prompt:
A balance with a precision of +/- 4 grams takes a measurement of 928 grams, and a tape measure with a precision of +/- 0.002 meters measures a distance as 0.003 meters. After multiplying the two values your calculator app gets the output 2.784000000000. If we express this output properly with respect to the number of significant figures, what is the result?
A. 3 gram-meters
B. 2.8 gram-meters
C. 2.784000000000 gram-meters
D. 2 gram-meters
Answer:


prompt:
A cathetometer with a precision of +/- 0.00001 meters measures a distance of 0.04019 meters and a rangefinder with a precision of +/- 3 meters reads 332 meters when measuring a distance between two different points. After multiplying the two values your calculator gets the solution 13.343080000000. How would this answer look if we reported it with the right level of precision?
A. 13.3 meters^2
B. 13.343080000000 meters^2
C. 13.343 meters^2
D. 13 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 40 meters takes a measurement of 4280 meters, and a measuring flask with a precision of +/- 0.001 liters measures a volume as 0.006 liters. After multiplying the first number by the second number your computer gets the output 25.680000000000. If we express this output properly with respect to the level of precision, what is the result?
A. 25.7 liter-meters
B. 30 liter-meters
C. 25.680000000000 liter-meters
D. 20 liter-meters
Answer:


prompt:
An odometer with a precision of +/- 1000 meters takes a measurement of 45000 meters, and a measuring stick with a precision of +/- 0.03 meters measures a distance between two different points as 5.89 meters. After dividing the two values your calculator app produces the solution 7640.067911714771. If we express this solution correctly with respect to the number of significant figures, what is the answer?
A. 7600
B. 7640.07
C. 7000
D. 7640.067911714771
Answer:


prompt:
A tape measure with a precision of +/- 0.001 meters takes a measurement of 0.606 meters, and a Biltmore stick with a precision of +/- 0.2 meters reads 892.6 meters when measuring a distance between two different points. You multiply the first number by the second number with a computer and get the output 540.915600000000. Using the correct level of precision, what is the answer?
A. 541 meters^2
B. 540.916 meters^2
C. 540.9 meters^2
D. 540.915600000000 meters^2
Answer:


prompt:
A caliper with a precision of +/- 0.003 meters takes a measurement of 0.076 meters, and a rangefinder with a precision of +/- 0.002 meters measures a distance between two different points as 0.068 meters. Your computer yields the solution 0.005168000000 when multiplying the two values. How would this result look if we reported it with the proper number of significant figures?
A. 0.005168000000 meters^2
B. 0.01 meters^2
C. 0.0052 meters^2
D. 0.005 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 200 meters measures a distance of 33200 meters and an analytical balance with a precision of +/- 200 grams reads 6200 grams when measuring a mass. Using a calculator, you multiply the numbers and get the output 205840000.000000000000. How can we express this output to the correct number of significant figures?
A. 205840000 gram-meters
B. 205840000.00 gram-meters
C. 205840000.000000000000 gram-meters
D. 210000000 gram-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 0.1 meters measures a distance of 6.0 meters and a measuring tape with a precision of +/- 0.2 meters reads 3.1 meters when measuring a distance between two different points. Using a calculator app, you multiply the values and get the solution 18.600000000000. If we express this solution to the proper number of significant figures, what is the answer?
A. 18.600000000000 meters^2
B. 19 meters^2
C. 18.6 meters^2
D. 18.60 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters takes a measurement of 2.876 liters, and a stopwatch with a precision of +/- 0.03 seconds measures a duration as 33.19 seconds. After dividing the two numbers your computer gives the output 0.086652606207. Report this output using the appropriate level of precision.
A. 0.09 liters/second
B. 0.0867 liters/second
C. 0.08665 liters/second
D. 0.086652606207 liters/second
Answer:


prompt:
A coincidence telemeter with a precision of +/- 300 meters takes a measurement of 864500 meters, and a coincidence telemeter with a precision of +/- 100 meters reads 700 meters when measuring a distance between two different points. Using a calculator app, you divide the two values and get the solution 1235.000000000000. How can we write this solution to the correct level of precision?
A. 1235.0
B. 1200
C. 1235.000000000000
D. 1000
Answer:


prompt:
A timer with a precision of +/- 0.002 seconds takes a measurement of 0.113 seconds, and a chronometer with a precision of +/- 0.00003 seconds measures a duration of a different event as 0.00076 seconds. You divide the first number by the second number with a calculator and get the solution 148.684210526316. How can we round this solution to the proper level of precision?
A. 148.68
B. 148.684210526316
C. 150
D. 148.684
Answer:


prompt:
A timer with a precision of +/- 0.2 seconds takes a measurement of 40.8 seconds, and a radar-based method with a precision of +/- 10 meters reads 100 meters when measuring a distance. Your computer yields the solution 4080.000000000000 when multiplying the first value by the second value. When this solution is written to the right level of precision, what do we get?
A. 4080.000000000000 meter-seconds
B. 4080.00 meter-seconds
C. 4080 meter-seconds
D. 4100 meter-seconds
Answer:


prompt:
A coincidence telemeter with a precision of +/- 3 meters takes a measurement of 78 meters, and a clickwheel with a precision of +/- 0.2 meters measures a distance between two different points as 0.4 meters. You multiply the numbers with a calculator and get the output 31.200000000000. Report this output using the suitable number of significant figures.
A. 31.2 meters^2
B. 31 meters^2
C. 31.200000000000 meters^2
D. 30 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.01 meters measures a distance of 20.75 meters and a storage container with a precision of +/- 10 liters measures a volume as 20 liters. After multiplying the former value by the latter your calculator gets the solution 415.000000000000. If we round this solution correctly with respect to the level of precision, what is the answer?
A. 410 liter-meters
B. 415.0 liter-meters
C. 415.000000000000 liter-meters
D. 400 liter-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.01 meters takes a measurement of 0.06 meters, and a coincidence telemeter with a precision of +/- 3 meters measures a distance between two different points as 8807 meters. Using a calculator app, you multiply the values and get the solution 528.420000000000. How would this answer look if we expressed it with the right number of significant figures?
A. 528 meters^2
B. 528.420000000000 meters^2
C. 528.4 meters^2
D. 500 meters^2
Answer:


prompt:
A caliper with a precision of +/- 0.003 meters takes a measurement of 3.887 meters, and a graduated cylinder with a precision of +/- 0.001 liters measures a volume as 0.003 liters. Using a calculator, you divide the former value by the latter and get the output 1295.666666666667. How can we round this output to the suitable level of precision?
A. 1295.667 meters/liter
B. 1295.7 meters/liter
C. 1295.666666666667 meters/liter
D. 1000 meters/liter
Answer:


prompt:
A radar-based method with a precision of +/- 300 meters takes a measurement of 8600 meters, and a chronometer with a precision of +/- 0.0004 seconds reads 0.0421 seconds when measuring a duration. Your calculator yields the output 204275.534441805226 when dividing the first number by the second number. Using the appropriate number of significant figures, what is the result?
A. 200000 meters/second
B. 204275.534441805226 meters/second
C. 204200 meters/second
D. 204275.53 meters/second
Answer:


prompt:
A measuring flask with a precision of +/- 0.001 liters measures a volume of 7.096 liters and a measuring stick with a precision of +/- 0.1 meters reads 676.3 meters when measuring a distance. Your calculator app gets the output 4799.024800000000 when multiplying the first number by the second number. How can we report this output to the right level of precision?
A. 4799.0 liter-meters
B. 4799.0248 liter-meters
C. 4799 liter-meters
D. 4799.024800000000 liter-meters
Answer:


prompt:
A storage container with a precision of +/- 0.1 liters measures a volume of 326.9 liters and an odometer with a precision of +/- 400 meters measures a distance as 892100 meters. After multiplying the first value by the second value your calculator app yields the output 291627490.000000000000. If we express this output to the appropriate number of significant figures, what is the result?
A. 291627400 liter-meters
B. 291627490.000000000000 liter-meters
C. 291627490.0000 liter-meters
D. 291600000 liter-meters
Answer:


prompt:
A caliper with a precision of +/- 0.03 meters measures a distance of 83.25 meters and a radar-based method with a precision of +/- 4 meters measures a distance between two different points as 82 meters. Your calculator app gives the solution 1.015243902439 when dividing the two values. If we express this solution to the appropriate number of significant figures, what is the answer?
A. 1.015243902439
B. 1.02
C. 1
D. 1.0
Answer:


prompt:
A chronometer with a precision of +/- 0.0003 seconds measures a duration of 0.8151 seconds and an analytical balance with a precision of +/- 40 grams measures a mass as 32690 grams. Using a computer, you multiply the numbers and get the output 26645.619000000000. If we round this output to the suitable level of precision, what is the result?
A. 26645.619000000000 gram-seconds
B. 26645.6190 gram-seconds
C. 26640 gram-seconds
D. 26650 gram-seconds
Answer:


prompt:
A hydraulic scale with a precision of +/- 3000 grams measures a mass of 114000 grams and a clickwheel with a precision of +/- 0.03 meters reads 0.04 meters when measuring a distance. Your calculator app yields the solution 4560.000000000000 when multiplying the former value by the latter. How would this answer look if we expressed it with the right level of precision?
A. 4560.000000000000 gram-meters
B. 4560.0 gram-meters
C. 4000 gram-meters
D. 5000 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 40 meters takes a measurement of 80 meters, and a hydraulic scale with a precision of +/- 400 grams measures a mass as 30100 grams. You multiply the first value by the second value with a computer and get the output 2408000.000000000000. How would this answer look if we rounded it with the correct level of precision?
A. 2000000 gram-meters
B. 2408000 gram-meters
C. 2408000.000000000000 gram-meters
D. 2408000.0 gram-meters
Answer:


prompt:
A clickwheel with a precision of +/- 0.1 meters takes a measurement of 87.0 meters, and a tape measure with a precision of +/- 0.0003 meters measures a distance between two different points as 0.0041 meters. After dividing the former number by the latter your calculator gives the output 21219.512195121951. When this output is reported to the right level of precision, what do we get?
A. 21000
B. 21219.51
C. 21219.5
D. 21219.512195121951
Answer:


prompt:
An opisometer with a precision of +/- 1 meters takes a measurement of 586 meters, and a measuring tape with a precision of +/- 0.04 meters measures a distance between two different points as 0.32 meters. You multiply the first value by the second value with a calculator app and get the solution 187.520000000000. If we express this solution to the appropriate number of significant figures, what is the answer?
A. 187.52 meters^2
B. 190 meters^2
C. 187 meters^2
D. 187.520000000000 meters^2
Answer:


prompt:
A clickwheel with a precision of +/- 0.04 meters measures a distance of 0.29 meters and a caliper with a precision of +/- 0.02 meters measures a distance between two different points as 0.08 meters. You divide the former number by the latter with a calculator and get the output 3.625000000000. Write this output using the correct number of significant figures.
A. 3.6
B. 4
C. 3.625000000000
D. 3.62
Answer:


prompt:
An odometer with a precision of +/- 400 meters measures a distance of 8200 meters and a caliper with a precision of +/- 0.004 meters reads 0.003 meters when measuring a distance between two different points. After dividing the two numbers your calculator app gets the solution 2733333.333333333333. If we round this solution to the appropriate number of significant figures, what is the result?
A. 2733333.3
B. 2733300
C. 2733333.333333333333
D. 3000000
Answer:


prompt:
An opisometer with a precision of +/- 4 meters measures a distance of 2700 meters and a hydraulic scale with a precision of +/- 3000 grams measures a mass as 3000 grams. You multiply the two numbers with a calculator app and get the output 8100000.000000000000. When this output is written to the appropriate level of precision, what do we get?
A. 8100000.000000000000 gram-meters
B. 8100000 gram-meters
C. 8100000.0 gram-meters
D. 8000000 gram-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.4 meters measures a distance of 15.9 meters and a measuring rod with a precision of +/- 0.002 meters reads 0.010 meters when measuring a distance between two different points. Your calculator app produces the solution 1590.000000000000 when dividing the first value by the second value. How can we write this solution to the correct number of significant figures?
A. 1590.0
B. 1590.00
C. 1600
D. 1590.000000000000
Answer:


prompt:
A rangefinder with a precision of +/- 0.004 meters measures a distance of 0.275 meters and a tape measure with a precision of +/- 0.001 meters reads 0.018 meters when measuring a distance between two different points. Your calculator gets the output 15.277777777778 when dividing the former value by the latter. Report this output using the correct level of precision.
A. 15.277777777778
B. 15
C. 15.28
D. 15.278
Answer:


prompt:
A hydraulic scale with a precision of +/- 0.0004 grams takes a measurement of 0.0210 grams, and a chronometer with a precision of +/- 0.0003 seconds measures a duration as 0.0650 seconds. You multiply the two values with a computer and get the output 0.001365000000. If we express this output to the suitable level of precision, what is the answer?
A. 0.001 gram-seconds
B. 0.0014 gram-seconds
C. 0.00136 gram-seconds
D. 0.001365000000 gram-seconds
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters takes a measurement of 12700 meters, and a chronometer with a precision of +/- 0.0002 seconds measures a duration as 0.0003 seconds. You divide the values with a calculator app and get the solution 42333333.333333333333. If we round this solution correctly with respect to the number of significant figures, what is the answer?
A. 42333300 meters/second
B. 40000000 meters/second
C. 42333333.333333333333 meters/second
D. 42333333.3 meters/second
Answer:


prompt:
A measuring rod with a precision of +/- 0.004 meters takes a measurement of 0.489 meters, and an opisometer with a precision of +/- 0.001 meters reads 0.008 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 61.125000000000. Using the correct level of precision, what is the result?
A. 61.125
B. 61.125000000000
C. 60
D. 61.1
Answer:


prompt:
A measuring rod with a precision of +/- 0.002 meters takes a measurement of 0.179 meters, and a balance with a precision of +/- 0.0003 grams reads 0.0005 grams when measuring a mass. Your calculator app gives the output 358.000000000000 when dividing the two values. Using the proper number of significant figures, what is the answer?
A. 358.000 meters/gram
B. 358.000000000000 meters/gram
C. 400 meters/gram
D. 358.0 meters/gram
Answer:


prompt:
A clickwheel with a precision of +/- 0.02 meters takes a measurement of 51.02 meters, and a storage container with a precision of +/- 0.2 liters reads 45.2 liters when measuring a volume. Your computer yields the output 1.128761061947 when dividing the numbers. When this output is expressed to the correct number of significant figures, what do we get?
A. 1.13 meters/liter
B. 1.129 meters/liter
C. 1.1 meters/liter
D. 1.128761061947 meters/liter
Answer:


prompt:
A hydraulic scale with a precision of +/- 0.02 grams measures a mass of 5.40 grams and a timer with a precision of +/- 0.002 seconds reads 0.005 seconds when measuring a duration. After dividing the first value by the second value your computer gets the solution 1080.000000000000. How would this answer look if we wrote it with the appropriate level of precision?
A. 1080.000000000000 grams/second
B. 1080.0 grams/second
C. 1080.00 grams/second
D. 1000 grams/second
Answer:


prompt:
A measuring rod with a precision of +/- 0.02 meters takes a measurement of 8.43 meters, and a balance with a precision of +/- 100 grams reads 526400 grams when measuring a mass. After multiplying the numbers your calculator produces the output 4437552.000000000000. Round this output using the correct number of significant figures.
A. 4437552.000000000000 gram-meters
B. 4437552.000 gram-meters
C. 4440000 gram-meters
D. 4437500 gram-meters
Answer:


prompt:
A meter stick with a precision of +/- 0.0003 meters measures a distance of 0.0798 meters and a tape measure with a precision of +/- 0.004 meters reads 0.007 meters when measuring a distance between two different points. After dividing the former number by the latter your calculator app produces the output 11.400000000000. When this output is reported to the right level of precision, what do we get?
A. 11.400000000000
B. 10
C. 11.4
D. 11.400
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters takes a measurement of 42800 meters, and a chronometer with a precision of +/- 0.00004 seconds measures a duration as 0.00868 seconds. Using a calculator, you divide the two values and get the output 4930875.576036866359. When this output is rounded to the right number of significant figures, what do we get?
A. 4930875.576 meters/second
B. 4930800 meters/second
C. 4930875.576036866359 meters/second
D. 4930000 meters/second
Answer:


prompt:
A measuring flask with a precision of +/- 0.03 liters takes a measurement of 0.03 liters, and a meter stick with a precision of +/- 0.0001 meters reads 0.0021 meters when measuring a distance. Using a calculator app, you divide the first value by the second value and get the output 14.285714285714. How would this result look if we reported it with the suitable level of precision?
A. 14.285714285714 liters/meter
B. 14.29 liters/meter
C. 14.3 liters/meter
D. 10 liters/meter
Answer:


prompt:
An odometer with a precision of +/- 1000 meters takes a measurement of 9000 meters, and a cathetometer with a precision of +/- 0.0002 meters reads 0.6347 meters when measuring a distance between two different points. After multiplying the values your calculator produces the output 5712.300000000000. When this output is expressed to the proper number of significant figures, what do we get?
A. 6000 meters^2
B. 5712.300000000000 meters^2
C. 5000 meters^2
D. 5712.3 meters^2
Answer:


prompt:
A spring scale with a precision of +/- 0.003 grams measures a mass of 0.057 grams and a balance with a precision of +/- 0.4 grams measures a mass of a different object as 546.6 grams. Using a computer, you multiply the former number by the latter and get the output 31.156200000000. When this output is expressed to the appropriate level of precision, what do we get?
A. 31 grams^2
B. 31.156200000000 grams^2
C. 31.2 grams^2
D. 31.16 grams^2
Answer:


prompt:
A timer with a precision of +/- 0.02 seconds takes a measurement of 6.04 seconds, and a measuring rod with a precision of +/- 0.001 meters reads 0.601 meters when measuring a distance. Your computer produces the output 10.049916805324 when dividing the two values. When this output is rounded to the correct number of significant figures, what do we get?
A. 10.05 seconds/meter
B. 10.049916805324 seconds/meter
C. 10.050 seconds/meter
D. 10.0 seconds/meter
Answer:


prompt:
A measuring rod with a precision of +/- 0.02 meters takes a measurement of 0.62 meters, and a coincidence telemeter with a precision of +/- 0.2 meters reads 45.8 meters when measuring a distance between two different points. Using a computer, you multiply the numbers and get the output 28.396000000000. Write this output using the correct level of precision.
A. 28.40 meters^2
B. 28.396000000000 meters^2
C. 28.4 meters^2
D. 28 meters^2
Answer:


prompt:
A tape measure with a precision of +/- 0.0003 meters takes a measurement of 0.4123 meters, and a coincidence telemeter with a precision of +/- 0.2 meters reads 5.6 meters when measuring a distance between two different points. Using a calculator, you divide the numbers and get the output 0.073625000000. If we write this output suitably with respect to the number of significant figures, what is the answer?
A. 0.1
B. 0.073625000000
C. 0.07
D. 0.074
Answer:


prompt:
A tape measure with a precision of +/- 0.003 meters takes a measurement of 9.698 meters, and a measuring rod with a precision of +/- 0.001 meters measures a distance between two different points as 0.003 meters. You divide the former value by the latter with a calculator app and get the output 3232.666666666667. How would this result look if we wrote it with the appropriate number of significant figures?
A. 3232.666666666667
B. 3000
C. 3232.667
D. 3232.7
Answer:


prompt:
A measuring stick with a precision of +/- 0.01 meters measures a distance of 0.10 meters and a cathetometer with a precision of +/- 0.0003 meters reads 0.0004 meters when measuring a distance between two different points. Using a calculator app, you divide the first number by the second number and get the output 250.000000000000. How would this result look if we rounded it with the suitable number of significant figures?
A. 200
B. 250.00
C. 250.0
D. 250.000000000000
Answer:


prompt:
A stadimeter with a precision of +/- 30 meters measures a distance of 100 meters and a measuring tape with a precision of +/- 0.03 meters measures a distance between two different points as 0.72 meters. Using a calculator app, you divide the two values and get the solution 138.888888888889. When this solution is expressed to the suitable level of precision, what do we get?
A. 130
B. 138.888888888889
C. 140
D. 138.89
Answer:


prompt:
A radar-based method with a precision of +/- 40 meters takes a measurement of 4340 meters, and a hydraulic scale with a precision of +/- 0.4 grams measures a mass as 22.1 grams. Your calculator produces the output 95914.000000000000 when multiplying the numbers. How can we express this output to the appropriate number of significant figures?
A. 95914.000 gram-meters
B. 95900 gram-meters
C. 95910 gram-meters
D. 95914.000000000000 gram-meters
Answer:


prompt:
A radar-based method with a precision of +/- 1 meters measures a distance of 3372 meters and an analytical balance with a precision of +/- 0.0003 grams reads 0.0005 grams when measuring a mass. After dividing the former value by the latter your calculator gets the output 6744000.000000000000. Using the proper level of precision, what is the answer?
A. 6744000 meters/gram
B. 6744000.000000000000 meters/gram
C. 7000000 meters/gram
D. 6744000.0 meters/gram
Answer:


prompt:
A cathetometer with a precision of +/- 0.00002 meters measures a distance of 0.06339 meters and a stopwatch with a precision of +/- 0.4 seconds measures a duration as 54.3 seconds. Using a computer, you multiply the values and get the output 3.442077000000. If we express this output to the appropriate number of significant figures, what is the result?
A. 3.4 meter-seconds
B. 3.442077000000 meter-seconds
C. 3.44 meter-seconds
D. 3.442 meter-seconds
Answer:


prompt:
A measuring tape with a precision of +/- 0.02 meters takes a measurement of 0.35 meters, and a radar-based method with a precision of +/- 30 meters reads 3550 meters when measuring a distance between two different points. Using a computer, you multiply the former value by the latter and get the output 1242.500000000000. How would this answer look if we reported it with the correct number of significant figures?
A. 1242.50 meters^2
B. 1200 meters^2
C. 1242.500000000000 meters^2
D. 1240 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 100 grams measures a mass of 8900 grams and a ruler with a precision of +/- 0.001 meters measures a distance as 0.099 meters. Your calculator app gets the output 881.100000000000 when multiplying the first value by the second value. Using the correct number of significant figures, what is the answer?
A. 800 gram-meters
B. 881.100000000000 gram-meters
C. 881.10 gram-meters
D. 880 gram-meters
Answer:


prompt:
A chronograph with a precision of +/- 0.04 seconds measures a duration of 0.03 seconds and a meter stick with a precision of +/- 0.0003 meters reads 0.0069 meters when measuring a distance. Your calculator yields the solution 4.347826086957 when dividing the first value by the second value. When this solution is written to the correct number of significant figures, what do we get?
A. 4.347826086957 seconds/meter
B. 4.35 seconds/meter
C. 4 seconds/meter
D. 4.3 seconds/meter
Answer:


prompt:
A coincidence telemeter with a precision of +/- 20 meters measures a distance of 6790 meters and a timer with a precision of +/- 0.04 seconds measures a duration as 0.50 seconds. Using a calculator app, you multiply the former value by the latter and get the output 3395.000000000000. How can we express this output to the appropriate number of significant figures?
A. 3390 meter-seconds
B. 3395.000000000000 meter-seconds
C. 3400 meter-seconds
D. 3395.00 meter-seconds
Answer:


prompt:
A measuring stick with a precision of +/- 0.04 meters takes a measurement of 62.19 meters, and a cathetometer with a precision of +/- 0.00001 meters reads 0.00332 meters when measuring a distance between two different points. Your computer yields the output 18731.927710843373 when dividing the two numbers. If we express this output to the correct number of significant figures, what is the result?
A. 18731.927710843373
B. 18731.928
C. 18731.93
D. 18700
Answer:


prompt:
A balance with a precision of +/- 400 grams takes a measurement of 586100 grams, and a chronograph with a precision of +/- 0.04 seconds reads 0.03 seconds when measuring a duration. After dividing the first number by the second number your computer gets the output 19536666.666666666667. Using the appropriate number of significant figures, what is the result?
A. 20000000 grams/second
B. 19536666.7 grams/second
C. 19536666.666666666667 grams/second
D. 19536600 grams/second
Answer:


prompt:
A stopwatch with a precision of +/- 0.01 seconds measures a duration of 90.32 seconds and a measuring tape with a precision of +/- 0.4 meters reads 3.7 meters when measuring a distance. Your calculator yields the solution 334.184000000000 when multiplying the two values. If we write this solution to the right number of significant figures, what is the answer?
A. 334.18 meter-seconds
B. 334.2 meter-seconds
C. 334.184000000000 meter-seconds
D. 330 meter-seconds
Answer:


prompt:
A meter stick with a precision of +/- 0.0001 meters measures a distance of 0.0563 meters and a graduated cylinder with a precision of +/- 0.001 liters measures a volume as 0.024 liters. You divide the two values with a calculator app and get the solution 2.345833333333. Round this solution using the appropriate level of precision.
A. 2.345833333333 meters/liter
B. 2.35 meters/liter
C. 2.346 meters/liter
D. 2.3 meters/liter
Answer:


prompt:
A measuring rod with a precision of +/- 0.0003 meters takes a measurement of 0.0745 meters, and a stadimeter with a precision of +/- 0.3 meters reads 1.0 meters when measuring a distance between two different points. Using a calculator app, you multiply the two numbers and get the output 0.074500000000. If we write this output suitably with respect to the number of significant figures, what is the result?
A. 0.074500000000 meters^2
B. 0.07 meters^2
C. 0.1 meters^2
D. 0.074 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.3 meters takes a measurement of 98.6 meters, and a measuring rod with a precision of +/- 0.0003 meters measures a distance between two different points as 0.0010 meters. Using a calculator app, you multiply the values and get the solution 0.098600000000. If we express this solution appropriately with respect to the level of precision, what is the result?
A. 0.10 meters^2
B. 0.098600000000 meters^2
C. 0.1 meters^2
D. 0.099 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.001 liters measures a volume of 0.026 liters and a meter stick with a precision of +/- 0.0004 meters reads 0.0004 meters when measuring a distance. Your calculator app gives the output 65.000000000000 when dividing the first value by the second value. How can we express this output to the appropriate level of precision?
A. 65.000 liters/meter
B. 65.000000000000 liters/meter
C. 65.0 liters/meter
D. 60 liters/meter
Answer:


prompt:
A radar-based method with a precision of +/- 4 meters measures a distance of 69 meters and a timer with a precision of +/- 0.1 seconds reads 8.9 seconds when measuring a duration. Your calculator app gets the output 7.752808988764 when dividing the former number by the latter. Report this output using the suitable level of precision.
A. 7 meters/second
B. 7.8 meters/second
C. 7.752808988764 meters/second
D. 7.75 meters/second
Answer:


prompt:
A measuring flask with a precision of +/- 0.04 liters measures a volume of 59.74 liters and a hydraulic scale with a precision of +/- 0.03 grams reads 3.50 grams when measuring a mass. After multiplying the former number by the latter your computer gets the output 209.090000000000. How would this answer look if we expressed it with the proper level of precision?
A. 209.090 gram-liters
B. 209.090000000000 gram-liters
C. 209.09 gram-liters
D. 209 gram-liters
Answer:


prompt:
A hydraulic scale with a precision of +/- 4 grams measures a mass of 8095 grams and a measuring flask with a precision of +/- 0.004 liters measures a volume as 0.819 liters. After multiplying the two values your calculator produces the output 6629.805000000000. If we write this output properly with respect to the number of significant figures, what is the answer?
A. 6629.805 gram-liters
B. 6629 gram-liters
C. 6630 gram-liters
D. 6629.805000000000 gram-liters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 0.2 meters measures a distance of 817.8 meters and a Biltmore stick with a precision of +/- 0.1 meters reads 97.5 meters when measuring a distance between two different points. You multiply the values with a computer and get the output 79735.500000000000. If we round this output correctly with respect to the level of precision, what is the answer?
A. 79735.5 meters^2
B. 79735.500 meters^2
C. 79700 meters^2
D. 79735.500000000000 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 30 meters measures a distance of 70 meters and a caliper with a precision of +/- 0.001 meters reads 0.006 meters when measuring a distance between two different points. You divide the numbers with a computer and get the output 11666.666666666667. If we report this output to the right level of precision, what is the result?
A. 11666.7
B. 10000
C. 11660
D. 11666.666666666667
Answer:


prompt:
A meter stick with a precision of +/- 0.0003 meters takes a measurement of 0.0272 meters, and a meter stick with a precision of +/- 0.0004 meters reads 0.0084 meters when measuring a distance between two different points. After dividing the former number by the latter your calculator app produces the output 3.238095238095. Report this output using the correct level of precision.
A. 3.238095238095
B. 3.2
C. 3.24
D. 3.2381
Answer:


prompt:
A measuring rod with a precision of +/- 0.01 meters measures a distance of 0.05 meters and a hydraulic scale with a precision of +/- 3000 grams reads 9281000 grams when measuring a mass. You multiply the former number by the latter with a calculator app and get the output 464050.000000000000. If we write this output to the proper number of significant figures, what is the result?
A. 464050.0 gram-meters
B. 500000 gram-meters
C. 464050.000000000000 gram-meters
D. 464000 gram-meters
Answer:


prompt:
A tape measure with a precision of +/- 0.0001 meters takes a measurement of 0.4271 meters, and a measuring rod with a precision of +/- 0.01 meters measures a distance between two different points as 7.13 meters. Using a calculator, you divide the numbers and get the output 0.059901823282. If we write this output appropriately with respect to the level of precision, what is the answer?
A. 0.0599
B. 0.060
C. 0.06
D. 0.059901823282
Answer:


prompt:
A measuring flask with a precision of +/- 0.01 liters takes a measurement of 99.28 liters, and a stopwatch with a precision of +/- 0.04 seconds measures a duration as 7.50 seconds. Using a calculator, you multiply the values and get the solution 744.600000000000. How can we express this solution to the appropriate number of significant figures?
A. 744.60 liter-seconds
B. 744.600 liter-seconds
C. 745 liter-seconds
D. 744.600000000000 liter-seconds
Answer:


prompt:
A rangefinder with a precision of +/- 40 meters measures a distance of 77240 meters and a rangefinder with a precision of +/- 0.1 meters reads 617.6 meters when measuring a distance between two different points. After dividing the numbers your calculator app gives the solution 125.064766839378. When this solution is reported to the correct number of significant figures, what do we get?
A. 125.0648
B. 125.064766839378
C. 125.1
D. 120
Answer:


prompt:
A stadimeter with a precision of +/- 0.3 meters takes a measurement of 6.8 meters, and a chronometer with a precision of +/- 0.00002 seconds reads 0.00625 seconds when measuring a duration. Your computer produces the output 1088.000000000000 when dividing the first number by the second number. If we write this output correctly with respect to the level of precision, what is the answer?
A. 1088.00 meters/second
B. 1088.000000000000 meters/second
C. 1088.0 meters/second
D. 1100 meters/second
Answer:


prompt:
A chronometer with a precision of +/- 0.0004 seconds takes a measurement of 0.0934 seconds, and a chronometer with a precision of +/- 0.00002 seconds reads 0.00145 seconds when measuring a duration of a different event. You divide the first number by the second number with a calculator app and get the solution 64.413793103448. Using the correct level of precision, what is the result?
A. 64.413793103448
B. 64.414
C. 64.4138
D. 64.4
Answer:


prompt:
A coincidence telemeter with a precision of +/- 3 meters takes a measurement of 8 meters, and a tape measure with a precision of +/- 0.0002 meters measures a distance between two different points as 0.0474 meters. You divide the former value by the latter with a computer and get the solution 168.776371308017. If we report this solution correctly with respect to the level of precision, what is the result?
A. 168
B. 168.8
C. 168.776371308017
D. 200
Answer:


prompt:
A spring scale with a precision of +/- 3000 grams takes a measurement of 925000 grams, and a meter stick with a precision of +/- 0.0001 meters reads 0.6620 meters when measuring a distance. After dividing the former number by the latter your computer produces the output 1397280.966767371601. Using the appropriate number of significant figures, what is the answer?
A. 1400000 grams/meter
B. 1397000 grams/meter
C. 1397280.966767371601 grams/meter
D. 1397280.967 grams/meter
Answer:


prompt:
A balance with a precision of +/- 0.0001 grams takes a measurement of 0.0093 grams, and a meter stick with a precision of +/- 0.0003 meters reads 0.0001 meters when measuring a distance. Using a calculator, you divide the first value by the second value and get the solution 93.000000000000. If we round this solution appropriately with respect to the number of significant figures, what is the answer?
A. 93.0 grams/meter
B. 90 grams/meter
C. 93.000000000000 grams/meter
D. 93.0000 grams/meter
Answer:


prompt:
A radar-based method with a precision of +/- 4 meters takes a measurement of 733 meters, and a meter stick with a precision of +/- 0.0003 meters reads 0.0801 meters when measuring a distance between two different points. Using a calculator, you divide the values and get the solution 9151.061173533084. When this solution is written to the right number of significant figures, what do we get?
A. 9151.061173533084
B. 9151.061
C. 9150
D. 9151
Answer:


prompt:
An opisometer with a precision of +/- 0.003 meters measures a distance of 5.270 meters and an analytical balance with a precision of +/- 0.002 grams measures a mass as 7.007 grams. Using a calculator, you multiply the first number by the second number and get the output 36.926890000000. Write this output using the suitable level of precision.
A. 36.93 gram-meters
B. 36.927 gram-meters
C. 36.9269 gram-meters
D. 36.926890000000 gram-meters
Answer:


prompt:
An opisometer with a precision of +/- 0.2 meters measures a distance of 846.7 meters and a measuring flask with a precision of +/- 0.002 liters measures a volume as 5.321 liters. Your calculator app gets the solution 4505.290700000000 when multiplying the first number by the second number. How would this answer look if we expressed it with the proper number of significant figures?
A. 4505.3 liter-meters
B. 4505 liter-meters
C. 4505.2907 liter-meters
D. 4505.290700000000 liter-meters
Answer:


prompt:
A measuring stick with a precision of +/- 0.2 meters takes a measurement of 859.4 meters, and a caliper with a precision of +/- 0.03 meters measures a distance between two different points as 80.10 meters. Your computer produces the output 68837.940000000000 when multiplying the former number by the latter. When this output is expressed to the correct level of precision, what do we get?
A. 68837.940000000000 meters^2
B. 68840 meters^2
C. 68837.9 meters^2
D. 68837.9400 meters^2
Answer:


prompt:
A measuring tape with a precision of +/- 0.2 meters takes a measurement of 790.5 meters, and a balance with a precision of +/- 0.003 grams measures a mass as 0.196 grams. After multiplying the numbers your calculator produces the solution 154.938000000000. When this solution is rounded to the right number of significant figures, what do we get?
A. 154.938000000000 gram-meters
B. 154.938 gram-meters
C. 154.9 gram-meters
D. 155 gram-meters
Answer:


prompt:
A measuring flask with a precision of +/- 0.02 liters measures a volume of 5.90 liters and a cathetometer with a precision of +/- 0.0001 meters measures a distance as 0.1226 meters. Your computer yields the solution 48.123980424144 when dividing the first number by the second number. How would this answer look if we expressed it with the suitable number of significant figures?
A. 48.124 liters/meter
B. 48.12 liters/meter
C. 48.1 liters/meter
D. 48.123980424144 liters/meter
Answer:


prompt:
A tape measure with a precision of +/- 0.0004 meters measures a distance of 0.4530 meters and a graduated cylinder with a precision of +/- 0.001 liters measures a volume as 0.090 liters. After dividing the first number by the second number your calculator gets the output 5.033333333333. When this output is written to the proper level of precision, what do we get?
A. 5.033333333333 meters/liter
B. 5.03 meters/liter
C. 5.033 meters/liter
D. 5.0 meters/liter
Answer:


prompt:
A chronograph with a precision of +/- 0.2 seconds measures a duration of 625.3 seconds and a stadimeter with a precision of +/- 10 meters reads 10 meters when measuring a distance. Using a calculator app, you multiply the numbers and get the output 6253.000000000000. How can we write this output to the suitable number of significant figures?
A. 6253.0 meter-seconds
B. 6250 meter-seconds
C. 6000 meter-seconds
D. 6253.000000000000 meter-seconds
Answer:


prompt:
An analytical balance with a precision of +/- 20 grams measures a mass of 90 grams and a rangefinder with a precision of +/- 0.3 meters measures a distance as 0.2 meters. Using a calculator app, you divide the former value by the latter and get the solution 450.000000000000. How would this answer look if we wrote it with the right level of precision?
A. 450.000000000000 grams/meter
B. 450.0 grams/meter
C. 450 grams/meter
D. 400 grams/meter
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters takes a measurement of 500 meters, and an opisometer with a precision of +/- 0.004 meters reads 0.979 meters when measuring a distance between two different points. You multiply the first value by the second value with a computer and get the output 489.500000000000. How would this answer look if we wrote it with the correct level of precision?
A. 500 meters^2
B. 400 meters^2
C. 489.500000000000 meters^2
D. 489.5 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 100 meters takes a measurement of 300 meters, and a chronograph with a precision of +/- 0.02 seconds measures a duration as 89.01 seconds. Using a calculator, you multiply the first number by the second number and get the solution 26703.000000000000. If we write this solution to the proper level of precision, what is the answer?
A. 26703.000000000000 meter-seconds
B. 26700 meter-seconds
C. 30000 meter-seconds
D. 26703.0 meter-seconds
Answer:


prompt:
A radar-based method with a precision of +/- 1 meters measures a distance of 760 meters and a graduated cylinder with a precision of +/- 0.002 liters reads 0.300 liters when measuring a volume. You divide the numbers with a computer and get the solution 2533.333333333333. If we express this solution to the appropriate level of precision, what is the result?
A. 2530 meters/liter
B. 2533 meters/liter
C. 2533.333333333333 meters/liter
D. 2533.333 meters/liter
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters takes a measurement of 4.243 liters, and a hydraulic scale with a precision of +/- 0.004 grams reads 0.081 grams when measuring a mass. Your calculator app gets the solution 52.382716049383 when dividing the first number by the second number. When this solution is reported to the proper level of precision, what do we get?
A. 52 liters/gram
B. 52.382716049383 liters/gram
C. 52.383 liters/gram
D. 52.38 liters/gram
Answer:


prompt:
A biltmore stick with a precision of +/- 0.3 meters takes a measurement of 461.6 meters, and a caliper with a precision of +/- 0.01 meters reads 71.49 meters when measuring a distance between two different points. After dividing the first number by the second number your calculator app produces the solution 6.456847111484. If we express this solution to the suitable level of precision, what is the answer?
A. 6.457
B. 6.4568
C. 6.5
D. 6.456847111484
Answer:


prompt:
An opisometer with a precision of +/- 0.04 meters takes a measurement of 0.10 meters, and a spring scale with a precision of +/- 300 grams measures a mass as 475500 grams. Your calculator app produces the solution 47550.000000000000 when multiplying the numbers. When this solution is expressed to the proper level of precision, what do we get?
A. 47550.000000000000 gram-meters
B. 48000 gram-meters
C. 47550.00 gram-meters
D. 47500 gram-meters
Answer:


prompt:
A chronometer with a precision of +/- 0.0004 seconds measures a duration of 0.9986 seconds and a graduated cylinder with a precision of +/- 0.002 liters measures a volume as 0.007 liters. After dividing the first number by the second number your computer produces the output 142.657142857143. If we report this output correctly with respect to the number of significant figures, what is the answer?
A. 142.7 seconds/liter
B. 142.657142857143 seconds/liter
C. 100 seconds/liter
D. 142.657 seconds/liter
Answer:


prompt:
A radar-based method with a precision of +/- 40 meters takes a measurement of 9850 meters, and an opisometer with a precision of +/- 0.0003 meters measures a distance between two different points as 0.9790 meters. Using a calculator app, you divide the two values and get the solution 10061.287027579162. If we write this solution properly with respect to the level of precision, what is the answer?
A. 10061.287
B. 10061.287027579162
C. 10060
D. 10100
Answer:


prompt:
A stadimeter with a precision of +/- 1 meters takes a measurement of 2214 meters, and a Biltmore stick with a precision of +/- 0.4 meters measures a distance between two different points as 0.2 meters. Using a calculator app, you multiply the first number by the second number and get the output 442.800000000000. Write this output using the appropriate number of significant figures.
A. 442 meters^2
B. 400 meters^2
C. 442.8 meters^2
D. 442.800000000000 meters^2
Answer:


prompt:
A balance with a precision of +/- 100 grams takes a measurement of 315800 grams, and a cathetometer with a precision of +/- 0.00002 meters measures a distance as 0.00115 meters. After multiplying the former number by the latter your computer gives the solution 363.170000000000. If we write this solution to the right number of significant figures, what is the answer?
A. 363.170 gram-meters
B. 363 gram-meters
C. 300 gram-meters
D. 363.170000000000 gram-meters
Answer:


prompt:
A measuring flask with a precision of +/- 0.002 liters takes a measurement of 0.511 liters, and a measuring stick with a precision of +/- 0.04 meters measures a distance as 0.07 meters. You divide the two values with a calculator app and get the output 7.300000000000. If we express this output to the proper level of precision, what is the result?
A. 7.30 liters/meter
B. 7 liters/meter
C. 7.300000000000 liters/meter
D. 7.3 liters/meter
Answer:


prompt:
A balance with a precision of +/- 0.0002 grams measures a mass of 0.0006 grams and a chronometer with a precision of +/- 0.00001 seconds measures a duration as 0.00022 seconds. Your calculator produces the solution 2.727272727273 when dividing the first number by the second number. Using the appropriate level of precision, what is the result?
A. 2.7273 grams/second
B. 3 grams/second
C. 2.7 grams/second
D. 2.727272727273 grams/second
Answer:


prompt:
A biltmore stick with a precision of +/- 0.4 meters measures a distance of 185.1 meters and an analytical balance with a precision of +/- 2 grams measures a mass as 2061 grams. Your calculator app gets the solution 381491.100000000000 when multiplying the first number by the second number. How can we write this solution to the appropriate level of precision?
A. 381491.1000 gram-meters
B. 381500 gram-meters
C. 381491.100000000000 gram-meters
D. 381491 gram-meters
Answer:


prompt:
A spring scale with a precision of +/- 4000 grams measures a mass of 883000 grams and a cathetometer with a precision of +/- 0.00004 meters measures a distance as 0.04302 meters. Using a calculator, you multiply the first value by the second value and get the solution 37986.660000000000. When this solution is written to the proper number of significant figures, what do we get?
A. 38000 gram-meters
B. 37986.660 gram-meters
C. 37000 gram-meters
D. 37986.660000000000 gram-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.001 seconds measures a duration of 0.038 seconds and a balance with a precision of +/- 0.002 grams measures a mass as 0.004 grams. After dividing the first number by the second number your calculator produces the output 9.500000000000. When this output is reported to the proper number of significant figures, what do we get?
A. 10 seconds/gram
B. 9.500000000000 seconds/gram
C. 9.500 seconds/gram
D. 9.5 seconds/gram
Answer:


prompt:
A storage container with a precision of +/- 1 liters measures a volume of 69 liters and a balance with a precision of +/- 4 grams measures a mass as 6359 grams. After multiplying the numbers your calculator app yields the output 438771.000000000000. How would this answer look if we wrote it with the suitable number of significant figures?
A. 440000 gram-liters
B. 438771.000000000000 gram-liters
C. 438771.00 gram-liters
D. 438771 gram-liters
Answer:


prompt:
A biltmore stick with a precision of +/- 0.3 meters measures a distance of 6.4 meters and a balance with a precision of +/- 0.03 grams reads 81.66 grams when measuring a mass. Using a calculator, you divide the first number by the second number and get the solution 0.078373744795. How can we report this solution to the appropriate number of significant figures?
A. 0.078 meters/gram
B. 0.08 meters/gram
C. 0.078373744795 meters/gram
D. 0.1 meters/gram
Answer:


prompt:
An odometer with a precision of +/- 300 meters measures a distance of 5100 meters and a radar-based method with a precision of +/- 10 meters reads 8160 meters when measuring a distance between two different points. After multiplying the first number by the second number your computer yields the output 41616000.000000000000. How would this result look if we reported it with the right number of significant figures?
A. 42000000 meters^2
B. 41616000 meters^2
C. 41616000.000000000000 meters^2
D. 41616000.00 meters^2
Answer:


prompt:
A caliper with a precision of +/- 0.003 meters measures a distance of 0.010 meters and a meter stick with a precision of +/- 0.0003 meters reads 0.0003 meters when measuring a distance between two different points. After dividing the former number by the latter your computer yields the output 33.333333333333. How would this answer look if we expressed it with the appropriate number of significant figures?
A. 33.333333333333
B. 30
C. 33.3
D. 33.333
Answer:


prompt:
A cathetometer with a precision of +/- 0.0003 meters measures a distance of 0.0013 meters and a coincidence telemeter with a precision of +/- 100 meters measures a distance between two different points as 146200 meters. You multiply the former number by the latter with a computer and get the output 190.060000000000. If we round this output suitably with respect to the number of significant figures, what is the result?
A. 190.06 meters^2
B. 100 meters^2
C. 190.060000000000 meters^2
D. 190 meters^2
Answer:


prompt:
A spring scale with a precision of +/- 200 grams takes a measurement of 38000 grams, and a stadimeter with a precision of +/- 20 meters reads 100 meters when measuring a distance. Your computer gives the solution 380.000000000000 when dividing the former value by the latter. When this solution is rounded to the right level of precision, what do we get?
A. 380.00 grams/meter
B. 300 grams/meter
C. 380.000000000000 grams/meter
D. 380 grams/meter
Answer:


prompt:
A radar-based method with a precision of +/- 3 meters measures a distance of 7980 meters and a measuring rod with a precision of +/- 0.04 meters measures a distance between two different points as 0.46 meters. After multiplying the numbers your calculator app gets the output 3670.800000000000. If we report this output correctly with respect to the number of significant figures, what is the answer?
A. 3700 meters^2
B. 3670.800000000000 meters^2
C. 3670.80 meters^2
D. 3670 meters^2
Answer:


prompt:
A measuring tape with a precision of +/- 0.01 meters measures a distance of 7.84 meters and a coincidence telemeter with a precision of +/- 4 meters reads 3 meters when measuring a distance between two different points. After multiplying the two numbers your calculator produces the output 23.520000000000. If we express this output to the appropriate level of precision, what is the result?
A. 23.5 meters^2
B. 20 meters^2
C. 23.520000000000 meters^2
D. 23 meters^2
Answer:


prompt:
An odometer with a precision of +/- 2000 meters measures a distance of 7000 meters and a meter stick with a precision of +/- 0.0001 meters reads 0.0011 meters when measuring a distance between two different points. Your calculator yields the solution 6363636.363636363636 when dividing the first value by the second value. How would this answer look if we rounded it with the right number of significant figures?
A. 6363636.4
B. 6000000
C. 6363000
D. 6363636.363636363636
Answer:


prompt:
A stadimeter with a precision of +/- 10 meters measures a distance of 100 meters and a chronograph with a precision of +/- 0.01 seconds reads 8.47 seconds when measuring a duration. After multiplying the former value by the latter your calculator gives the solution 847.000000000000. Write this solution using the correct level of precision.
A. 847.00 meter-seconds
B. 850 meter-seconds
C. 840 meter-seconds
D. 847.000000000000 meter-seconds
Answer:


prompt:
A measuring flask with a precision of +/- 0.003 liters measures a volume of 0.149 liters and a timer with a precision of +/- 0.002 seconds measures a duration as 0.044 seconds. Using a computer, you multiply the first number by the second number and get the output 0.006556000000. How would this result look if we rounded it with the right level of precision?
A. 0.0066 liter-seconds
B. 0.01 liter-seconds
C. 0.007 liter-seconds
D. 0.006556000000 liter-seconds
Answer:


prompt:
A chronograph with a precision of +/- 0.003 seconds takes a measurement of 0.543 seconds, and a storage container with a precision of +/- 2 liters measures a volume as 11 liters. You multiply the former value by the latter with a calculator and get the solution 5.973000000000. When this solution is rounded to the correct number of significant figures, what do we get?
A. 6.0 liter-seconds
B. 5.973000000000 liter-seconds
C. 5.97 liter-seconds
D. 5 liter-seconds
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.002 liters measures a volume of 0.655 liters and a measuring tape with a precision of +/- 0.01 meters reads 16.02 meters when measuring a distance. Using a calculator app, you multiply the former value by the latter and get the output 10.493100000000. Using the correct number of significant figures, what is the answer?
A. 10.493 liter-meters
B. 10.493100000000 liter-meters
C. 10.49 liter-meters
D. 10.5 liter-meters
Answer:


prompt:
A clickwheel with a precision of +/- 0.01 meters takes a measurement of 9.65 meters, and an odometer with a precision of +/- 3000 meters measures a distance between two different points as 9000 meters. Using a calculator, you multiply the values and get the output 86850.000000000000. How can we round this output to the suitable number of significant figures?
A. 86850.0 meters^2
B. 86000 meters^2
C. 90000 meters^2
D. 86850.000000000000 meters^2
Answer:


prompt:
A stopwatch with a precision of +/- 0.3 seconds takes a measurement of 221.0 seconds, and a timer with a precision of +/- 0.1 seconds reads 80.0 seconds when measuring a duration of a different event. Using a computer, you divide the former value by the latter and get the solution 2.762500000000. When this solution is written to the proper level of precision, what do we get?
A. 2.76
B. 2.8
C. 2.762500000000
D. 2.762
Answer:


prompt:
A storage container with a precision of +/- 10 liters takes a measurement of 64130 liters, and a rangefinder with a precision of +/- 0.02 meters reads 3.32 meters when measuring a distance. Your calculator app gets the solution 19316.265060240964 when dividing the first value by the second value. How would this answer look if we expressed it with the right level of precision?
A. 19316.265 liters/meter
B. 19310 liters/meter
C. 19300 liters/meter
D. 19316.265060240964 liters/meter
Answer:


prompt:
A clickwheel with a precision of +/- 0.01 meters takes a measurement of 0.01 meters, and a cathetometer with a precision of +/- 0.00001 meters measures a distance between two different points as 0.00049 meters. Using a calculator, you divide the values and get the solution 20.408163265306. How would this result look if we expressed it with the suitable number of significant figures?
A. 20.408163265306
B. 20.4
C. 20
D. 20.41
Answer:


prompt:
A timer with a precision of +/- 0.004 seconds measures a duration of 0.068 seconds and a meter stick with a precision of +/- 0.0004 meters measures a distance as 0.0025 meters. Using a computer, you divide the numbers and get the output 27.200000000000. If we write this output correctly with respect to the level of precision, what is the result?
A. 27.20 seconds/meter
B. 27 seconds/meter
C. 27.200000000000 seconds/meter
D. 27.200 seconds/meter
Answer:


prompt:
A storage container with a precision of +/- 30 liters measures a volume of 2840 liters and a measuring flask with a precision of +/- 0.03 liters reads 0.03 liters when measuring a volume of a different quantity of liquid. Your calculator app produces the output 85.200000000000 when multiplying the two numbers. Using the correct number of significant figures, what is the result?
A. 85.200000000000 liters^2
B. 90 liters^2
C. 85.2 liters^2
D. 80 liters^2
Answer:


prompt:
A biltmore stick with a precision of +/- 0.3 meters takes a measurement of 510.3 meters, and a measuring rod with a precision of +/- 0.002 meters measures a distance between two different points as 0.376 meters. You multiply the first value by the second value with a calculator and get the solution 191.872800000000. How can we express this solution to the appropriate number of significant figures?
A. 191.872800000000 meters^2
B. 191.873 meters^2
C. 191.9 meters^2
D. 192 meters^2
Answer:


prompt:
A timer with a precision of +/- 0.002 seconds measures a duration of 9.432 seconds and a graduated cylinder with a precision of +/- 0.002 liters measures a volume as 7.956 liters. You multiply the two values with a calculator and get the output 75.040992000000. Using the right level of precision, what is the result?
A. 75.041 liter-seconds
B. 75.040992000000 liter-seconds
C. 75.04 liter-seconds
D. 75.0410 liter-seconds
Answer:


prompt:
A clickwheel with a precision of +/- 0.02 meters takes a measurement of 8.91 meters, and a radar-based method with a precision of +/- 40 meters reads 6320 meters when measuring a distance between two different points. Your calculator produces the solution 56311.200000000000 when multiplying the two values. When this solution is reported to the suitable number of significant figures, what do we get?
A. 56311.200000000000 meters^2
B. 56311.200 meters^2
C. 56300 meters^2
D. 56310 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 40 meters takes a measurement of 83700 meters, and a stopwatch with a precision of +/- 0.002 seconds measures a duration as 0.836 seconds. Your calculator app produces the output 100119.617224880383 when dividing the first value by the second value. If we report this output properly with respect to the number of significant figures, what is the result?
A. 100110 meters/second
B. 100000 meters/second
C. 100119.617224880383 meters/second
D. 100119.617 meters/second
Answer:


prompt:
A caliper with a precision of +/- 0.004 meters takes a measurement of 5.105 meters, and a measuring stick with a precision of +/- 0.1 meters measures a distance between two different points as 454.2 meters. You multiply the former value by the latter with a calculator app and get the solution 2318.691000000000. How can we write this solution to the suitable level of precision?
A. 2318.6910 meters^2
B. 2319 meters^2
C. 2318.7 meters^2
D. 2318.691000000000 meters^2
Answer:


prompt:
A timer with a precision of +/- 0.04 seconds takes a measurement of 38.19 seconds, and a measuring flask with a precision of +/- 0.001 liters reads 0.003 liters when measuring a volume. Using a computer, you divide the values and get the solution 12730.000000000000. How can we write this solution to the suitable level of precision?
A. 12730.0 seconds/liter
B. 12730.00 seconds/liter
C. 10000 seconds/liter
D. 12730.000000000000 seconds/liter
Answer:


prompt:
A stadimeter with a precision of +/- 40 meters takes a measurement of 30 meters, and a meter stick with a precision of +/- 0.0003 meters measures a distance between two different points as 0.6640 meters. After multiplying the first number by the second number your calculator yields the solution 19.920000000000. If we round this solution to the correct number of significant figures, what is the result?
A. 19.920000000000 meters^2
B. 19.9 meters^2
C. 20 meters^2
D. 10 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 1 meters measures a distance of 551 meters and an opisometer with a precision of +/- 0.0004 meters measures a distance between two different points as 0.0004 meters. After dividing the two values your computer gives the output 1377500.000000000000. How can we round this output to the correct level of precision?
A. 1377500.0
B. 1377500.000000000000
C. 1000000
D. 1377500
Answer:


prompt:
A coincidence telemeter with a precision of +/- 40 meters takes a measurement of 50 meters, and a stopwatch with a precision of +/- 0.3 seconds measures a duration as 993.5 seconds. Your calculator gives the output 49675.000000000000 when multiplying the values. How can we express this output to the proper number of significant figures?
A. 49675.000000000000 meter-seconds
B. 49670 meter-seconds
C. 49675.0 meter-seconds
D. 50000 meter-seconds
Answer:


prompt:
A clickwheel with a precision of +/- 0.04 meters measures a distance of 5.41 meters and a measuring stick with a precision of +/- 0.2 meters measures a distance between two different points as 3.0 meters. You multiply the former number by the latter with a computer and get the solution 16.230000000000. When this solution is rounded to the correct number of significant figures, what do we get?
A. 16.230000000000 meters^2
B. 16.2 meters^2
C. 16.23 meters^2
D. 16 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 400 meters measures a distance of 96600 meters and a balance with a precision of +/- 3 grams reads 5 grams when measuring a mass. You multiply the two numbers with a computer and get the output 483000.000000000000. When this output is expressed to the proper number of significant figures, what do we get?
A. 483000 gram-meters
B. 483000.0 gram-meters
C. 500000 gram-meters
D. 483000.000000000000 gram-meters
Answer:


prompt:
A spring scale with a precision of +/- 0.2 grams measures a mass of 75.6 grams and an opisometer with a precision of +/- 0.03 meters measures a distance as 0.48 meters. After multiplying the two numbers your calculator produces the solution 36.288000000000. If we round this solution to the correct level of precision, what is the result?
A. 36 gram-meters
B. 36.288000000000 gram-meters
C. 36.3 gram-meters
D. 36.29 gram-meters
Answer:


