. Using a computer, you multiply the values and get the output 5.696000000000. If we report this output to the suitable level of precision, what is the result?
A. 5.70 liters^2
B. 5.7 liters^2
C. 5 liters^2
Answer:


prompt:
A storage container with a precision of +/- 0.1 liters measures a volume of 39.4 liters and a stopwatch with a precision of +/- 0.02 seconds measures a duration as 18.90 seconds. After dividing the former number by the latter your calculator app gives the solution 2.084656084656. If we write this solution properly with respect to the number of significant figures, what is the answer?
A. 2.08 liters/second
B. 2.085 liters/second
C. 2.1 liters/second
Answer:


prompt:
A timer with a precision of +/- 0.3 seconds measures a duration of 26.8 seconds and a ruler with a precision of +/- 0.0003 meters measures a distance as 0.0049 meters. After dividing the numbers your computer produces the output 5469.387755102041. If we express this output appropriately with respect to the number of significant figures, what is the answer?
A. 5500 seconds/meter
B. 5469.4 seconds/meter
C. 5469.39 seconds/meter
Answer:


prompt:
An analytical balance with a precision of +/- 0.02 grams measures a mass of 0.53 grams and a Biltmore stick with a precision of +/- 0.01 meters measures a distance as 0.08 meters. After dividing the former value by the latter your computer produces the output 6.625000000000. If we write this output appropriately with respect to the number of significant figures, what is the result?
A. 6.6 grams/meter
B. 6.62 grams/meter
C. 7 grams/meter
Answer:


prompt:
A balance with a precision of +/- 100 grams measures a mass of 46900 grams and a measuring flask with a precision of +/- 0.004 liters reads 0.944 liters when measuring a volume. Your calculator app yields the output 49682.203389830508 when dividing the numbers. How would this result look if we rounded it with the correct level of precision?
A. 49600 grams/liter
B. 49682.203 grams/liter
C. 49700 grams/liter
Answer:


prompt:
A radar-based method with a precision of +/- 400 meters takes a measurement of 300 meters, and an odometer with a precision of +/- 1000 meters measures a distance between two different points as 343000 meters. You multiply the former number by the latter with a computer and get the solution 102900000.000000000000. When this solution is rounded to the appropriate level of precision, what do we get?
A. 100000000 meters^2
B. 102900000 meters^2
C. 102900000.0 meters^2
Answer:


prompt:
A cathetometer with a precision of +/- 0.00003 meters takes a measurement of 0.00911 meters, and a coincidence telemeter with a precision of +/- 0.1 meters measures a distance between two different points as 224.2 meters. You multiply the numbers with a calculator and get the solution 2.042462000000. When this solution is expressed to the appropriate number of significant figures, what do we get?
A. 2.042 meters^2
B. 2.0 meters^2
C. 2.04 meters^2
Answer:


prompt:
A balance with a precision of +/- 200 grams takes a measurement of 520200 grams, and an opisometer with a precision of +/- 0.0004 meters reads 0.0022 meters when measuring a distance. After dividing the first value by the second value your computer produces the output 236454545.454545454545. Report this output using the right level of precision.
A. 240000000 grams/meter
B. 236454500 grams/meter
C. 236454545.45 grams/meter
Answer:


prompt:
A stadimeter with a precision of +/- 10 meters takes a measurement of 96450 meters, and a chronometer with a precision of +/- 0.0001 seconds reads 0.0084 seconds when measuring a duration. You divide the first value by the second value with a calculator and get the output 11482142.857142857143. If we write this output to the proper number of significant figures, what is the answer?
A. 11482140 meters/second
B. 11000000 meters/second
C. 11482142.86 meters/second
Answer:


prompt:
A balance with a precision of +/- 0.0004 grams measures a mass of 0.0037 grams and a measuring stick with a precision of +/- 0.2 meters reads 14.4 meters when measuring a distance. You multiply the numbers with a calculator and get the solution 0.053280000000. How can we round this solution to the correct number of significant figures?
A. 0.05 gram-meters
B. 0.053 gram-meters
C. 0.1 gram-meters
Answer:


prompt:
A storage container with a precision of +/- 40 liters takes a measurement of 70130 liters, and a hydraulic scale with a precision of +/- 3000 grams measures a mass as 6209000 grams. After multiplying the former value by the latter your computer gives the output 435437170000.000000000000. If we report this output appropriately with respect to the number of significant figures, what is the answer?
A. 435400000000 gram-liters
B. 435437170000.0000 gram-liters
C. 435437170000 gram-liters
Answer:


prompt:
An odometer with a precision of +/- 100 meters measures a distance of 200 meters and an analytical balance with a precision of +/- 200 grams measures a mass as 4200 grams. Your calculator app yields the output 840000.000000000000 when multiplying the first number by the second number. If we express this output properly with respect to the level of precision, what is the result?
A. 840000.0 gram-meters
B. 800000 gram-meters
C. 840000 gram-meters
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.001 liters takes a measurement of 4.490 liters, and a caliper with a precision of +/- 0.001 meters reads 9.961 meters when measuring a distance. After multiplying the former value by the latter your calculator gets the solution 44.724890000000. Report this solution using the suitable number of significant figures.
A. 44.725 liter-meters
B. 44.7249 liter-meters
C. 44.72 liter-meters
Answer:


prompt:
A ruler with a precision of +/- 0.04 meters takes a measurement of 0.50 meters, and a measuring rod with a precision of +/- 0.03 meters measures a distance between two different points as 0.07 meters. Using a computer, you divide the first number by the second number and get the output 7.142857142857. Write this output using the suitable level of precision.
A. 7
B. 7.1
C. 7.14
Answer: