prompt:
A stadimeter with a precision of +/- 100 meters measures a distance of 4100 meters and a spring scale with a precision of +/- 4000 grams reads 8256000 grams when measuring a mass. Using a calculator, you multiply the numbers and get the solution 33849600000.000000000000. Using the proper level of precision, what is the answer?
A. 33849600000 gram-meters
B. 33849600000.00 gram-meters
C. 34000000000 gram-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 300 meters measures a distance of 803800 meters and a radar-based method with a precision of +/- 400 meters measures a distance between two different points as 98700 meters. You multiply the first number by the second number with a calculator app and get the output 79335060000.000000000000. If we write this output to the appropriate level of precision, what is the result?
A. 79300000000 meters^2
B. 79335060000 meters^2
C. 79335060000.000 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 0.2 grams takes a measurement of 7.4 grams, and a timer with a precision of +/- 0.02 seconds measures a duration as 36.39 seconds. Your calculator gives the solution 269.286000000000 when multiplying the two numbers. If we report this solution to the right level of precision, what is the answer?
A. 269.3 gram-seconds
B. 270 gram-seconds
C. 269.29 gram-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 4 meters takes a measurement of 3 meters, and a chronograph with a precision of +/- 0.2 seconds measures a duration as 86.7 seconds. Using a calculator app, you multiply the values and get the output 260.100000000000. When this output is rounded to the proper level of precision, what do we get?
A. 260 meter-seconds
B. 260.1 meter-seconds
C. 300 meter-seconds
Answer:


prompt:
An opisometer with a precision of +/- 2 meters measures a distance of 6 meters and a hydraulic scale with a precision of +/- 30 grams reads 3420 grams when measuring a mass. After multiplying the former value by the latter your calculator app produces the output 20520.000000000000. How can we round this output to the appropriate number of significant figures?
A. 20000 gram-meters
B. 20520 gram-meters
C. 20520.0 gram-meters
Answer:


prompt:
A radar-based method with a precision of +/- 300 meters measures a distance of 3900 meters and a ruler with a precision of +/- 0.3 meters measures a distance between two different points as 0.1 meters. Using a calculator, you multiply the numbers and get the solution 390.000000000000. How can we report this solution to the proper number of significant figures?
A. 300 meters^2
B. 400 meters^2
C. 390.0 meters^2
Answer:


prompt:
An odometer with a precision of +/- 2000 meters measures a distance of 68000 meters and a rangefinder with a precision of +/- 20 meters measures a distance between two different points as 30 meters. You multiply the values with a calculator and get the solution 2040000.000000000000. If we report this solution to the correct level of precision, what is the result?
A. 2000000 meters^2
B. 2040000.0 meters^2
C. 2040000 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters takes a measurement of 2.622 liters, and a Biltmore stick with a precision of +/- 0.02 meters reads 57.52 meters when measuring a distance. Using a computer, you multiply the first number by the second number and get the solution 150.817440000000. If we write this solution to the proper level of precision, what is the result?
A. 150.82 liter-meters
B. 150.8174 liter-meters
C. 150.8 liter-meters
Answer:


prompt:
A stadimeter with a precision of +/- 2 meters takes a measurement of 88 meters, and an analytical balance with a precision of +/- 10 grams reads 800 grams when measuring a mass. Your computer gets the solution 70400.000000000000 when multiplying the two numbers. If we round this solution appropriately with respect to the number of significant figures, what is the result?
A. 70000 gram-meters
B. 70400.00 gram-meters
C. 70400 gram-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 300 meters measures a distance of 29400 meters and a coincidence telemeter with a precision of +/- 100 meters measures a distance between two different points as 68500 meters. Your calculator yields the output 2013900000.000000000000 when multiplying the two values. How would this answer look if we expressed it with the appropriate level of precision?
A. 2013900000 meters^2
B. 2013900000.000 meters^2
C. 2010000000 meters^2
Answer:


prompt:
A hydraulic scale with a precision of +/- 0.01 grams takes a measurement of 0.34 grams, and a stopwatch with a precision of +/- 0.2 seconds measures a duration as 987.7 seconds. Using a computer, you multiply the values and get the solution 335.818000000000. If we express this solution suitably with respect to the level of precision, what is the result?
A. 335.82 gram-seconds
B. 340 gram-seconds
C. 335.8 gram-seconds
Answer:


prompt:
A stopwatch with a precision of +/- 0.4 seconds measures a duration of 21.0 seconds and a chronometer with a precision of +/- 0.00003 seconds measures a duration of a different event as 0.06091 seconds. After multiplying the former number by the latter your computer yields the solution 1.279110000000. Using the suitable number of significant figures, what is the answer?
A. 1.279 seconds^2
B. 1.3 seconds^2
C. 1.28 seconds^2
Answer:


prompt:
A radar-based method with a precision of +/- 100 meters measures a distance of 1000 meters and a measuring tape with a precision of +/- 0.1 meters reads 524.7 meters when measuring a distance between two different points. After multiplying the two values your calculator app gets the solution 524700.000000000000. How would this result look if we expressed it with the proper number of significant figures?
A. 520000 meters^2
B. 524700 meters^2
C. 524700.00 meters^2
Answer:


prompt:
A chronometer with a precision of +/- 0.0001 seconds measures a duration of 0.9267 seconds and an analytical balance with a precision of +/- 4 grams reads 917 grams when measuring a mass. After multiplying the two numbers your calculator app yields the solution 849.783900000000. Using the suitable level of precision, what is the result?
A. 849 gram-seconds
B. 850 gram-seconds
C. 849.784 gram-seconds
Answer:


prompt:
A spring scale with a precision of +/- 0.02 grams measures a mass of 5.26 grams and an odometer with a precision of +/- 1000 meters reads 3001000 meters when measuring a distance. Your computer yields the solution 15785260.000000000000 when multiplying the first number by the second number. If we report this solution to the proper level of precision, what is the result?
A. 15800000 gram-meters
B. 15785000 gram-meters
C. 15785260.000 gram-meters
Answer:


prompt:
A storage container with a precision of +/- 0.4 liters takes a measurement of 99.6 liters, and a rangefinder with a precision of +/- 0.0004 meters reads 0.0215 meters when measuring a distance. Your calculator yields the solution 2.141400000000 when multiplying the first number by the second number. How would this result look if we wrote it with the correct number of significant figures?
A. 2.14 liter-meters
B. 2.1 liter-meters
C. 2.141 liter-meters
Answer:


prompt:
A chronometer with a precision of +/- 0.0001 seconds measures a duration of 0.0085 seconds and a hydraulic scale with a precision of +/- 4000 grams measures a mass as 485000 grams. You multiply the two numbers with a calculator and get the output 4122.500000000000. Using the appropriate number of significant figures, what is the answer?
A. 4100 gram-seconds
B. 4122.50 gram-seconds
C. 4000 gram-seconds
Answer:


prompt:
A biltmore stick with a precision of +/- 0.04 meters measures a distance of 6.59 meters and a storage container with a precision of +/- 10 liters reads 4060 liters when measuring a volume. You multiply the two numbers with a calculator app and get the solution 26755.400000000000. If we express this solution to the proper number of significant figures, what is the result?
A. 26755.400 liter-meters
B. 26800 liter-meters
C. 26750 liter-meters
Answer:


prompt:
A meter stick with a precision of +/- 0.0003 meters takes a measurement of 0.6422 meters, and a storage container with a precision of +/- 40 liters reads 99590 liters when measuring a volume. Your calculator app yields the solution 63956.698000000000 when multiplying the numbers. If we round this solution to the appropriate number of significant figures, what is the answer?
A. 63960 liter-meters
B. 63956.6980 liter-meters
C. 63950 liter-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.04 seconds measures a duration of 76.70 seconds and a clickwheel with a precision of +/- 0.2 meters reads 169.9 meters when measuring a distance. Using a calculator, you multiply the first value by the second value and get the output 13031.330000000000. Using the suitable number of significant figures, what is the answer?
A. 13031.3300 meter-seconds
B. 13031.3 meter-seconds
C. 13030 meter-seconds
Answer:


prompt:
A chronograph with a precision of +/- 0.2 seconds measures a duration of 79.5 seconds and a measuring flask with a precision of +/- 0.001 liters measures a volume as 3.049 liters. You multiply the two numbers with a calculator and get the output 242.395500000000. If we report this output properly with respect to the number of significant figures, what is the result?
A. 242 liter-seconds
B. 242.4 liter-seconds
C. 242.396 liter-seconds
Answer:


prompt:
A storage container with a precision of +/- 10 liters takes a measurement of 60 liters, and a rangefinder with a precision of +/- 0.3 meters reads 9.1 meters when measuring a distance. Using a calculator, you multiply the former number by the latter and get the output 546.000000000000. When this output is expressed to the right level of precision, what do we get?
A. 540 liter-meters
B. 546.0 liter-meters
C. 500 liter-meters
Answer:


prompt:
An opisometer with a precision of +/- 0.1 meters measures a distance of 131.6 meters and a meter stick with a precision of +/- 0.0003 meters reads 0.0532 meters when measuring a distance between two different points. Using a calculator, you multiply the values and get the solution 7.001120000000. If we write this solution to the suitable number of significant figures, what is the answer?
A. 7.0 meters^2
B. 7.001 meters^2
C. 7.00 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 30 meters takes a measurement of 10 meters, and a Biltmore stick with a precision of +/- 0.01 meters measures a distance between two different points as 87.92 meters. After multiplying the values your computer gives the solution 879.200000000000. How can we round this solution to the correct number of significant figures?
A. 879.2 meters^2
B. 900 meters^2
C. 870 meters^2
Answer:


prompt:
An odometer with a precision of +/- 200 meters measures a distance of 631400 meters and a spring scale with a precision of +/- 0.001 grams reads 0.585 grams when measuring a mass. You multiply the former value by the latter with a calculator and get the solution 369369.000000000000. Report this solution using the correct level of precision.
A. 369369.000 gram-meters
B. 369000 gram-meters
C. 369300 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 200 meters takes a measurement of 600 meters, and a storage container with a precision of +/- 30 liters reads 9460 liters when measuring a volume. Using a calculator app, you multiply the former value by the latter and get the solution 5676000.000000000000. If we express this solution correctly with respect to the number of significant figures, what is the answer?
A. 6000000 liter-meters
B. 5676000.0 liter-meters
C. 5676000 liter-meters
Answer:


prompt:
A measuring flask with a precision of +/- 0.003 liters measures a volume of 1.940 liters and a measuring stick with a precision of +/- 0.04 meters reads 79.42 meters when measuring a distance. Your calculator gives the solution 154.074800000000 when multiplying the two numbers. Using the correct level of precision, what is the result?
A. 154.07 liter-meters
B. 154.1 liter-meters
C. 154.0748 liter-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 200 meters measures a distance of 200 meters and a chronograph with a precision of +/- 0.2 seconds reads 357.3 seconds when measuring a duration. Your calculator app gets the output 71460.000000000000 when multiplying the former number by the latter. If we express this output properly with respect to the level of precision, what is the answer?
A. 70000 meter-seconds
B. 71400 meter-seconds
C. 71460.0 meter-seconds
Answer:


prompt:
A rangefinder with a precision of +/- 4 meters measures a distance of 92 meters and a storage container with a precision of +/- 10 liters measures a volume as 48640 liters. Your calculator app yields the output 4474880.000000000000 when multiplying the first number by the second number. How would this answer look if we expressed it with the suitable number of significant figures?
A. 4474880 liter-meters
B. 4500000 liter-meters
C. 4474880.00 liter-meters
Answer:


prompt:
A radar-based method with a precision of +/- 400 meters takes a measurement of 116000 meters, and an opisometer with a precision of +/- 0.03 meters measures a distance between two different points as 0.88 meters. After multiplying the values your calculator gives the solution 102080.000000000000. Using the correct number of significant figures, what is the answer?
A. 100000 meters^2
B. 102080.00 meters^2
C. 102000 meters^2
Answer:


prompt:
A spring scale with a precision of +/- 40 grams takes a measurement of 660 grams, and a rangefinder with a precision of +/- 2 meters measures a distance as 5551 meters. You multiply the first value by the second value with a calculator app and get the solution 3663660.000000000000. How would this answer look if we rounded it with the proper level of precision?
A. 3663660 gram-meters
B. 3663660.00 gram-meters
C. 3700000 gram-meters
Answer:


prompt:
A storage container with a precision of +/- 1 liters measures a volume of 62 liters and an odometer with a precision of +/- 300 meters reads 100 meters when measuring a distance. Using a calculator, you multiply the numbers and get the output 6200.000000000000. Using the proper level of precision, what is the answer?
A. 6200 liter-meters
B. 6200.0 liter-meters
C. 6000 liter-meters
Answer:


prompt:
A radar-based method with a precision of +/- 300 meters takes a measurement of 78500 meters, and a timer with a precision of +/- 0.02 seconds measures a duration as 44.26 seconds. You multiply the numbers with a calculator app and get the output 3474410.000000000000. If we round this output appropriately with respect to the number of significant figures, what is the result?
A. 3474410.000 meter-seconds
B. 3470000 meter-seconds
C. 3474400 meter-seconds
Answer:


prompt:
A biltmore stick with a precision of +/- 0.4 meters takes a measurement of 273.3 meters, and a ruler with a precision of +/- 0.003 meters measures a distance between two different points as 9.827 meters. You multiply the two numbers with a calculator and get the solution 2685.719100000000. When this solution is reported to the proper number of significant figures, what do we get?
A. 2686 meters^2
B. 2685.7 meters^2
C. 2685.7191 meters^2
Answer:


prompt:
A hydraulic scale with a precision of +/- 30 grams takes a measurement of 50 grams, and a storage container with a precision of +/- 2 liters reads 7330 liters when measuring a volume. After multiplying the first value by the second value your calculator app gets the solution 366500.000000000000. How would this result look if we expressed it with the suitable level of precision?
A. 366500 gram-liters
B. 366500.0 gram-liters
C. 400000 gram-liters
Answer:


prompt:
An odometer with a precision of +/- 300 meters takes a measurement of 336200 meters, and a stadimeter with a precision of +/- 20 meters reads 7160 meters when measuring a distance between two different points. You multiply the two values with a calculator app and get the output 2407192000.000000000000. How would this result look if we rounded it with the correct level of precision?
A. 2407192000.000 meters^2
B. 2407192000 meters^2
C. 2410000000 meters^2
Answer:


prompt:
A ruler with a precision of +/- 0.001 meters takes a measurement of 4.388 meters, and a Biltmore stick with a precision of +/- 0.02 meters measures a distance between two different points as 86.11 meters. Your calculator gets the solution 377.850680000000 when multiplying the numbers. If we round this solution appropriately with respect to the number of significant figures, what is the result?
A. 377.9 meters^2
B. 377.8507 meters^2
C. 377.85 meters^2
Answer:


prompt:
A spring scale with a precision of +/- 2 grams takes a measurement of 6 grams, and a Biltmore stick with a precision of +/- 0.01 meters reads 27.00 meters when measuring a distance. Using a calculator, you multiply the numbers and get the solution 162.000000000000. If we round this solution to the proper number of significant figures, what is the answer?
A. 162.0 gram-meters
B. 200 gram-meters
C. 162 gram-meters
Answer:


prompt:
An odometer with a precision of +/- 200 meters takes a measurement of 137100 meters, and an opisometer with a precision of +/- 3 meters measures a distance between two different points as 2 meters. After multiplying the two numbers your calculator gets the solution 274200.000000000000. Using the right number of significant figures, what is the answer?
A. 300000 meters^2
B. 274200 meters^2
C. 274200.0 meters^2
Answer:


prompt:
An opisometer with a precision of +/- 0.3 meters takes a measurement of 6.3 meters, and a measuring flask with a precision of +/- 0.03 liters measures a volume as 5.58 liters. You multiply the former value by the latter with a calculator app and get the solution 35.154000000000. Write this solution using the correct level of precision.
A. 35 liter-meters
B. 35.2 liter-meters
C. 35.15 liter-meters
Answer:


prompt:
A stadimeter with a precision of +/- 0.3 meters measures a distance of 79.8 meters and a measuring stick with a precision of +/- 0.4 meters measures a distance between two different points as 8.6 meters. Using a computer, you multiply the first value by the second value and get the output 686.280000000000. How would this result look if we rounded it with the appropriate level of precision?
A. 686.28 meters^2
B. 690 meters^2
C. 686.3 meters^2
Answer:


prompt:
An odometer with a precision of +/- 3000 meters measures a distance of 9000 meters and a chronograph with a precision of +/- 0.003 seconds reads 9.134 seconds when measuring a duration. Your calculator gets the solution 82206.000000000000 when multiplying the former value by the latter. How would this answer look if we rounded it with the right level of precision?
A. 82000 meter-seconds
B. 80000 meter-seconds
C. 82206.0 meter-seconds
Answer:


prompt:
An opisometer with a precision of +/- 0.3 meters measures a distance of 747.8 meters and a Biltmore stick with a precision of +/- 0.04 meters measures a distance between two different points as 8.35 meters. You multiply the values with a computer and get the solution 6244.130000000000. If we express this solution appropriately with respect to the number of significant figures, what is the result?
A. 6240 meters^2
B. 6244.1 meters^2
C. 6244.130 meters^2
Answer:


prompt:
A balance with a precision of +/- 40 grams takes a measurement of 9800 grams, and a measuring flask with a precision of +/- 0.001 liters measures a volume as 0.004 liters. Using a calculator, you multiply the former number by the latter and get the solution 39.200000000000. How can we write this solution to the suitable level of precision?
A. 40 gram-liters
B. 30 gram-liters
C. 39.2 gram-liters
Answer:


prompt:
A spring scale with a precision of +/- 0.002 grams measures a mass of 0.068 grams and a measuring stick with a precision of +/- 0.1 meters reads 544.2 meters when measuring a distance. You multiply the former number by the latter with a calculator and get the solution 37.005600000000. If we express this solution properly with respect to the level of precision, what is the answer?
A. 37.0 gram-meters
B. 37 gram-meters
C. 37.01 gram-meters
Answer:


prompt:
An opisometer with a precision of +/- 4 meters takes a measurement of 6 meters, and a measuring tape with a precision of +/- 0.3 meters measures a distance between two different points as 380.8 meters. Your calculator app yields the solution 2284.800000000000 when multiplying the former value by the latter. If we round this solution appropriately with respect to the level of precision, what is the answer?
A. 2000 meters^2
B. 2284.8 meters^2
C. 2284 meters^2
Answer:


prompt:
A caliper with a precision of +/- 0.02 meters takes a measurement of 56.92 meters, and a clickwheel with a precision of +/- 0.01 meters reads 67.75 meters when measuring a distance between two different points. You multiply the two numbers with a calculator app and get the output 3856.330000000000. If we round this output to the suitable level of precision, what is the answer?
A. 3856 meters^2
B. 3856.3300 meters^2
C. 3856.33 meters^2
Answer:


prompt:
An odometer with a precision of +/- 1000 meters measures a distance of 6088000 meters and a coincidence telemeter with a precision of +/- 0.3 meters measures a distance between two different points as 338.2 meters. Using a calculator, you multiply the first value by the second value and get the output 2058961600.000000000000. How would this answer look if we reported it with the suitable level of precision?
A. 2059000000 meters^2
B. 2058961000 meters^2
C. 2058961600.0000 meters^2
Answer:


prompt:
An opisometer with a precision of +/- 0.4 meters takes a measurement of 855.0 meters, and a Biltmore stick with a precision of +/- 0.04 meters measures a distance between two different points as 0.77 meters. Your calculator yields the output 658.350000000000 when multiplying the first value by the second value. How would this result look if we wrote it with the suitable level of precision?
A. 658.35 meters^2
B. 660 meters^2
C. 658.4 meters^2
Answer:


prompt:
A hydraulic scale with a precision of +/- 1000 grams takes a measurement of 29000 grams, and a coincidence telemeter with a precision of +/- 300 meters reads 3900 meters when measuring a distance. You multiply the former value by the latter with a calculator and get the solution 113100000.000000000000. If we express this solution suitably with respect to the level of precision, what is the answer?
A. 113100000 gram-meters
B. 110000000 gram-meters
C. 113100000.00 gram-meters
Answer:


prompt:
A rangefinder with a precision of +/- 10 meters measures a distance of 36990 meters and a timer with a precision of +/- 0.4 seconds measures a duration as 49.5 seconds. You multiply the first number by the second number with a calculator and get the solution 1831005.000000000000. When this solution is written to the correct level of precision, what do we get?
A. 1830000 meter-seconds
B. 1831005.000 meter-seconds
C. 1831000 meter-seconds
Answer:


prompt:
A measuring flask with a precision of +/- 0.002 liters takes a measurement of 0.058 liters, and a balance with a precision of +/- 200 grams reads 6600 grams when measuring a mass. After multiplying the former value by the latter your computer yields the output 382.800000000000. If we round this output appropriately with respect to the number of significant figures, what is the answer?
A. 382.80 gram-liters
B. 380 gram-liters
C. 300 gram-liters
Answer:


prompt:
A tape measure with a precision of +/- 0.001 meters measures a distance of 4.942 meters and a coincidence telemeter with a precision of +/- 4 meters reads 458 meters when measuring a distance between two different points. Using a computer, you multiply the former number by the latter and get the output 2263.436000000000. If we express this output to the correct level of precision, what is the result?
A. 2260 meters^2
B. 2263 meters^2
C. 2263.436 meters^2
Answer:


prompt:
A measuring rod with a precision of +/- 0.02 meters takes a measurement of 0.51 meters, and an odometer with a precision of +/- 1000 meters measures a distance between two different points as 754000 meters. After multiplying the numbers your calculator app gets the solution 384540.000000000000. Report this solution using the appropriate number of significant figures.
A. 384000 meters^2
B. 380000 meters^2
C. 384540.00 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 2 meters takes a measurement of 4117 meters, and a spring scale with a precision of +/- 0.03 grams measures a mass as 0.04 grams. After multiplying the values your calculator gets the solution 164.680000000000. If we round this solution suitably with respect to the level of precision, what is the answer?
A. 200 gram-meters
B. 164.7 gram-meters
C. 164 gram-meters
Answer:


prompt:
A chronograph with a precision of +/- 0.3 seconds measures a duration of 2.8 seconds and a storage container with a precision of +/- 1 liters reads 8297 liters when measuring a volume. You multiply the former value by the latter with a computer and get the output 23231.600000000000. How would this answer look if we expressed it with the appropriate level of precision?
A. 23000 liter-seconds
B. 23231 liter-seconds
C. 23231.60 liter-seconds
Answer:


prompt:
A timer with a precision of +/- 0.004 seconds takes a measurement of 8.751 seconds, and an odometer with a precision of +/- 1000 meters measures a distance as 82000 meters. Your computer produces the output 717582.000000000000 when multiplying the first number by the second number. Using the correct level of precision, what is the result?
A. 717582.00 meter-seconds
B. 720000 meter-seconds
C. 717000 meter-seconds
Answer:


prompt:
A balance with a precision of +/- 40 grams takes a measurement of 4060 grams, and a caliper with a precision of +/- 0.02 meters measures a distance as 3.28 meters. You multiply the former value by the latter with a computer and get the output 13316.800000000000. If we write this output appropriately with respect to the number of significant figures, what is the answer?
A. 13300 gram-meters
B. 13310 gram-meters
C. 13316.800 gram-meters
Answer:


prompt:
A balance with a precision of +/- 0.02 grams measures a mass of 56.29 grams and a chronograph with a precision of +/- 0.001 seconds reads 0.829 seconds when measuring a duration. Your computer produces the solution 46.664410000000 when multiplying the former number by the latter. When this solution is reported to the right number of significant figures, what do we get?
A. 46.7 gram-seconds
B. 46.66 gram-seconds
C. 46.664 gram-seconds
Answer:


prompt:
A radar-based method with a precision of +/- 200 meters measures a distance of 6800 meters and a rangefinder with a precision of +/- 0.0002 meters reads 0.0715 meters when measuring a distance between two different points. You multiply the two values with a computer and get the output 486.200000000000. If we report this output to the right number of significant figures, what is the answer?
A. 490 meters^2
B. 400 meters^2
C. 486.20 meters^2
Answer:


prompt:
A ruler with a precision of +/- 0.2 meters measures a distance of 0.5 meters and a storage container with a precision of +/- 40 liters measures a volume as 6070 liters. Your calculator app gives the solution 3035.000000000000 when multiplying the values. Using the right number of significant figures, what is the result?
A. 3035.0 liter-meters
B. 3000 liter-meters
C. 3030 liter-meters
Answer:


prompt:
A stadimeter with a precision of +/- 0.3 meters takes a measurement of 814.1 meters, and a tape measure with a precision of +/- 0.004 meters measures a distance between two different points as 6.207 meters. Your computer yields the output 5053.118700000000 when multiplying the first value by the second value. Express this output using the correct number of significant figures.
A. 5053.1 meters^2
B. 5053 meters^2
C. 5053.1187 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 30 grams measures a mass of 5470 grams and a radar-based method with a precision of +/- 200 meters reads 61400 meters when measuring a distance. You multiply the two values with a computer and get the solution 335858000.000000000000. Round this solution using the appropriate number of significant figures.
A. 336000000 gram-meters
B. 335858000.000 gram-meters
C. 335858000 gram-meters
Answer:


prompt:
An analytical balance with a precision of +/- 1 grams takes a measurement of 380 grams, and a radar-based method with a precision of +/- 4 meters reads 840 meters when measuring a distance. After multiplying the former value by the latter your computer produces the output 319200.000000000000. When this output is rounded to the suitable level of precision, what do we get?
A. 319200 gram-meters
B. 319200.000 gram-meters
C. 319000 gram-meters
Answer:


prompt:
A hydraulic scale with a precision of +/- 4 grams measures a mass of 7498 grams and a measuring rod with a precision of +/- 0.003 meters measures a distance as 0.028 meters. After multiplying the former value by the latter your calculator gives the output 209.944000000000. How would this result look if we rounded it with the correct number of significant figures?
A. 209.94 gram-meters
B. 209 gram-meters
C. 210 gram-meters
Answer:


prompt:
A measuring flask with a precision of +/- 0.04 liters measures a volume of 52.69 liters and a balance with a precision of +/- 20 grams reads 2770 grams when measuring a mass. After multiplying the values your calculator app yields the solution 145951.300000000000. Using the appropriate level of precision, what is the result?
A. 145950 gram-liters
B. 146000 gram-liters
C. 145951.300 gram-liters
Answer:


prompt:
A storage container with a precision of +/- 0.1 liters measures a volume of 1.0 liters and a balance with a precision of +/- 0.3 grams reads 76.9 grams when measuring a mass. Your computer gets the output 76.900000000000 when multiplying the two numbers. How would this answer look if we reported it with the appropriate number of significant figures?
A. 76.9 gram-liters
B. 76.90 gram-liters
C. 77 gram-liters
Answer:


prompt:
A timer with a precision of +/- 0.2 seconds measures a duration of 0.9 seconds and an opisometer with a precision of +/- 4 meters reads 303 meters when measuring a distance. After multiplying the two values your calculator yields the solution 272.700000000000. Express this solution using the correct number of significant figures.
A. 272 meter-seconds
B. 300 meter-seconds
C. 272.7 meter-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 20 meters takes a measurement of 5600 meters, and a measuring tape with a precision of +/- 0.2 meters reads 28.8 meters when measuring a distance between two different points. After multiplying the two numbers your calculator yields the solution 161280.000000000000. When this solution is expressed to the correct number of significant figures, what do we get?
A. 161280 meters^2
B. 161280.000 meters^2
C. 161000 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 10 meters measures a distance of 3760 meters and a stadimeter with a precision of +/- 400 meters reads 722400 meters when measuring a distance between two different points. After multiplying the former number by the latter your calculator app yields the output 2716224000.000000000000. Report this output using the right number of significant figures.
A. 2716224000.000 meters^2
B. 2716224000 meters^2
C. 2720000000 meters^2
Answer:


prompt:
A biltmore stick with a precision of +/- 0.4 meters measures a distance of 44.4 meters and a storage container with a precision of +/- 4 liters reads 377 liters when measuring a volume. You multiply the former value by the latter with a calculator and get the output 16738.800000000000. How can we express this output to the right number of significant figures?
A. 16738.800 liter-meters
B. 16700 liter-meters
C. 16738 liter-meters
Answer:


prompt:
An odometer with a precision of +/- 200 meters takes a measurement of 400 meters, and a rangefinder with a precision of +/- 0.01 meters measures a distance between two different points as 8.22 meters. You multiply the former number by the latter with a calculator and get the solution 3288.000000000000. If we write this solution to the suitable number of significant figures, what is the answer?
A. 3288.0 meters^2
B. 3000 meters^2
C. 3200 meters^2
Answer:


prompt:
A hydraulic scale with a precision of +/- 4000 grams takes a measurement of 931000 grams, and a chronograph with a precision of +/- 0.2 seconds measures a duration as 6.1 seconds. After multiplying the former value by the latter your calculator yields the output 5679100.000000000000. How would this answer look if we expressed it with the correct number of significant figures?
A. 5700000 gram-seconds
B. 5679100.00 gram-seconds
C. 5679000 gram-seconds
Answer:


prompt:
A measuring stick with a precision of +/- 0.3 meters takes a measurement of 55.9 meters, and an analytical balance with a precision of +/- 0.1 grams measures a mass as 59.7 grams. Using a calculator, you multiply the values and get the output 3337.230000000000. How would this result look if we expressed it with the right number of significant figures?
A. 3337.2 gram-meters
B. 3337.230 gram-meters
C. 3340 gram-meters
Answer:


prompt:
A measuring flask with a precision of +/- 0.01 liters measures a volume of 0.07 liters and an odometer with a precision of +/- 400 meters measures a distance as 489800 meters. Your calculator gives the solution 34286.000000000000 when multiplying the numbers. When this solution is reported to the right number of significant figures, what do we get?
A. 34200 liter-meters
B. 30000 liter-meters
C. 34286.0 liter-meters
Answer:


prompt:
A spring scale with a precision of +/- 0.003 grams takes a measurement of 0.021 grams, and an odometer with a precision of +/- 100 meters measures a distance as 5500 meters. You multiply the values with a calculator app and get the solution 115.500000000000. If we round this solution appropriately with respect to the number of significant figures, what is the answer?
A. 115.50 gram-meters
B. 120 gram-meters
C. 100 gram-meters
Answer:


prompt:
A timer with a precision of +/- 0.4 seconds takes a measurement of 752.3 seconds, and an analytical balance with a precision of +/- 0.04 grams reads 0.61 grams when measuring a mass. Your computer produces the solution 458.903000000000 when multiplying the two numbers. How would this result look if we wrote it with the correct level of precision?
A. 458.90 gram-seconds
B. 460 gram-seconds
C. 458.9 gram-seconds
Answer:


prompt:
A stopwatch with a precision of +/- 0.02 seconds takes a measurement of 35.74 seconds, and a measuring flask with a precision of +/- 0.02 liters reads 1.92 liters when measuring a volume. After multiplying the values your computer produces the solution 68.620800000000. When this solution is written to the proper level of precision, what do we get?
A. 68.6 liter-seconds
B. 68.621 liter-seconds
C. 68.62 liter-seconds
Answer:


prompt:
A tape measure with a precision of +/- 0.001 meters takes a measurement of 0.088 meters, and a radar-based method with a precision of +/- 2 meters measures a distance between two different points as 2022 meters. Using a calculator, you multiply the values and get the solution 177.936000000000. Write this solution using the right level of precision.
A. 180 meters^2
B. 177 meters^2
C. 177.94 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.3 meters measures a distance of 6.2 meters and an opisometer with a precision of +/- 0.4 meters measures a distance between two different points as 6.2 meters. After multiplying the first number by the second number your computer yields the output 38.440000000000. How can we express this output to the appropriate level of precision?
A. 38.44 meters^2
B. 38.4 meters^2
C. 38 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters takes a measurement of 0.837 liters, and an opisometer with a precision of +/- 0.02 meters reads 49.75 meters when measuring a distance. You multiply the first number by the second number with a calculator app and get the solution 41.640750000000. When this solution is rounded to the right level of precision, what do we get?
A. 41.6 liter-meters
B. 41.64 liter-meters
C. 41.641 liter-meters
Answer:


prompt:
A chronograph with a precision of +/- 0.004 seconds measures a duration of 8.482 seconds and a storage container with a precision of +/- 30 liters measures a volume as 73410 liters. After multiplying the first value by the second value your calculator produces the solution 622663.620000000000. If we express this solution to the appropriate number of significant figures, what is the result?
A. 622660 liter-seconds
B. 622663.6200 liter-seconds
C. 622700 liter-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 300 meters measures a distance of 690200 meters and a ruler with a precision of +/- 0.1 meters reads 71.7 meters when measuring a distance between two different points. Using a calculator app, you multiply the values and get the output 49487340.000000000000. If we write this output properly with respect to the number of significant figures, what is the result?
A. 49487300 meters^2
B. 49487340.000 meters^2
C. 49500000 meters^2
Answer:


prompt:
A storage container with a precision of +/- 0.2 liters takes a measurement of 75.4 liters, and a rangefinder with a precision of +/- 0.1 meters measures a distance as 6.0 meters. After multiplying the first number by the second number your computer produces the solution 452.400000000000. If we write this solution properly with respect to the level of precision, what is the result?
A. 450 liter-meters
B. 452.40 liter-meters
C. 452.4 liter-meters
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.004 liters measures a volume of 7.980 liters and a ruler with a precision of +/- 0.3 meters reads 989.8 meters when measuring a distance. Using a calculator, you multiply the first number by the second number and get the solution 7898.604000000000. When this solution is written to the correct level of precision, what do we get?
A. 7899 liter-meters
B. 7898.6040 liter-meters
C. 7898.6 liter-meters
Answer:


prompt:
An odometer with a precision of +/- 3000 meters measures a distance of 4142000 meters and a timer with a precision of +/- 0.004 seconds measures a duration as 0.009 seconds. Using a calculator app, you multiply the first value by the second value and get the output 37278.000000000000. Write this output using the correct level of precision.
A. 37000 meter-seconds
B. 40000 meter-seconds
C. 37278.0 meter-seconds
Answer:


prompt:
A coincidence telemeter with a precision of +/- 10 meters measures a distance of 36530 meters and a measuring stick with a precision of +/- 0.04 meters measures a distance between two different points as 9.77 meters. Using a computer, you multiply the former number by the latter and get the output 356898.100000000000. How would this result look if we expressed it with the right number of significant figures?
A. 357000 meters^2
B. 356898.100 meters^2
C. 356890 meters^2
Answer:


prompt:
A cathetometer with a precision of +/- 0.0004 meters measures a distance of 0.0502 meters and a chronometer with a precision of +/- 0.0001 seconds measures a duration as 0.0816 seconds. You multiply the two values with a calculator and get the solution 0.004096320000. When this solution is rounded to the correct level of precision, what do we get?
A. 0.00410 meter-seconds
B. 0.004 meter-seconds
C. 0.0041 meter-seconds
Answer:


prompt:
A spring scale with a precision of +/- 30 grams takes a measurement of 5180 grams, and an odometer with a precision of +/- 300 meters reads 1000 meters when measuring a distance. You multiply the numbers with a calculator and get the solution 5180000.000000000000. If we round this solution to the right number of significant figures, what is the result?
A. 5200000 gram-meters
B. 5180000 gram-meters
C. 5180000.00 gram-meters
Answer:


prompt:
An opisometer with a precision of +/- 0.03 meters measures a distance of 0.80 meters and a stadimeter with a precision of +/- 400 meters reads 200 meters when measuring a distance between two different points. Your calculator gives the output 160.000000000000 when multiplying the former value by the latter. When this output is expressed to the proper level of precision, what do we get?
A. 200 meters^2
B. 160.0 meters^2
C. 100 meters^2
Answer:


prompt:
A measuring rod with a precision of +/- 0.02 meters measures a distance of 24.71 meters and a hydraulic scale with a precision of +/- 1000 grams measures a mass as 982000 grams. Your calculator app yields the output 24265220.000000000000 when multiplying the two numbers. Round this output using the appropriate number of significant figures.
A. 24265220.000 gram-meters
B. 24300000 gram-meters
C. 24265000 gram-meters
Answer:


prompt:
An analytical balance with a precision of +/- 1 grams takes a measurement of 1580 grams, and an analytical balance with a precision of +/- 0.02 grams measures a mass of a different object as 0.05 grams. After multiplying the numbers your calculator app produces the solution 79.000000000000. Using the correct level of precision, what is the result?
A. 80 grams^2
B. 79.0 grams^2
C. 79 grams^2
Answer:


prompt:
A stadimeter with a precision of +/- 300 meters takes a measurement of 2500 meters, and a measuring flask with a precision of +/- 0.001 liters reads 0.058 liters when measuring a volume. Using a calculator app, you multiply the two values and get the output 145.000000000000. When this output is written to the proper number of significant figures, what do we get?
A. 140 liter-meters
B. 100 liter-meters
C. 145.00 liter-meters
Answer:


prompt:
A stadimeter with a precision of +/- 300 meters measures a distance of 379500 meters and a chronometer with a precision of +/- 0.00003 seconds reads 0.00770 seconds when measuring a duration. After multiplying the first number by the second number your calculator app gives the solution 2922.150000000000. If we express this solution properly with respect to the number of significant figures, what is the result?
A. 2922.150 meter-seconds
B. 2920 meter-seconds
C. 2900 meter-seconds
Answer:


prompt:
A coincidence telemeter with a precision of +/- 10 meters takes a measurement of 95030 meters, and a measuring tape with a precision of +/- 0.1 meters measures a distance between two different points as 8.1 meters. Your calculator app produces the solution 769743.000000000000 when multiplying the former value by the latter. When this solution is written to the appropriate number of significant figures, what do we get?
A. 770000 meters^2
B. 769740 meters^2
C. 769743.00 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 0.4 meters measures a distance of 95.7 meters and a stopwatch with a precision of +/- 0.003 seconds measures a duration as 6.189 seconds. You multiply the first number by the second number with a computer and get the output 592.287300000000. When this output is expressed to the suitable level of precision, what do we get?
A. 592.287 meter-seconds
B. 592.3 meter-seconds
C. 592 meter-seconds
Answer:


prompt:
A hydraulic scale with a precision of +/- 40 grams measures a mass of 18040 grams and a spring scale with a precision of +/- 200 grams reads 600 grams when measuring a mass of a different object. Using a calculator, you multiply the two numbers and get the solution 10824000.000000000000. If we report this solution appropriately with respect to the number of significant figures, what is the result?
A. 10824000 grams^2
B. 10824000.0 grams^2
C. 10000000 grams^2
Answer:


prompt:
A storage container with a precision of +/- 30 liters measures a volume of 80 liters and an odometer with a precision of +/- 1000 meters reads 424000 meters when measuring a distance. You multiply the first number by the second number with a computer and get the solution 33920000.000000000000. If we write this solution to the suitable number of significant figures, what is the result?
A. 33920000 liter-meters
B. 30000000 liter-meters
C. 33920000.0 liter-meters
Answer:


prompt:
A storage container with a precision of +/- 30 liters takes a measurement of 30 liters, and a stadimeter with a precision of +/- 0.3 meters measures a distance as 73.8 meters. You multiply the values with a computer and get the solution 2214.000000000000. Round this solution using the proper number of significant figures.
A. 2000 liter-meters
B. 2214.0 liter-meters
C. 2210 liter-meters
Answer:


prompt:
A storage container with a precision of +/- 10 liters measures a volume of 69660 liters and a balance with a precision of +/- 40 grams measures a mass as 39770 grams. You multiply the values with a computer and get the solution 2770378200.000000000000. Express this solution using the right number of significant figures.
A. 2770378200.0000 gram-liters
B. 2770378200 gram-liters
C. 2770000000 gram-liters
Answer:


prompt:
A timer with a precision of +/- 0.1 seconds takes a measurement of 969.0 seconds, and a spring scale with a precision of +/- 1000 grams reads 4000 grams when measuring a mass. After multiplying the former value by the latter your calculator app yields the output 3876000.000000000000. Using the appropriate number of significant figures, what is the answer?
A. 4000000 gram-seconds
B. 3876000.0 gram-seconds
C. 3876000 gram-seconds
Answer:


prompt:
A measuring stick with a precision of +/- 0.4 meters measures a distance of 6.1 meters and a radar-based method with a precision of +/- 3 meters reads 800 meters when measuring a distance between two different points. After multiplying the first value by the second value your computer gets the solution 4880.000000000000. How would this answer look if we wrote it with the proper number of significant figures?
A. 4880 meters^2
B. 4900 meters^2
C. 4880.00 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 30 meters takes a measurement of 590 meters, and a balance with a precision of +/- 30 grams measures a mass as 1790 grams. Your calculator gets the solution 1056100.000000000000 when multiplying the first value by the second value. When this solution is reported to the proper level of precision, what do we get?
A. 1056100.00 gram-meters
B. 1056100 gram-meters
C. 1100000 gram-meters
Answer:


prompt:
A measuring stick with a precision of +/- 0.03 meters takes a measurement of 96.11 meters, and a measuring stick with a precision of +/- 0.04 meters measures a distance between two different points as 38.13 meters. You multiply the former value by the latter with a computer and get the solution 3664.674300000000. Using the right level of precision, what is the result?
A. 3665 meters^2
B. 3664.6743 meters^2
C. 3664.67 meters^2
Answer:


prompt:
A balance with a precision of +/- 200 grams measures a mass of 4200 grams and a stadimeter with a precision of +/- 4 meters reads 3 meters when measuring a distance. Using a calculator app, you multiply the two numbers and get the output 12600.000000000000. How can we write this output to the proper level of precision?
A. 12600 gram-meters
B. 10000 gram-meters
C. 12600.0 gram-meters
Answer:


prompt:
An odometer with a precision of +/- 1000 meters takes a measurement of 4785000 meters, and a hydraulic scale with a precision of +/- 3 grams reads 1760 grams when measuring a mass. After multiplying the values your calculator produces the solution 8421600000.000000000000. If we report this solution to the suitable number of significant figures, what is the answer?
A. 8421600000 gram-meters
B. 8421600000.0000 gram-meters
C. 8422000000 gram-meters
Answer:


prompt:
A spring scale with a precision of +/- 2000 grams measures a mass of 6704000 grams and a measuring flask with a precision of +/- 0.003 liters reads 0.098 liters when measuring a volume. After multiplying the numbers your calculator app produces the solution 656992.000000000000. If we write this solution to the suitable number of significant figures, what is the result?
A. 660000 gram-liters
B. 656000 gram-liters
C. 656992.00 gram-liters
Answer:


prompt:
A storage container with a precision of +/- 1 liters measures a volume of 75 liters and a hydraulic scale with a precision of +/- 10 grams measures a mass as 58630 grams. You multiply the first value by the second value with a calculator and get the solution 4397250.000000000000. If we express this solution to the appropriate level of precision, what is the answer?
A. 4397250 gram-liters
B. 4400000 gram-liters
C. 4397250.00 gram-liters
Answer:


prompt:
A balance with a precision of +/- 200 grams takes a measurement of 200 grams, and a caliper with a precision of +/- 0.03 meters measures a distance as 0.88 meters. You multiply the numbers with a calculator app and get the solution 176.000000000000. Using the suitable number of significant figures, what is the result?
A. 176.0 gram-meters
B. 100 gram-meters
C. 200 gram-meters
Answer:


prompt:
A tape measure with a precision of +/- 0.003 meters measures a distance of 4.210 meters and a balance with a precision of +/- 0.4 grams measures a mass as 976.3 grams. After multiplying the two values your calculator app gives the solution 4110.223000000000. How can we report this solution to the proper level of precision?
A. 4110.2230 gram-meters
B. 4110 gram-meters
C. 4110.2 gram-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters measures a distance of 800 meters and a measuring flask with a precision of +/- 0.04 liters measures a volume as 0.19 liters. Your calculator app gets the output 152.000000000000 when multiplying the first value by the second value. Using the suitable number of significant figures, what is the result?
A. 152.0 liter-meters
B. 200 liter-meters
C. 100 liter-meters
Answer:


prompt:
A tape measure with a precision of +/- 0.003 meters measures a distance of 0.277 meters and a stadimeter with a precision of +/- 0.2 meters reads 441.7 meters when measuring a distance between two different points. Using a computer, you multiply the two numbers and get the output 122.350900000000. When this output is expressed to the correct level of precision, what do we get?
A. 122.4 meters^2
B. 122.351 meters^2
C. 122 meters^2
Answer:


prompt:
An odometer with a precision of +/- 300 meters measures a distance of 75500 meters and a ruler with a precision of +/- 0.0001 meters measures a distance between two different points as 0.0044 meters. You multiply the former value by the latter with a calculator app and get the output 332.200000000000. How can we round this output to the right level of precision?
A. 330 meters^2
B. 300 meters^2
C. 332.20 meters^2
Answer:


prompt:
An odometer with a precision of +/- 100 meters takes a measurement of 400 meters, and an odometer with a precision of +/- 200 meters reads 6600 meters when measuring a distance between two different points. Your calculator gives the solution 2640000.000000000000 when multiplying the first value by the second value. How would this answer look if we expressed it with the appropriate level of precision?
A. 2640000.0 meters^2
B. 2640000 meters^2
C. 3000000 meters^2
Answer:


prompt:
A measuring tape with a precision of +/- 0.02 meters measures a distance of 78.79 meters and a cathetometer with a precision of +/- 0.00004 meters measures a distance between two different points as 0.06765 meters. After multiplying the numbers your calculator produces the output 5.330143500000. How can we express this output to the correct level of precision?
A. 5.3301 meters^2
B. 5.330 meters^2
C. 5.33 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 300 meters takes a measurement of 163900 meters, and a stadimeter with a precision of +/- 0.4 meters reads 0.5 meters when measuring a distance between two different points. Using a calculator, you multiply the two values and get the solution 81950.000000000000. When this solution is reported to the correct number of significant figures, what do we get?
A. 80000 meters^2
B. 81900 meters^2
C. 81950.0 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 30 grams measures a mass of 760 grams and a storage container with a precision of +/- 0.2 liters measures a volume as 7.7 liters. You multiply the two values with a calculator app and get the output 5852.000000000000. When this output is reported to the correct number of significant figures, what do we get?
A. 5852.00 gram-liters
B. 5850 gram-liters
C. 5900 gram-liters
Answer:


prompt:
A stadimeter with a precision of +/- 10 meters measures a distance of 20 meters and a coincidence telemeter with a precision of +/- 0.1 meters measures a distance between two different points as 9.1 meters. Your calculator gets the output 182.000000000000 when multiplying the first number by the second number. Write this output using the correct number of significant figures.
A. 182.0 meters^2
B. 180 meters^2
C. 200 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 0.004 grams measures a mass of 0.046 grams and a coincidence telemeter with a precision of +/- 100 meters measures a distance as 558500 meters. Using a calculator app, you multiply the two values and get the output 25691.000000000000. How would this answer look if we reported it with the right level of precision?
A. 25691.00 gram-meters
B. 26000 gram-meters
C. 25600 gram-meters
Answer:


prompt:
A balance with a precision of +/- 100 grams takes a measurement of 965700 grams, and an opisometer with a precision of +/- 0.02 meters measures a distance as 0.05 meters. Using a calculator, you multiply the numbers and get the output 48285.000000000000. How would this result look if we wrote it with the correct number of significant figures?
A. 48285.0 gram-meters
B. 50000 gram-meters
C. 48200 gram-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.002 seconds takes a measurement of 0.063 seconds, and a balance with a precision of +/- 10 grams measures a mass as 94720 grams. Your calculator produces the output 5967.360000000000 when multiplying the numbers. Round this output using the appropriate number of significant figures.
A. 5967.36 gram-seconds
B. 5960 gram-seconds
C. 6000 gram-seconds
Answer:


prompt:
A biltmore stick with a precision of +/- 0.4 meters measures a distance of 92.9 meters and a hydraulic scale with a precision of +/- 3000 grams measures a mass as 47000 grams. You multiply the values with a computer and get the solution 4366300.000000000000. When this solution is written to the appropriate level of precision, what do we get?
A. 4400000 gram-meters
B. 4366300.00 gram-meters
C. 4366000 gram-meters
Answer:


prompt:
A caliper with a precision of +/- 0.01 meters takes a measurement of 80.39 meters, and a ruler with a precision of +/- 0.003 meters reads 0.558 meters when measuring a distance between two different points. After multiplying the former value by the latter your computer produces the output 44.857620000000. How can we write this output to the right level of precision?
A. 44.9 meters^2
B. 44.858 meters^2
C. 44.86 meters^2
Answer:


prompt:
A spring scale with a precision of +/- 0.2 grams takes a measurement of 4.0 grams, and an odometer with a precision of +/- 200 meters reads 203900 meters when measuring a distance. After multiplying the values your calculator produces the output 815600.000000000000. How can we report this output to the appropriate number of significant figures?
A. 815600.00 gram-meters
B. 815600 gram-meters
C. 820000 gram-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.03 meters takes a measurement of 92.38 meters, and a measuring tape with a precision of +/- 0.01 meters measures a distance between two different points as 0.07 meters. After multiplying the two numbers your calculator app produces the solution 6.466600000000. If we round this solution to the proper level of precision, what is the result?
A. 6 meters^2
B. 6.47 meters^2
C. 6.5 meters^2
Answer:


prompt:
A measuring stick with a precision of +/- 0.2 meters measures a distance of 7.6 meters and a radar-based method with a precision of +/- 4 meters measures a distance between two different points as 68 meters. Your calculator app produces the solution 516.800000000000 when multiplying the former value by the latter. If we write this solution properly with respect to the number of significant figures, what is the result?
A. 516 meters^2
B. 516.80 meters^2
C. 520 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 4 meters takes a measurement of 1189 meters, and a chronograph with a precision of +/- 0.04 seconds measures a duration as 8.09 seconds. Using a calculator app, you multiply the former number by the latter and get the solution 9619.010000000000. How would this answer look if we wrote it with the appropriate level of precision?
A. 9620 meter-seconds
B. 9619 meter-seconds
C. 9619.010 meter-seconds
Answer:


prompt:
A cathetometer with a precision of +/- 0.0002 meters measures a distance of 0.0991 meters and a stadimeter with a precision of +/- 100 meters reads 3300 meters when measuring a distance between two different points. Your calculator produces the solution 327.030000000000 when multiplying the first number by the second number. If we report this solution to the suitable level of precision, what is the answer?
A. 330 meters^2
B. 327.03 meters^2
C. 300 meters^2
Answer:


prompt:
A hydraulic scale with a precision of +/- 200 grams takes a measurement of 2800 grams, and a rangefinder with a precision of +/- 30 meters measures a distance as 40 meters. Using a computer, you multiply the former value by the latter and get the solution 112000.000000000000. If we report this solution to the right number of significant figures, what is the answer?
A. 112000.0 gram-meters
B. 112000 gram-meters
C. 100000 gram-meters
Answer:


prompt:
A radar-based method with a precision of +/- 20 meters measures a distance of 160 meters and a measuring flask with a precision of +/- 0.03 liters measures a volume as 83.43 liters. You multiply the first value by the second value with a computer and get the output 13348.800000000000. Using the right level of precision, what is the answer?
A. 13348.80 liter-meters
B. 13000 liter-meters
C. 13340 liter-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 40 meters measures a distance of 91650 meters and a balance with a precision of +/- 0.001 grams reads 0.041 grams when measuring a mass. You multiply the first value by the second value with a calculator app and get the solution 3757.650000000000. How can we report this solution to the right level of precision?
A. 3757.65 gram-meters
B. 3750 gram-meters
C. 3800 gram-meters
Answer:


prompt:
An analytical balance with a precision of +/- 30 grams measures a mass of 3340 grams and a radar-based method with a precision of +/- 300 meters measures a distance as 204600 meters. Using a computer, you multiply the first number by the second number and get the output 683364000.000000000000. If we round this output to the correct number of significant figures, what is the result?
A. 683364000.000 gram-meters
B. 683000000 gram-meters
C. 683364000 gram-meters
Answer:


prompt:
A hydraulic scale with a precision of +/- 4000 grams measures a mass of 623000 grams and a ruler with a precision of +/- 0.2 meters measures a distance as 6.8 meters. After multiplying the first value by the second value your calculator gives the output 4236400.000000000000. If we express this output to the proper level of precision, what is the result?
A. 4236400.00 gram-meters
B. 4236000 gram-meters
C. 4200000 gram-meters
Answer:


prompt:
A timer with a precision of +/- 0.2 seconds takes a measurement of 3.0 seconds, and a clickwheel with a precision of +/- 0.2 meters reads 6.1 meters when measuring a distance. You multiply the numbers with a computer and get the solution 18.300000000000. Express this solution using the appropriate level of precision.
A. 18 meter-seconds
B. 18.30 meter-seconds
C. 18.3 meter-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 0.3 meters measures a distance of 834.2 meters and a stadimeter with a precision of +/- 10 meters measures a distance between two different points as 10 meters. After multiplying the first value by the second value your calculator yields the output 8342.000000000000. Round this output using the correct number of significant figures.
A. 8342.0 meters^2
B. 8340 meters^2
C. 8000 meters^2
Answer:


prompt:
A biltmore stick with a precision of +/- 0.3 meters measures a distance of 65.7 meters and a stopwatch with a precision of +/- 0.3 seconds reads 35.4 seconds when measuring a duration. Your computer produces the output 2325.780000000000 when multiplying the former number by the latter. How would this result look if we expressed it with the suitable level of precision?
A. 2325.780 meter-seconds
B. 2325.8 meter-seconds
C. 2330 meter-seconds
Answer:


prompt:
An odometer with a precision of +/- 3000 meters takes a measurement of 8037000 meters, and a chronograph with a precision of +/- 0.3 seconds reads 295.6 seconds when measuring a duration. Using a calculator, you multiply the first value by the second value and get the output 2375737200.000000000000. How would this result look if we rounded it with the right number of significant figures?
A. 2376000000 meter-seconds
B. 2375737000 meter-seconds
C. 2375737200.0000 meter-seconds
Answer:


prompt:
A radar-based method with a precision of +/- 10 meters measures a distance of 90 meters and a measuring tape with a precision of +/- 0.1 meters measures a distance between two different points as 350.4 meters. Your calculator yields the solution 31536.000000000000 when multiplying the first number by the second number. If we round this solution to the correct level of precision, what is the answer?
A. 31536.0 meters^2
B. 31530 meters^2
C. 30000 meters^2
Answer:


prompt:
A chronograph with a precision of +/- 0.1 seconds takes a measurement of 51.8 seconds, and an analytical balance with a precision of +/- 0.3 grams measures a mass as 78.0 grams. After multiplying the former value by the latter your calculator app produces the output 4040.400000000000. Using the proper number of significant figures, what is the answer?
A. 4040.400 gram-seconds
B. 4040 gram-seconds
C. 4040.4 gram-seconds
Answer:


prompt:
A storage container with a precision of +/- 3 liters takes a measurement of 96 liters, and a hydraulic scale with a precision of +/- 3 grams reads 39 grams when measuring a mass. Your computer gives the output 3744.000000000000 when multiplying the values. When this output is expressed to the suitable level of precision, what do we get?
A. 3744 gram-liters
B. 3700 gram-liters
C. 3744.00 gram-liters
Answer:


prompt:
A hydraulic scale with a precision of +/- 0.2 grams takes a measurement of 44.6 grams, and a storage container with a precision of +/- 30 liters reads 6630 liters when measuring a volume. You multiply the first value by the second value with a computer and get the solution 295698.000000000000. How would this answer look if we wrote it with the proper number of significant figures?
A. 296000 gram-liters
B. 295690 gram-liters
C. 295698.000 gram-liters
Answer:


prompt:
An analytical balance with a precision of +/- 0.04 grams takes a measurement of 0.19 grams, and an analytical balance with a precision of +/- 3 grams reads 886 grams when measuring a mass of a different object. Using a calculator, you multiply the two values and get the solution 168.340000000000. Write this solution using the proper level of precision.
A. 168 grams^2
B. 168.34 grams^2
C. 170 grams^2
Answer:


prompt:
A balance with a precision of +/- 0.004 grams measures a mass of 6.763 grams and a meter stick with a precision of +/- 0.0001 meters measures a distance as 0.0010 meters. Your calculator app gets the solution 0.006763000000 when multiplying the former number by the latter. Report this solution using the correct number of significant figures.
A. 0.0068 gram-meters
B. 0.007 gram-meters
C. 0.01 gram-meters
Answer:


prompt:
An opisometer with a precision of +/- 1 meters takes a measurement of 4 meters, and a stadimeter with a precision of +/- 20 meters reads 17770 meters when measuring a distance between two different points. You multiply the two numbers with a calculator app and get the output 71080.000000000000. Using the suitable level of precision, what is the answer?
A. 70000 meters^2
B. 71080 meters^2
C. 71080.0 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 2 meters takes a measurement of 6 meters, and a measuring flask with a precision of +/- 0.003 liters measures a volume as 3.143 liters. Your calculator gets the output 18.858000000000 when multiplying the first number by the second number. If we report this output appropriately with respect to the number of significant figures, what is the answer?
A. 18.9 liter-meters
B. 20 liter-meters
C. 18 liter-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 200 meters takes a measurement of 941300 meters, and a timer with a precision of +/- 0.01 seconds reads 60.69 seconds when measuring a duration. Using a calculator app, you multiply the values and get the solution 57127497.000000000000. Round this solution using the right number of significant figures.
A. 57127400 meter-seconds
B. 57127497.0000 meter-seconds
C. 57130000 meter-seconds
Answer:


prompt:
A ruler with a precision of +/- 0.4 meters takes a measurement of 31.3 meters, and a hydraulic scale with a precision of +/- 3 grams measures a mass as 5019 grams. After multiplying the former number by the latter your calculator produces the output 157094.700000000000. How can we write this output to the appropriate level of precision?
A. 157094.700 gram-meters
B. 157094 gram-meters
C. 157000 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 0.1 meters takes a measurement of 66.9 meters, and a clickwheel with a precision of +/- 0.02 meters measures a distance between two different points as 92.84 meters. You multiply the former value by the latter with a computer and get the output 6210.996000000000. Write this output using the appropriate level of precision.
A. 6211.0 meters^2
B. 6210.996 meters^2
C. 6210 meters^2
Answer:


prompt:
An opisometer with a precision of +/- 0.2 meters measures a distance of 690.2 meters and a caliper with a precision of +/- 0.02 meters measures a distance between two different points as 0.55 meters. After multiplying the two numbers your calculator app produces the output 379.610000000000. If we express this output appropriately with respect to the level of precision, what is the result?
A. 379.61 meters^2
B. 380 meters^2
C. 379.6 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 0.3 meters measures a distance of 9.2 meters and a measuring tape with a precision of +/- 0.1 meters reads 159.4 meters when measuring a distance between two different points. After multiplying the former number by the latter your computer produces the output 1466.480000000000. How can we round this output to the right number of significant figures?
A. 1466.48 meters^2
B. 1500 meters^2
C. 1466.5 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters takes a measurement of 0.753 liters, and a coincidence telemeter with a precision of +/- 300 meters measures a distance as 500 meters. After multiplying the former value by the latter your computer gets the solution 376.500000000000. When this solution is rounded to the proper number of significant figures, what do we get?
A. 400 liter-meters
B. 300 liter-meters
C. 376.5 liter-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.4 meters takes a measurement of 80.8 meters, and a measuring flask with a precision of +/- 0.02 liters reads 65.78 liters when measuring a volume. Your computer yields the output 5315.024000000000 when multiplying the first value by the second value. Using the correct number of significant figures, what is the answer?
A. 5315.024 liter-meters
B. 5320 liter-meters
C. 5315.0 liter-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.01 seconds measures a duration of 98.60 seconds and a storage container with a precision of +/- 2 liters reads 6017 liters when measuring a volume. Your calculator yields the output 593276.200000000000 when multiplying the first number by the second number. How can we write this output to the right level of precision?
A. 593276.2000 liter-seconds
B. 593300 liter-seconds
C. 593276 liter-seconds
Answer:


prompt:
A balance with a precision of +/- 400 grams measures a mass of 831000 grams and a balance with a precision of +/- 400 grams reads 86200 grams when measuring a mass of a different object. Using a calculator app, you multiply the former value by the latter and get the output 71632200000.000000000000. Using the appropriate number of significant figures, what is the result?
A. 71600000000 grams^2
B. 71632200000.000 grams^2
C. 71632200000 grams^2
Answer:


prompt:
An odometer with a precision of +/- 3000 meters measures a distance of 1694000 meters and a clickwheel with a precision of +/- 0.02 meters measures a distance between two different points as 76.41 meters. Your calculator app gets the output 129438540.000000000000 when multiplying the former number by the latter. How can we report this output to the right number of significant figures?
A. 129438000 meters^2
B. 129438540.0000 meters^2
C. 129400000 meters^2
Answer:


prompt:
A rangefinder with a precision of +/- 4 meters measures a distance of 9167 meters and a cathetometer with a precision of +/- 0.00003 meters reads 0.00823 meters when measuring a distance between two different points. After multiplying the two values your calculator app yields the solution 75.444410000000. When this solution is rounded to the right level of precision, what do we get?
A. 75.4 meters^2
B. 75.444 meters^2
C. 75 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 30 grams measures a mass of 680 grams and a balance with a precision of +/- 0.4 grams reads 82.4 grams when measuring a mass of a different object. After multiplying the two values your calculator yields the output 56032.000000000000. If we round this output correctly with respect to the number of significant figures, what is the answer?
A. 56030 grams^2
B. 56000 grams^2
C. 56032.00 grams^2
Answer:


prompt:
A hydraulic scale with a precision of +/- 2000 grams measures a mass of 243000 grams and a caliper with a precision of +/- 0.04 meters measures a distance as 0.07 meters. Your calculator produces the solution 17010.000000000000 when multiplying the values. When this solution is reported to the suitable level of precision, what do we get?
A. 20000 gram-meters
B. 17000 gram-meters
C. 17010.0 gram-meters
Answer:


prompt:
A coincidence telemeter with a precision of +/- 400 meters takes a measurement of 229500 meters, and a clickwheel with a precision of +/- 0.003 meters reads 0.010 meters when measuring a distance between two different points. Using a computer, you multiply the two values and get the output 2295.000000000000. When this output is rounded to the suitable level of precision, what do we get?
A. 2200 meters^2
B. 2295.00 meters^2
C. 2300 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 300 meters takes a measurement of 34500 meters, and a stopwatch with a precision of +/- 0.01 seconds measures a duration as 78.32 seconds. Using a calculator app, you multiply the two values and get the solution 2702040.000000000000. Using the correct number of significant figures, what is the result?
A. 2702040.000 meter-seconds
B. 2702000 meter-seconds
C. 2700000 meter-seconds
Answer:


prompt:
A tape measure with a precision of +/- 0.003 meters takes a measurement of 0.002 meters, and an opisometer with a precision of +/- 3 meters reads 8120 meters when measuring a distance between two different points. Your calculator gets the solution 16.240000000000 when multiplying the first number by the second number. If we write this solution appropriately with respect to the number of significant figures, what is the answer?
A. 16 meters^2
B. 16.2 meters^2
C. 20 meters^2
Answer:


prompt:
A spring scale with a precision of +/- 300 grams takes a measurement of 48200 grams, and a measuring tape with a precision of +/- 0.4 meters measures a distance as 0.3 meters. Using a calculator app, you multiply the two numbers and get the output 14460.000000000000. Report this output using the correct number of significant figures.
A. 14460.0 gram-meters
B. 14400 gram-meters
C. 10000 gram-meters
Answer:


prompt:
A clickwheel with a precision of +/- 0.004 meters measures a distance of 0.092 meters and an analytical balance with a precision of +/- 0.4 grams reads 817.0 grams when measuring a mass. After multiplying the first value by the second value your calculator app gives the output 75.164000000000. Using the suitable level of precision, what is the answer?
A. 75.2 gram-meters
B. 75.16 gram-meters
C. 75 gram-meters
Answer:


prompt:
A measuring tape with a precision of +/- 0.02 meters takes a measurement of 5.69 meters, and a balance with a precision of +/- 300 grams reads 800 grams when measuring a mass. Your calculator yields the output 4552.000000000000 when multiplying the numbers. If we round this output to the suitable number of significant figures, what is the result?
A. 4552.0 gram-meters
B. 4500 gram-meters
C. 5000 gram-meters
Answer:


prompt:
A rangefinder with a precision of +/- 2 meters measures a distance of 10 meters and a storage container with a precision of +/- 3 liters reads 4808 liters when measuring a volume. After multiplying the numbers your calculator app gets the solution 48080.000000000000. If we report this solution to the suitable number of significant figures, what is the answer?
A. 48080 liter-meters
B. 48080.00 liter-meters
C. 48000 liter-meters
Answer:


prompt:
A stadimeter with a precision of +/- 3 meters measures a distance of 992 meters and a storage container with a precision of +/- 0.2 liters measures a volume as 0.2 liters. You multiply the numbers with a calculator and get the solution 198.400000000000. How would this answer look if we reported it with the right number of significant figures?
A. 200 liter-meters
B. 198 liter-meters
C. 198.4 liter-meters
Answer:


prompt:
A storage container with a precision of +/- 0.1 liters takes a measurement of 7.2 liters, and a spring scale with a precision of +/- 1000 grams reads 22000 grams when measuring a mass. Your calculator app yields the output 158400.000000000000 when multiplying the first value by the second value. How would this result look if we wrote it with the right level of precision?
A. 158000 gram-liters
B. 160000 gram-liters
C. 158400.00 gram-liters
Answer:


prompt:
A stadimeter with a precision of +/- 0.2 meters takes a measurement of 57.3 meters, and a hydraulic scale with a precision of +/- 30 grams measures a mass as 4440 grams. After multiplying the former number by the latter your calculator app gives the output 254412.000000000000. Express this output using the suitable level of precision.
A. 254000 gram-meters
B. 254412.000 gram-meters
C. 254410 gram-meters
Answer:


prompt:
A clickwheel with a precision of +/- 0.01 meters measures a distance of 0.31 meters and a storage container with a precision of +/- 40 liters measures a volume as 74080 liters. Your calculator app produces the solution 22964.800000000000 when multiplying the numbers. If we write this solution to the suitable level of precision, what is the result?
A. 23000 liter-meters
B. 22960 liter-meters
C. 22964.80 liter-meters
Answer:


prompt:
An opisometer with a precision of +/- 0.03 meters measures a distance of 16.83 meters and an odometer with a precision of +/- 3000 meters measures a distance between two different points as 49000 meters. Your computer gives the solution 824670.000000000000 when multiplying the former value by the latter. Using the proper number of significant figures, what is the answer?
A. 820000 meters^2
B. 824000 meters^2
C. 824670.00 meters^2
Answer:


prompt:
A balance with a precision of +/- 30 grams measures a mass of 440 grams and a stadimeter with a precision of +/- 300 meters reads 51400 meters when measuring a distance. You multiply the numbers with a calculator and get the solution 22616000.000000000000. If we round this solution to the correct level of precision, what is the answer?
A. 22616000 gram-meters
B. 22616000.00 gram-meters
C. 23000000 gram-meters
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.001 liters takes a measurement of 0.418 liters, and a stadimeter with a precision of +/- 4 meters measures a distance as 2351 meters. Your calculator gives the solution 982.718000000000 when multiplying the values. Write this solution using the correct number of significant figures.
A. 982 liter-meters
B. 982.718 liter-meters
C. 983 liter-meters
Answer:


prompt:
A rangefinder with a precision of +/- 3 meters measures a distance of 6548 meters and an odometer with a precision of +/- 3000 meters reads 5884000 meters when measuring a distance between two different points. Your calculator gets the solution 38528432000.000000000000 when multiplying the former number by the latter. If we round this solution to the suitable number of significant figures, what is the answer?
A. 38528432000.0000 meters^2
B. 38528432000 meters^2
C. 38530000000 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 0.1 meters measures a distance of 9.0 meters and an odometer with a precision of +/- 100 meters measures a distance between two different points as 600 meters. Your calculator app gets the output 5400.000000000000 when multiplying the values. If we round this output to the right level of precision, what is the result?
A. 5000 meters^2
B. 5400 meters^2
C. 5400.0 meters^2
Answer:


prompt:
A graduated cylinder with a precision of +/- 0.003 liters measures a volume of 4.808 liters and a measuring stick with a precision of +/- 0.1 meters reads 28.0 meters when measuring a distance. You multiply the two values with a calculator app and get the solution 134.624000000000. How would this answer look if we wrote it with the suitable level of precision?
A. 135 liter-meters
B. 134.624 liter-meters
C. 134.6 liter-meters
Answer:


prompt:
An analytical balance with a precision of +/- 0.2 grams measures a mass of 39.4 grams and a coincidence telemeter with a precision of +/- 0.1 meters measures a distance as 72.6 meters. Using a calculator app, you multiply the two values and get the solution 2860.440000000000. Using the suitable level of precision, what is the answer?
A. 2860.440 gram-meters
B. 2860.4 gram-meters
C. 2860 gram-meters
Answer:


prompt:
A stopwatch with a precision of +/- 0.01 seconds measures a duration of 7.40 seconds and a storage container with a precision of +/- 0.4 liters reads 64.4 liters when measuring a volume. Using a computer, you multiply the former number by the latter and get the output 476.560000000000. When this output is reported to the right number of significant figures, what do we get?
A. 476.6 liter-seconds
B. 476.560 liter-seconds
C. 477 liter-seconds
Answer:


prompt:
A storage container with a precision of +/- 2 liters takes a measurement of 6 liters, and a radar-based method with a precision of +/- 4 meters reads 1158 meters when measuring a distance. You multiply the numbers with a calculator app and get the solution 6948.000000000000. If we report this solution suitably with respect to the number of significant figures, what is the answer?
A. 6948 liter-meters
B. 7000 liter-meters
C. 6948.0 liter-meters
Answer:


prompt:
A measuring stick with a precision of +/- 0.3 meters measures a distance of 2.3 meters and an opisometer with a precision of +/- 2 meters measures a distance between two different points as 2 meters. You multiply the first number by the second number with a computer and get the output 4.600000000000. If we report this output appropriately with respect to the number of significant figures, what is the answer?
A. 5 meters^2
B. 4 meters^2
C. 4.6 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 1 meters takes a measurement of 6 meters, and a chronograph with a precision of +/- 0.3 seconds measures a duration as 44.7 seconds. Your calculator yields the solution 268.200000000000 when multiplying the former number by the latter. When this solution is rounded to the appropriate number of significant figures, what do we get?
A. 300 meter-seconds
B. 268 meter-seconds
C. 268.2 meter-seconds
Answer:


prompt:
A measuring tape with a precision of +/- 0.04 meters takes a measurement of 0.42 meters, and an analytical balance with a precision of +/- 400 grams measures a mass as 687300 grams. You multiply the former value by the latter with a calculator app and get the solution 288666.000000000000. Write this solution using the appropriate number of significant figures.
A. 288666.00 gram-meters
B. 290000 gram-meters
C. 288600 gram-meters
Answer:


prompt:
A stadimeter with a precision of +/- 2 meters takes a measurement of 789 meters, and a coincidence telemeter with a precision of +/- 0.2 meters measures a distance between two different points as 87.7 meters. Using a calculator app, you multiply the former number by the latter and get the output 69195.300000000000. If we express this output correctly with respect to the number of significant figures, what is the answer?
A. 69195 meters^2
B. 69200 meters^2
C. 69195.300 meters^2
Answer:


prompt:
A balance with a precision of +/- 300 grams takes a measurement of 900200 grams, and a tape measure with a precision of +/- 0.0004 meters measures a distance as 0.3741 meters. Using a calculator, you multiply the numbers and get the output 336764.820000000000. Round this output using the right number of significant figures.
A. 336700 gram-meters
B. 336800 gram-meters
C. 336764.8200 gram-meters
Answer:


prompt:
A rangefinder with a precision of +/- 0.001 meters measures a distance of 9.056 meters and a measuring rod with a precision of +/- 0.01 meters measures a distance between two different points as 74.27 meters. Your calculator gets the solution 672.589120000000 when multiplying the former value by the latter. When this solution is reported to the correct level of precision, what do we get?
A. 672.6 meters^2
B. 672.5891 meters^2
C. 672.59 meters^2
Answer:


prompt:
A rangefinder with a precision of +/- 0.03 meters measures a distance of 0.23 meters and an odometer with a precision of +/- 4000 meters measures a distance between two different points as 565000 meters. Your computer produces the output 129950.000000000000 when multiplying the former number by the latter. Using the appropriate level of precision, what is the answer?
A. 130000 meters^2
B. 129950.00 meters^2
C. 129000 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 2 meters measures a distance of 5 meters and an odometer with a precision of +/- 2000 meters reads 6232000 meters when measuring a distance between two different points. Using a calculator app, you multiply the two values and get the output 31160000.000000000000. How would this answer look if we wrote it with the correct number of significant figures?
A. 30000000 meters^2
B. 31160000 meters^2
C. 31160000.0 meters^2
Answer:


prompt:
A storage container with a precision of +/- 10 liters takes a measurement of 32740 liters, and a timer with a precision of +/- 0.001 seconds reads 0.079 seconds when measuring a duration. Your calculator gives the output 2586.460000000000 when multiplying the former number by the latter. If we write this output to the suitable level of precision, what is the result?
A. 2586.46 liter-seconds
B. 2600 liter-seconds
C. 2580 liter-seconds
Answer:


prompt:
A stadimeter with a precision of +/- 40 meters takes a measurement of 4550 meters, and a clickwheel with a precision of +/- 0.004 meters reads 0.010 meters when measuring a distance between two different points. Using a calculator app, you multiply the first value by the second value and get the output 45.500000000000. If we write this output suitably with respect to the number of significant figures, what is the result?
A. 46 meters^2
B. 40 meters^2
C. 45.50 meters^2
Answer:


prompt:
An analytical balance with a precision of +/- 30 grams measures a mass of 50 grams and an odometer with a precision of +/- 2000 meters measures a distance as 9744000 meters. Using a calculator, you multiply the former number by the latter and get the solution 487200000.000000000000. If we write this solution to the appropriate number of significant figures, what is the answer?
A. 500000000 gram-meters
B. 487200000.0 gram-meters
C. 487200000 gram-meters
Answer:


prompt:
An opisometer with a precision of +/- 3 meters measures a distance of 3203 meters and a tape measure with a precision of +/- 0.002 meters reads 0.196 meters when measuring a distance between two different points. You multiply the first number by the second number with a calculator and get the solution 627.788000000000. If we report this solution to the proper level of precision, what is the result?
A. 628 meters^2
B. 627 meters^2
C. 627.788 meters^2
Answer:


prompt:
An opisometer with a precision of +/- 2 meters measures a distance of 4632 meters and a ruler with a precision of +/- 0.0003 meters measures a distance between two different points as 0.0027 meters. Using a calculator, you multiply the first value by the second value and get the output 12.506400000000. If we write this output suitably with respect to the number of significant figures, what is the result?
A. 12.51 meters^2
B. 12 meters^2
C. 13 meters^2
Answer:


prompt:
A storage container with a precision of +/- 0.2 liters takes a measurement of 748.6 liters, and a cathetometer with a precision of +/- 0.00004 meters reads 0.08753 meters when measuring a distance. Using a computer, you multiply the first value by the second value and get the solution 65.524958000000. How would this result look if we reported it with the correct level of precision?
A. 65.5 liter-meters
B. 65.52 liter-meters
C. 65.5250 liter-meters
Answer:


prompt:
An opisometer with a precision of +/- 4 meters measures a distance of 100 meters and a tape measure with a precision of +/- 0.004 meters reads 0.360 meters when measuring a distance between two different points. Your calculator gets the output 36.000000000000 when multiplying the two values. When this output is rounded to the right level of precision, what do we get?
A. 36.000 meters^2
B. 36 meters^2
C. 36.0 meters^2
Answer:


prompt:
A balance with a precision of +/- 100 grams measures a mass of 8300 grams and a measuring stick with a precision of +/- 0.002 meters measures a distance as 4.998 meters. After multiplying the two values your calculator app produces the output 41483.400000000000. How can we write this output to the right level of precision?
A. 41400 gram-meters
B. 41483.40 gram-meters
C. 41000 gram-meters
Answer:


prompt:
A rangefinder with a precision of +/- 0.001 meters measures a distance of 8.686 meters and a radar-based method with a precision of +/- 2 meters measures a distance between two different points as 41 meters. Your calculator produces the solution 356.126000000000 when multiplying the values. How would this result look if we wrote it with the proper number of significant figures?
A. 360 meters^2
B. 356.13 meters^2
C. 356 meters^2
Answer:


prompt:
A measuring flask with a precision of +/- 0.01 liters takes a measurement of 3.16 liters, and an analytical balance with a precision of +/- 300 grams measures a mass as 1700 grams. Your calculator gets the solution 5372.000000000000 when multiplying the numbers. Round this solution using the suitable number of significant figures.
A. 5400 gram-liters
B. 5372.00 gram-liters
C. 5300 gram-liters
Answer:


prompt:
A caliper with a precision of +/- 0.004 meters takes a measurement of 2.622 meters, and a coincidence telemeter with a precision of +/- 3 meters measures a distance between two different points as 3733 meters. Using a calculator, you multiply the two values and get the output 9787.926000000000. Using the appropriate number of significant figures, what is the result?
A. 9788 meters^2
B. 9787 meters^2
C. 9787.9260 meters^2
Answer:


prompt:
A measuring tape with a precision of +/- 0.2 meters measures a distance of 433.2 meters and a measuring flask with a precision of +/- 0.003 liters measures a volume as 0.458 liters. After multiplying the first number by the second number your computer gets the solution 198.405600000000. If we express this solution to the suitable level of precision, what is the result?
A. 198.4 liter-meters
B. 198 liter-meters
C. 198.406 liter-meters
Answer:


prompt:
A timer with a precision of +/- 0.002 seconds takes a measurement of 8.744 seconds, and an analytical balance with a precision of +/- 4 grams reads 3 grams when measuring a mass. You multiply the two values with a calculator and get the output 26.232000000000. Write this output using the appropriate level of precision.
A. 30 gram-seconds
B. 26.2 gram-seconds
C. 26 gram-seconds
Answer:


prompt:
A timer with a precision of +/- 0.03 seconds takes a measurement of 0.08 seconds, and a storage container with a precision of +/- 2 liters measures a volume as 4829 liters. Your calculator yields the output 386.320000000000 when multiplying the two numbers. Write this output using the correct level of precision.
A. 386.3 liter-seconds
B. 386 liter-seconds
C. 400 liter-seconds
Answer:


prompt:
A chronometer with a precision of +/- 0.0004 seconds measures a duration of 0.0131 seconds and a measuring stick with a precision of +/- 0.3 meters reads 93.1 meters when measuring a distance. Using a calculator app, you multiply the two numbers and get the solution 1.219610000000. How can we report this solution to the appropriate number of significant figures?
A. 1.220 meter-seconds
B. 1.22 meter-seconds
C. 1.2 meter-seconds
Answer:


prompt:
A rangefinder with a precision of +/- 0.2 meters takes a measurement of 58.7 meters, and a hydraulic scale with a precision of +/- 3000 grams measures a mass as 3000 grams. Using a calculator app, you multiply the former value by the latter and get the solution 176100.000000000000. Using the proper number of significant figures, what is the answer?
A. 176000 gram-meters
B. 200000 gram-meters
C. 176100.0 gram-meters
Answer:


prompt:
A balance with a precision of +/- 0.0003 grams takes a measurement of 0.0095 grams, and an analytical balance with a precision of +/- 0.003 grams measures a mass of a different object as 0.996 grams. You multiply the numbers with a calculator and get the solution 0.009462000000. Using the suitable level of precision, what is the result?
A. 0.0095 grams^2
B. 0.009 grams^2
C. 0.01 grams^2
Answer:


prompt:
A measuring rod with a precision of +/- 0.03 meters measures a distance of 5.65 meters and a tape measure with a precision of +/- 0.001 meters reads 7.027 meters when measuring a distance between two different points. Using a calculator, you multiply the two numbers and get the solution 39.702550000000. If we report this solution to the proper level of precision, what is the result?
A. 39.703 meters^2
B. 39.70 meters^2
C. 39.7 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 300 meters measures a distance of 41300 meters and a measuring stick with a precision of +/- 0.003 meters measures a distance between two different points as 5.815 meters. Using a computer, you multiply the first number by the second number and get the solution 240159.500000000000. How can we report this solution to the correct number of significant figures?
A. 240000 meters^2
B. 240159.500 meters^2
C. 240100 meters^2
Answer:


prompt:
An odometer with a precision of +/- 400 meters measures a distance of 9000 meters and a timer with a precision of +/- 0.4 seconds measures a duration as 5.7 seconds. Using a calculator app, you multiply the numbers and get the solution 51300.000000000000. Write this solution using the proper number of significant figures.
A. 51300.00 meter-seconds
B. 51000 meter-seconds
C. 51300 meter-seconds
Answer:


prompt:
An odometer with a precision of +/- 2000 meters takes a measurement of 10000 meters, and a tape measure with a precision of +/- 0.004 meters measures a distance between two different points as 0.854 meters. After multiplying the two numbers your calculator app yields the solution 8540.000000000000. Using the proper level of precision, what is the answer?
A. 8540.00 meters^2
B. 8500 meters^2
C. 8000 meters^2
Answer:


prompt:
A stadimeter with a precision of +/- 30 meters measures a distance of 7960 meters and an analytical balance with a precision of +/- 0.01 grams reads 88.70 grams when measuring a mass. You multiply the two numbers with a calculator and get the solution 706052.000000000000. If we round this solution appropriately with respect to the number of significant figures, what is the answer?
A. 706050 gram-meters
B. 706052.000 gram-meters
C. 706000 gram-meters
Answer:


prompt:
A chronograph with a precision of +/- 0.02 seconds measures a duration of 0.31 seconds and a hydraulic scale with a precision of +/- 3 grams measures a mass as 21 grams. After multiplying the values your calculator gives the solution 6.510000000000. If we write this solution properly with respect to the number of significant figures, what is the answer?
A. 6 gram-seconds
B. 6.51 gram-seconds
C. 6.5 gram-seconds
Answer:


prompt:
An odometer with a precision of +/- 2000 meters takes a measurement of 54000 meters, and a meter stick with a precision of +/- 0.0002 meters measures a distance between two different points as 0.2939 meters. After multiplying the former value by the latter your computer gets the solution 15870.600000000000. Report this solution using the suitable number of significant figures.
A. 15870.60 meters^2
B. 16000 meters^2
C. 15000 meters^2
Answer:


prompt:
An odometer with a precision of +/- 2000 meters takes a measurement of 8022000 meters, and a coincidence telemeter with a precision of +/- 40 meters reads 80 meters when measuring a distance between two different points. Using a computer, you multiply the first number by the second number and get the output 641760000.000000000000. If we write this output appropriately with respect to the number of significant figures, what is the result?
A. 600000000 meters^2
B. 641760000.0 meters^2
C. 641760000 meters^2
Answer:


prompt:
A radar-based method with a precision of +/- 40 meters takes a measurement of 3800 meters, and a meter stick with a precision of +/- 0.0003 meters reads 0.0068 meters when measuring a distance between two different points. Your computer gives the output 25.840000000000 when multiplying the numbers. If we write this output properly with respect to the number of significant figures, what is the answer?
A. 20 meters^2
B. 25.84 meters^2
C. 26 meters^2
Answer:


prompt:
A caliper with a precision of +/- 0.003 meters measures a distance of 2.159 meters and a stadimeter with a precision of +/- 40 meters reads 90 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 194.310000000000. Using the proper number of significant figures, what is the answer?
A. 190 meters^2
B. 200 meters^2
C. 194.3 meters^2
Answer:


prompt:
A stopwatch with a precision of +/- 0.4 seconds measures a duration of 0.6 seconds and a hydraulic scale with a precision of +/- 40 grams reads 68530 grams when measuring a mass. Your calculator app gives the solution 41118.000000000000 when multiplying the numbers. If we write this solution properly with respect to the number of significant figures, what is the result?
A. 40000 gram-seconds
B. 41110 gram-seconds
C. 41118.0 gram-seconds
Answer:


prompt:
A tape measure with a precision of +/- 0.002 meters takes a measurement of 6.446 meters, and an analytical balance with a precision of +/- 0.2 grams measures a mass as 54.0 grams. You multiply the numbers with a calculator app and get the output 348.084000000000. Write this output using the proper number of significant figures.
A. 348.1 gram-meters
B. 348 gram-meters
C. 348.084 gram-meters
Answer:


prompt:
A rangefinder with a precision of +/- 40 meters measures a distance of 7290 meters and a ruler with a precision of +/- 0.0001 meters measures a distance between two different points as 0.0725 meters. You multiply the first value by the second value with a calculator app and get the solution 528.525000000000. How can we express this solution to the right level of precision?
A. 520 meters^2
B. 529 meters^2
C. 528.525 meters^2
Answer:


prompt:
A biltmore stick with a precision of +/- 0.04 meters measures a distance of 2.68 meters and an odometer with a precision of +/- 100 meters reads 3800 meters when measuring a distance between two different points. Using a computer, you multiply the first value by the second value and get the output 10184.000000000000. Using the correct level of precision, what is the answer?
A. 10184.00 meters^2
B. 10000 meters^2
C. 10100 meters^2
Answer:


prompt:
A measuring tape with a precision of +/- 0.3 meters measures a distance of 74.0 meters and a cathetometer with a precision of +/- 0.0001 meters reads 0.0432 meters when measuring a distance between two different points. You multiply the two numbers with a calculator app and get the output 3.196800000000. Report this output using the right number of significant figures.
A. 3.20 meters^2
B. 3.2 meters^2
C. 3.197 meters^2
Answer:


prompt:
A measuring rod with a precision of +/- 0.003 meters takes a measurement of 9.819 meters, and a stadimeter with a precision of +/- 3 meters reads 2 meters when measuring a distance between two different points. After multiplying the numbers your calculator produces the output 19.638000000000. If we round this output to the correct level of precision, what is the answer?
A. 19.6 meters^2
B. 19 meters^2
C. 20 meters^2
Answer:


prompt:
A clickwheel with a precision of +/- 0.004 meters takes a measurement of 0.087 meters, and a stadimeter with a precision of +/- 4 meters reads 84 meters when measuring a distance between two different points. Using a calculator, you multiply the former number by the latter and get the solution 7.308000000000. If we write this solution to the proper number of significant figures, what is the answer?
A. 7.3 meters^2
B. 7.31 meters^2
C. 7 meters^2
Answer:


prompt:
A coincidence telemeter with a precision of +/- 3 meters takes a measurement of 8035 meters, and a graduated cylinder with a precision of +/- 0.003 liters reads 0.008 liters when measuring a volume. Using a computer, you multiply the former number by the latter and get the output 64.280000000000. How would this result look if we reported it with the right number of significant figures?
A. 64.3 liter-meters
B. 64