prompt:
A biltmore stick with a precision of +/- 0.04 meters measures a distance of 7.86 meters and a chronometer with a precision of +/- 0.00004 seconds reads 0.00256 seconds when measuring a duration. You multiply the two numbers with a calculator app and get the solution 0.020121600000. How can we express this solution to the correct number of significant figures?
A. 0.020121600000 meter-seconds
B. 0.02 meter-seconds
C. 0.020 meter-seconds
D. 0.0201 meter-seconds
Answer:


prompt:
A radar-based method with a precision of +/- 300 meters takes a measurement of 960900 meters, and an odometer with a precision of +/- 3000 meters reads 7000 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 6726300000.000000000000. If we express this solution to the correct number of significant figures, what is the result?
A. 7000000000 meters^2
B. 6726300000.000000000000 meters^2
C. 6726300000 meters^2
D. 6726300000.0 meters^2
Answer:


prompt:
A biltmore stick with a precision of +/- 0.4 meters measures a distance of 2.8 meters and a chronometer with a precision of +/- 0.0001 seconds measures a duration as 0.0010 seconds. Your calculator yields the solution 2800.000000000000 when dividing the values. When this solution is expressed to the right number of significant figures, what do we get?
A. 2800.000000000000 meters/second
B. 2800.0 meters/second
C. 2800 meters/second
D. 2800.00 meters/second
Answer:


prompt:
A measuring tape with a precision of +/- 0.2 meters measures a distance of 5.4 meters and a ruler with a precision of +/- 0.0004 meters measures a distance between two different points as 0.2689 meters. Your calculator app gets the output 20.081814801041 when dividing the values. Express this output using the suitable level of precision.
A. 20
B. 20.1
C. 20.081814801041
D. 20.08
Answer:


prompt:
A balance with a precision of +/- 0.03 grams measures a mass of 6.40 grams and a stopwatch with a precision of +/- 0.01 seconds reads 94.44 seconds when measuring a duration. Using a calculator app, you multiply the numbers and get the solution 604.416000000000. When this solution is written to the appropriate number of significant figures, what do we get?
A. 604.416000000000 gram-seconds
B. 604.42 gram-seconds
C. 604.416 gram-seconds
D. 604 gram-seconds
Answer:


prompt:
A ruler with a precision of +/- 0.1 meters takes a measurement of 81.4 meters, and a measuring flask with a precision of +/- 0.02 liters measures a volume as 0.44 liters. After dividing the two numbers your calculator gets the solution 185.000000000000. If we round this solution to the suitable number of significant figures, what is the result?
A. 185.00 meters/liter
B. 185.0 meters/liter
C. 185.000000000000 meters/liter
D. 180 meters/liter
Answer:


prompt:
A tape measure with a precision of +/- 0.0002 meters measures a distance of 0.2202 meters and a balance with a precision of +/- 0.0001 grams reads 0.0207 grams when measuring a mass. Your computer gives the solution 0.004558140000 when multiplying the two numbers. Using the suitable number of significant figures, what is the result?
A. 0.00456 gram-meters
B. 0.004558140000 gram-meters
C. 0.005 gram-meters
D. 0.0046 gram-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.03 seconds measures a duration of 0.09 seconds and a ruler with a precision of +/- 0.03 meters measures a distance as 15.30 meters. You multiply the first number by the second number with a calculator and get the solution 1.377000000000. How would this result look if we wrote it with the appropriate number of significant figures?
A. 1.377000000000 meter-seconds
B. 1.38 meter-seconds
C. 1.4 meter-seconds
D. 1 meter-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 0.2 meters takes a measurement of 459.3 meters, and a stopwatch with a precision of +/- 0.004 seconds reads 0.382 seconds when measuring a duration. Using a computer, you divide the former number by the latter and get the output 1202.356020942408. How can we express this output to the correct level of precision?
A. 1202.356020942408 meters/second
B. 1202.4 meters/second
C. 1202.356 meters/second
D. 1200 meters/second
Answer:


prompt:
A measuring flask with a precision of +/- 0.002 liters takes a measurement of 0.005 liters, and a chronometer with a precision of +/- 0.00001 seconds reads 0.09820 seconds when measuring a duration. After dividing the two numbers your calculator app gets the output 0.050916496945. If we write this output to the appropriate number of significant figures, what is the answer?
A. 0.050916496945 liters/second
B. 0.051 liters/second
C. 0.05 liters/second
D. 0.1 liters/second
Answer:


prompt:
An analytical balance with a precision of +/- 4 grams takes a measurement of 7469 grams, and a tape measure with a precision of +/- 0.0001 meters reads 0.0009 meters when measuring a distance. Your calculator app produces the output 8298888.888888888889 when dividing the first value by the second value. How can we round this output to the appropriate number of significant figures?
A. 8298888.888888888889 grams/meter
B. 8298888 grams/meter
C. 8298888.9 grams/meter
D. 8000000 grams/meter
Answer:


prompt:
A balance with a precision of +/- 40 grams takes a measurement of 3090 grams, and a storage container with a precision of +/- 20 liters measures a volume as 210 liters. You divide the first number by the second number with a calculator and get the output 14.714285714286. Report this output using the correct number of significant figures.
A. 14.71 grams/liter
B. 15 grams/liter
C. 14.714285714286 grams/liter
D. 10 grams/liter
Answer:


prompt:
An analytical balance with a precision of +/- 40 grams measures a mass of 5650 grams and a chronograph with a precision of +/- 0.003 seconds reads 3.882 seconds when measuring a duration. After multiplying the first value by the second value your computer yields the output 21933.300000000000. How can we round this output to the appropriate number of significant figures?
A. 21930 gram-seconds
B. 21933.300000000000 gram-seconds
C. 21900 gram-seconds
D. 21933.300 gram-seconds
Answer:


prompt:
A storage container with a precision of +/- 30 liters measures a volume of 120 liters and a stadimeter with a precision of +/- 30 meters reads 4280 meters when measuring a distance. Using a calculator, you multiply the numbers and get the solution 513600.000000000000. How would this result look if we wrote it with the correct number of significant figures?
A. 513600 liter-meters
B. 513600.00 liter-meters
C. 510000 liter-meters
D. 513600.000000000000 liter-meters
Answer:


prompt:
A timer with a precision of +/- 0.002 seconds takes a measurement of 7.300 seconds, and a meter stick with a precision of +/- 0.0001 meters reads 0.6965 meters when measuring a distance. After dividing the first value by the second value your computer gets the solution 10.480976310122. When this solution is expressed to the proper level of precision, what do we get?
A. 10.4810 seconds/meter
B. 10.48 seconds/meter
C. 10.481 seconds/meter
D. 10.480976310122 seconds/meter
Answer:


prompt:
A stadimeter with a precision of +/- 2 meters measures a distance of 98 meters and a meter stick with a precision of +/- 0.0001 meters reads 0.0022 meters when measuring a distance between two different points. After dividing the first value by the second value your calculator app gets the solution 44545.454545454545. If we write this solution to the appropriate level of precision, what is the result?
A. 44545.45
B. 45000
C. 44545.454545454545
D. 44545
Answer:


prompt:
A coincidence telemeter with a precision of +/- 40 meters measures a distance of 4080 meters and a storage container with a precision of +/- 0.1 liters measures a volume as 0.3 liters. After multiplying the former number by the latter your computer produces the solution 1224.000000000000. If we express this solution to the right number of significant figures, what is the answer?
A. 1224.000000000000 liter-meters
B. 1000 liter-meters
C. 1224.0 liter-meters
D. 1220 liter-meters
Answer:


prompt:
A storage container with a precision of +/- 2 liters measures a volume of 673 liters and a timer with a precision of +/- 0.4 seconds reads 136.8 seconds when measuring a duration. After dividing the former value by the latter your calculator app gets the output 4.919590643275. Using the appropriate level of precision, what is the result?
A. 4.920 liters/second
B. 4.92 liters/second
C. 4 liters/second
D. 4.919590643275 liters/second
Answer:


prompt:
A storage container with a precision of +/- 0.4 liters measures a volume of 199.2 liters and a chronograph with a precision of +/- 0.3 seconds reads 87.3 seconds when measuring a duration. You multiply the former value by the latter with a calculator app and get the solution 17390.160000000000. How can we write this solution to the right level of precision?
A. 17390.160000000000 liter-seconds
B. 17400 liter-seconds
C. 17390.160 liter-seconds
D. 17390.2 liter-seconds
Answer:


prompt:
A hydraulic scale with a precision of +/- 100 grams measures a mass of 900 grams and a meter stick with a precision of +/- 0.0003 meters measures a distance as 0.0041 meters. After dividing the two numbers your calculator app gets the solution 219512.195121951220. How would this result look if we expressed it with the right level of precision?
A. 200000 grams/meter
B. 219512.195121951220 grams/meter
C. 219500 grams/meter
D. 219512.2 grams/meter
Answer:


prompt:
A hydraulic scale with a precision of +/- 20 grams measures a mass of 67890 grams and a radar-based method with a precision of +/- 3 meters reads 3 meters when measuring a distance. Using a calculator app, you multiply the numbers and get the output 203670.000000000000. If we round this output to the proper level of precision, what is the answer?
A. 200000 gram-meters
B. 203670.000000000000 gram-meters
C. 203670 gram-meters
D. 203670.0 gram-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.4 meters takes a measurement of 92.9 meters, and a chronometer with a precision of +/- 0.00001 seconds reads 0.00088 seconds when measuring a duration. Using a calculator, you multiply the values and get the solution 0.081752000000. Round this solution using the proper level of precision.
A. 0.08 meter-seconds
B. 0.081752000000 meter-seconds
C. 0.082 meter-seconds
D. 0.1 meter-seconds
Answer:


prompt:
An odometer with a precision of +/- 300 meters measures a distance of 300 meters and a stadimeter with a precision of +/- 30 meters reads 7910 meters when measuring a distance between two different points. Your calculator gives the output 2373000.000000000000 when multiplying the two numbers. When this output is rounded to the right number of significant figures, what do we get?
A. 2373000.000000000000 meters^2
B. 2373000 meters^2
C. 2000000 meters^2
D. 2373000.0 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 300 meters measures a distance of 89600 meters and an odometer with a precision of +/- 1000 meters measures a distance between two different points as 8000 meters. Your calculator app gives the output 716800000.000000000000 when multiplying the former value by the latter. How can we report this output to the appropriate level of precision?
A. 700000000 meters^2
B. 716800000.0 meters^2
C. 716800000.000000000000 meters^2
D. 716800000 meters^2
Answer:


prompt:
A clickwheel with a precision of +/- 0.4 meters measures a distance of 809.3 meters and a ruler with a precision of +/- 0.2 meters reads 7.3 meters when measuring a distance between two different points. Your calculator yields the solution 110.863013698630 when dividing the first number by the second number. If we express this solution correctly with respect to the number of significant figures, what is the answer?
A. 110
B. 110.86
C. 110.9
D. 110.863013698630
Answer:


prompt:
A rangefinder with a precision of +/- 2 meters measures a distance of 4142 meters and a tape measure with a precision of +/- 0.002 meters measures a distance between two different points as 0.042 meters. You multiply the former number by the latter with a calculator app and get the output 173.964000000000. How would this answer look if we wrote it with the right level of precision?
A. 173.96 meters^2
B. 173 meters^2
C. 170 meters^2
D. 173.964000000000 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters measures a distance of 992900 meters and a caliper with a precision of +/- 0.003 meters reads 4.339 meters when measuring a distance between two different points. You multiply the two values with a calculator app and get the solution 4308193.100000000000. Using the appropriate number of significant figures, what is the answer?
A. 4308193.1000 meters^2
B. 4308100 meters^2
C. 4308000 meters^2
D. 4308193.100000000000 meters^2
Answer:


prompt:
A chronometer with a precision of +/- 0.0002 seconds takes a measurement of 0.0958 seconds, and a meter stick with a precision of +/- 0.0004 meters measures a distance as 0.0502 meters. Your calculator yields the output 0.004809160000 when multiplying the first number by the second number. If we report this output correctly with respect to the number of significant figures, what is the answer?
A. 0.005 meter-seconds
B. 0.004809160000 meter-seconds
C. 0.0048 meter-seconds
D. 0.00481 meter-seconds
Answer:


prompt:
A timer with a precision of +/- 0.3 seconds measures a duration of 506.4 seconds and a balance with a precision of +/- 0.2 grams measures a mass as 7.5 grams. You multiply the former value by the latter with a computer and get the solution 3798.000000000000. If we write this solution to the proper level of precision, what is the result?
A. 3800 gram-seconds
B. 3798.000000000000 gram-seconds
C. 3798.0 gram-seconds
D. 3798.00 gram-seconds
Answer:


prompt:
A balance with a precision of +/- 0.04 grams takes a measurement of 0.81 grams, and a measuring stick with a precision of +/- 0.3 meters measures a distance as 900.5 meters. Your calculator app gives the solution 729.405000000000 when multiplying the two numbers. Round this solution using the correct number of significant figures.
A. 729.40 gram-meters
B. 729.4 gram-meters
C. 730 gram-meters
D. 729.405000000000 gram-meters
Answer:


prompt:
A radar-based method with a precision of +/- 30 meters measures a distance of 80 meters and a stopwatch with a precision of +/- 0.02 seconds measures a duration as 2.37 seconds. Your computer gets the solution 189.600000000000 when multiplying the two values. Round this solution using the correct level of precision.
A. 189.6 meter-seconds
B. 189.600000000000 meter-seconds
C. 200 meter-seconds
D. 180 meter-seconds
Answer:


prompt:
A radar-based method with a precision of +/- 20 meters takes a measurement of 5750 meters, and a graduated cylinder with a precision of +/- 0.002 liters reads 0.074 liters when measuring a volume. You multiply the first value by the second value with a calculator and get the output 425.500000000000. If we write this output correctly with respect to the number of significant figures, what is the result?
A. 425.50 liter-meters
B. 425.500000000000 liter-meters
C. 430 liter-meters
D. 420 liter-meters
Answer:


prompt:
A spring scale with a precision of +/- 0.002 grams measures a mass of 6.608 grams and a radar-based method with a precision of +/- 100 meters measures a distance as 7400 meters. Your calculator produces the output 48899.200000000000 when multiplying the former number by the latter. How would this answer look if we expressed it with the appropriate number of significant figures?
A. 49000 gram-meters
B. 48899.200000000000 gram-meters
C. 48800 gram-meters
D. 48899.20 gram-meters
Answer:


prompt:
A meter stick with a precision of +/- 0.0004 meters takes a measurement of 0.1344 meters, and a coincidence telemeter with a precision of +/- 40 meters reads 68710 meters when measuring a distance between two different points. Using a calculator, you multiply the two values and get the solution 9234.624000000000. How can we round this solution to the right level of precision?
A. 9230 meters^2
B. 9234.624000000000 meters^2
C. 9234.6240 meters^2
D. 9235 meters^2
Answer:


prompt:
A ruler with a precision of +/- 0.0002 meters measures a distance of 0.0966 meters and a stopwatch with a precision of +/- 0.001 seconds measures a duration as 0.092 seconds. After dividing the first number by the second number your calculator app gives the output 1.050000000000. Using the suitable level of precision, what is the result?
A. 1.050 meters/second
B. 1.0 meters/second
C. 1.050000000000 meters/second
D. 1.05 meters/second
Answer:


prompt:
A measuring flask with a precision of +/- 0.04 liters takes a measurement of 0.08 liters, and a meter stick with a precision of +/- 0.0001 meters measures a distance as 0.0460 meters. After dividing the two numbers your calculator app produces the output 1.739130434783. If we express this output to the right level of precision, what is the result?
A. 1.7 liters/meter
B. 1.74 liters/meter
C. 1.739130434783 liters/meter
D. 2 liters/meter
Answer:


prompt:
A measuring tape with a precision of +/- 0.4 meters takes a measurement of 9.1 meters, and a measuring rod with a precision of +/- 0.002 meters measures a distance between two different points as 0.015 meters. Your computer produces the solution 606.666666666667 when dividing the first value by the second value. If we write this solution appropriately with respect to the level of precision, what is the answer?
A. 606.666666666667
B. 606.7
C. 606.67
D. 610
Answer:


prompt:
An analytical balance with a precision of +/- 1 grams takes a measurement of 853 grams, and a tape measure with a precision of +/- 0.001 meters reads 0.023 meters when measuring a distance. You divide the values with a computer and get the output 37086.956521739130. How can we write this output to the appropriate level of precision?
A. 37000 grams/meter
B. 37086.96 grams/meter
C. 37086 grams/meter
D. 37086.956521739130 grams/meter
Answer:


prompt:
A biltmore stick with a precision of +/- 0.2 meters takes a measurement of 5.9 meters, and a hydraulic scale with a precision of +/- 0.4 grams reads 822.3 grams when measuring a mass. Your calculator gives the output 4851.570000000000 when multiplying the first value by the second value. If we write this output suitably with respect to the number of significant figures, what is the answer?
A. 4900 gram-meters
B. 4851.570000000000 gram-meters
C. 4851.57 gram-meters
D. 4851.6 gram-meters
Answer:


prompt:
An opisometer with a precision of +/- 0.1 meters takes a measurement of 5.5 meters, and an opisometer with a precision of +/- 2 meters reads 156 meters when measuring a distance between two different points. Your calculator app gets the solution 858.000000000000 when multiplying the two values. How can we report this solution to the suitable number of significant figures?
A. 858 meters^2
B. 858.000000000000 meters^2
C. 858.00 meters^2
D. 860 meters^2
Answer:


prompt:
A chronometer with a precision of +/- 0.0003 seconds takes a measurement of 0.8108 seconds, and a timer with a precision of +/- 0.001 seconds measures a duration of a different event as 0.052 seconds. After dividing the two numbers your calculator gets the solution 15.592307692308. If we express this solution to the right number of significant figures, what is the result?
A. 15.592307692308
B. 15.59
C. 16
D. 15.592
Answer:


prompt:
A hydraulic scale with a precision of +/- 300 grams measures a mass of 338800 grams and a caliper with a precision of +/- 0.04 meters measures a distance as 7.35 meters. Using a calculator, you divide the numbers and get the output 46095.238095238095. How can we report this output to the suitable number of significant figures?
A. 46095.238 grams/meter
B. 46100 grams/meter
C. 46095.238095238095 grams/meter
D. 46000 grams/meter
Answer:


prompt:
A rangefinder with a precision of +/- 3 meters takes a measurement of 990 meters, and a chronometer with a precision of +/- 0.0003 seconds measures a duration as 0.7936 seconds. After dividing the first number by the second number your computer produces the solution 1247.479838709677. How would this answer look if we rounded it with the appropriate level of precision?
A. 1247 meters/second
B. 1247.479838709677 meters/second
C. 1247.480 meters/second
D. 1250 meters/second
Answer:


prompt:
A balance with a precision of +/- 1 grams measures a mass of 47 grams and a ruler with a precision of +/- 0.3 meters measures a distance as 0.6 meters. Using a calculator, you multiply the first number by the second number and get the output 28.200000000000. How can we round this output to the suitable level of precision?
A. 28 gram-meters
B. 30 gram-meters
C. 28.2 gram-meters
D. 28.200000000000 gram-meters
Answer:


prompt:
A balance with a precision of +/- 0.001 grams takes a measurement of 0.007 grams, and a coincidence telemeter with a precision of +/- 10 meters measures a distance as 48290 meters. After multiplying the two values your computer yields the output 338.030000000000. Using the appropriate number of significant figures, what is the answer?
A. 338.030000000000 gram-meters
B. 338.0 gram-meters
C. 300 gram-meters
D. 330 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 200 meters takes a measurement of 4700 meters, and a clickwheel with a precision of +/- 0.1 meters measures a distance between two different points as 285.4 meters. You multiply the first value by the second value with a calculator app and get the solution 1341380.000000000000. If we report this solution suitably with respect to the number of significant figures, what is the result?
A. 1341380.00 meters^2
B. 1300000 meters^2
C. 1341380.000000000000 meters^2
D. 1341300 meters^2
Answer:


prompt:
A stopwatch with a precision of +/- 0.001 seconds takes a measurement of 0.098 seconds, and a meter stick with a precision of +/- 0.0002 meters measures a distance as 0.0254 meters. Using a calculator app, you divide the two numbers and get the solution 3.858267716535. If we report this solution to the appropriate level of precision, what is the result?
A. 3.858267716535 seconds/meter
B. 3.86 seconds/meter
C. 3.858 seconds/meter
D. 3.9 seconds/meter
Answer:


prompt:
A stopwatch with a precision of +/- 0.2 seconds takes a measurement of 43.0 seconds, and a Biltmore stick with a precision of +/- 0.02 meters reads 0.35 meters when measuring a distance. After multiplying the values your calculator yields the solution 15.050000000000. How can we express this solution to the correct number of significant figures?
A. 15.0 meter-seconds
B. 15 meter-seconds
C. 15.050000000000 meter-seconds
D. 15.05 meter-seconds
Answer:


prompt:
A clickwheel with a precision of +/- 0.3 meters takes a measurement of 49.1 meters, and a ruler with a precision of +/- 0.0003 meters reads 0.1440 meters when measuring a distance between two different points. Using a calculator app, you divide the first value by the second value and get the output 340.972222222222. How would this result look if we expressed it with the proper level of precision?
A. 341
B. 340.972222222222
C. 341.0
D. 340.972
Answer:


prompt:
A measuring flask with a precision of +/- 0.03 liters takes a measurement of 67.72 liters, and a chronometer with a precision of +/- 0.00001 seconds reads 0.00001 seconds when measuring a duration. Using a calculator, you divide the first number by the second number and get the solution 6772000.000000000000. Using the right number of significant figures, what is the answer?
A. 6772000.0 liters/second
B. 6772000.000000000000 liters/second
C. 6772000.00 liters/second
D. 7000000 liters/second
Answer:


prompt:
A measuring tape with a precision of +/- 0.3 meters takes a measurement of 4.7 meters, and a tape measure with a precision of +/- 0.003 meters measures a distance between two different points as 9.734 meters. After multiplying the two values your calculator gets the output 45.749800000000. Using the appropriate number of significant figures, what is the result?
A. 45.749800000000 meters^2
B. 45.7 meters^2
C. 45.75 meters^2
D. 46 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters measures a volume of 1.950 liters and a measuring rod with a precision of +/- 0.0004 meters reads 0.0002 meters when measuring a distance. After dividing the numbers your calculator gives the output 9750.000000000000. How would this answer look if we rounded it with the suitable level of precision?
A. 9750.000 liters/meter
B. 10000 liters/meter
C. 9750.0 liters/meter
D. 9750.000000000000 liters/meter
Answer:


prompt:
A chronograph with a precision of +/- 0.04 seconds takes a measurement of 31.34 seconds, and a clickwheel with a precision of +/- 0.02 meters measures a distance as 0.06 meters. After dividing the two values your calculator app yields the output 522.333333333333. When this output is rounded to the suitable number of significant figures, what do we get?
A. 522.33 seconds/meter
B. 522.333333333333 seconds/meter
C. 522.3 seconds/meter
D. 500 seconds/meter
Answer:


prompt:
A coincidence telemeter with a precision of +/- 300 meters takes a measurement of 89700 meters, and a clickwheel with a precision of +/- 0.02 meters measures a distance between two different points as 0.73 meters. Your computer gives the output 65481.000000000000 when multiplying the two numbers. If we round this output to the right number of significant figures, what is the result?
A. 65400 meters^2
B. 65481.000000000000 meters^2
C. 65481.00 meters^2
D. 65000 meters^2
Answer:


prompt:
A chronograph with a precision of +/- 0.1 seconds measures a duration of 821.0 seconds and a chronometer with a precision of +/- 0.00002 seconds reads 0.08880 seconds when measuring a duration of a different event. After dividing the two values your computer yields the output 9245.495495495495. Round this output using the correct level of precision.
A. 9245.495495495495
B. 9245
C. 9245.4955
D. 9245.5
Answer:


prompt:
A spring scale with a precision of +/- 0.004 grams takes a measurement of 4.638 grams, and a measuring tape with a precision of +/- 0.1 meters reads 435.4 meters when measuring a distance. You multiply the former number by the latter with a computer and get the solution 2019.385200000000. When this solution is reported to the appropriate number of significant figures, what do we get?
A. 2019 gram-meters
B. 2019.4 gram-meters
C. 2019.3852 gram-meters
D. 2019.385200000000 gram-meters
Answer:


prompt:
A measuring rod with a precision of +/- 0.03 meters takes a measurement of 0.02 meters, and a stopwatch with a precision of +/- 0.02 seconds measures a duration as 72.21 seconds. Your computer yields the output 1.444200000000 when multiplying the first value by the second value. How would this answer look if we wrote it with the proper level of precision?
A. 1.44 meter-seconds
B. 1 meter-seconds
C. 1.444200000000 meter-seconds
D. 1.4 meter-seconds
Answer:


prompt:
An odometer with a precision of +/- 300 meters measures a distance of 104800 meters and a radar-based method with a precision of +/- 40 meters reads 60 meters when measuring a distance between two different points. Your calculator app yields the output 6288000.000000000000 when multiplying the two values. Using the right level of precision, what is the answer?
A. 6288000 meters^2
B. 6288000.0 meters^2
C. 6000000 meters^2
D. 6288000.000000000000 meters^2
Answer:


prompt:
A measuring flask with a precision of +/- 0.002 liters measures a volume of 0.005 liters and a stadimeter with a precision of +/- 1 meters measures a distance as 6638 meters. Using a calculator app, you multiply the former number by the latter and get the solution 33.190000000000. How would this result look if we wrote it with the right level of precision?
A. 33.2 liter-meters
B. 33.190000000000 liter-meters
C. 30 liter-meters
D. 33 liter-meters
Answer:


prompt:
A ruler with a precision of +/- 0.02 meters takes a measurement of 2.05 meters, and an opisometer with a precision of +/- 0.0002 meters measures a distance between two different points as 0.0003 meters. Your calculator app gets the output 6833.333333333333 when dividing the two numbers. Using the correct number of significant figures, what is the result?
A. 6833.3
B. 6833.333333333333
C. 6833.33
D. 7000
Answer:


prompt:
A storage container with a precision of +/- 30 liters takes a measurement of 62630 liters, and a chronometer with a precision of +/- 0.0003 seconds reads 0.0380 seconds when measuring a duration. Using a calculator, you multiply the two numbers and get the output 2379.940000000000. If we round this output properly with respect to the level of precision, what is the result?
A. 2379.940 liter-seconds
B. 2380 liter-seconds
C. 2370 liter-seconds
D. 2379.940000000000 liter-seconds
Answer:


prompt:
A hydraulic scale with a precision of +/- 100 grams measures a mass of 6100 grams and a measuring flask with a precision of +/- 0.03 liters reads 0.14 liters when measuring a volume. Using a calculator, you multiply the first value by the second value and get the solution 854.000000000000. If we express this solution to the correct level of precision, what is the result?
A. 854.00 gram-liters
B. 800 gram-liters
C. 854.000000000000 gram-liters
D. 850 gram-liters
Answer:


prompt:
A storage container with a precision of +/- 0.1 liters measures a volume of 0.5 liters and a radar-based method with a precision of +/- 3 meters measures a distance as 23 meters. After multiplying the numbers your calculator yields the solution 11.500000000000. Using the correct number of significant figures, what is the result?
A. 11.5 liter-meters
B. 10 liter-meters
C. 11 liter-meters
D. 11.500000000000 liter-meters
Answer:


prompt:
A balance with a precision of +/- 0.01 grams takes a measurement of 4.97 grams, and a rangefinder with a precision of +/- 4 meters reads 30 meters when measuring a distance. You multiply the first number by the second number with a calculator and get the solution 149.100000000000. If we report this solution suitably with respect to the number of significant figures, what is the result?
A. 150 gram-meters
B. 149 gram-meters
C. 149.100000000000 gram-meters
D. 149.10 gram-meters
Answer:


prompt:
An analytical balance with a precision of +/- 400 grams takes a measurement of 51100 grams, and a stadimeter with a precision of +/- 4 meters measures a distance as 9 meters. Your calculator produces the output 459900.000000000000 when multiplying the first value by the second value. How would this answer look if we rounded it with the correct level of precision?
A. 500000 gram-meters
B. 459900 gram-meters
C. 459900.0 gram-meters
D. 459900.000000000000 gram-meters
Answer:


prompt:
An opisometer with a precision of +/- 0.0001 meters takes a measurement of 0.0009 meters, and an analytical balance with a precision of +/- 400 grams reads 777600 grams when measuring a mass. After multiplying the numbers your calculator produces the solution 699.840000000000. When this solution is expressed to the right level of precision, what do we get?
A. 600 gram-meters
B. 699.840000000000 gram-meters
C. 699.8 gram-meters
D. 700 gram-meters
Answer:


prompt:
A measuring stick with a precision of +/- 0.03 meters measures a distance of 78.32 meters and a timer with a precision of +/- 0.02 seconds reads 0.04 seconds when measuring a duration. You multiply the first number by the second number with a calculator and get the output 3.132800000000. How would this result look if we expressed it with the correct level of precision?
A. 3.132800000000 meter-seconds
B. 3.1 meter-seconds
C. 3 meter-seconds
D. 3.13 meter-seconds
Answer:


prompt:
A caliper with a precision of +/- 0.01 meters takes a measurement of 85.38 meters, and an opisometer with a precision of +/- 0.2 meters reads 683.5 meters when measuring a distance between two different points. After multiplying the numbers your calculator app gives the solution 58357.230000000000. If we write this solution appropriately with respect to the level of precision, what is the result?
A. 58357.2 meters^2
B. 58360 meters^2
C. 58357.2300 meters^2
D. 58357.230000000000 meters^2
Answer:


prompt:
A balance with a precision of +/- 4 grams takes a measurement of 10 grams, and a measuring rod with a precision of +/- 0.01 meters reads 4.49 meters when measuring a distance. After dividing the first number by the second number your computer produces the solution 2.227171492205. When this solution is expressed to the appropriate level of precision, what do we get?
A. 2.227171492205 grams/meter
B. 2.2 grams/meter
C. 2 grams/meter
D. 2.23 grams/meter
Answer:


prompt:
An opisometer with a precision of +/- 2 meters measures a distance of 8099 meters and a stopwatch with a precision of +/- 0.3 seconds reads 306.3 seconds when measuring a duration. Using a computer, you divide the two numbers and get the solution 26.441397322886. When this solution is reported to the appropriate number of significant figures, what do we get?
A. 26.44 meters/second
B. 26.441397322886 meters/second
C. 26 meters/second
D. 26.4414 meters/second
Answer:


prompt:
A stopwatch with a precision of +/- 0.4 seconds takes a measurement of 395.5 seconds, and a rangefinder with a precision of +/- 4 meters reads 3 meters when measuring a distance. You multiply the two numbers with a calculator and get the output 1186.500000000000. Using the proper number of significant figures, what is the answer?
A. 1186 meter-seconds
B. 1186.5 meter-seconds
C. 1000 meter-seconds
D. 1186.500000000000 meter-seconds
Answer:


prompt:
A coincidence telemeter with a precision of +/- 2 meters measures a distance of 69 meters and an opisometer with a precision of +/- 0.0002 meters measures a distance between two different points as 0.0544 meters. After dividing the values your calculator gives the solution 1268.382352941176. Express this solution using the appropriate number of significant figures.
A. 1268
B. 1268.382352941176
C. 1300
D. 1268.38
Answer:


prompt:
A cathetometer with a precision of +/- 0.0001 meters measures a distance of 0.5838 meters and a stadimeter with a precision of +/- 20 meters measures a distance between two different points as 4450 meters. Using a calculator app, you multiply the first value by the second value and get the output 2597.910000000000. If we round this output to the proper number of significant figures, what is the result?
A. 2590 meters^2
B. 2597.910 meters^2
C. 2600 meters^2
D. 2597.910000000000 meters^2
Answer:


prompt:
A ruler with a precision of +/- 0.1 meters takes a measurement of 15.9 meters, and a measuring flask with a precision of +/- 0.03 liters measures a volume as 7.15 liters. You multiply the former value by the latter with a calculator and get the output 113.685000000000. If we round this output appropriately with respect to the number of significant figures, what is the answer?
A. 113.685 liter-meters
B. 114 liter-meters
C. 113.7 liter-meters
D. 113.685000000000 liter-meters
Answer:


prompt:
A radar-based method with a precision of +/- 10 meters takes a measurement of 84960 meters, and a stopwatch with a precision of +/- 0.002 seconds reads 2.131 seconds when measuring a duration. After dividing the first number by the second number your calculator produces the solution 39868.606288127640. Express this solution using the appropriate level of precision.
A. 39868.6063 meters/second
B. 39868.606288127640 meters/second
C. 39870 meters/second
D. 39860 meters/second
Answer:


prompt:
A balance with a precision of +/- 20 grams takes a measurement of 7030 grams, and a ruler with a precision of +/- 0.0001 meters measures a distance as 0.0305 meters. After multiplying the numbers your calculator produces the solution 214.415000000000. How can we write this solution to the appropriate number of significant figures?
A. 214 gram-meters
B. 214.415000000000 gram-meters
C. 210 gram-meters
D. 214.415 gram-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 20 meters measures a distance of 82380 meters and a measuring rod with a precision of +/- 0.002 meters measures a distance between two different points as 4.437 meters. Using a computer, you divide the two values and get the output 18566.599053414469. If we write this output appropriately with respect to the level of precision, what is the answer?
A. 18566.599053414469
B. 18566.5991
C. 18560
D. 18570
Answer: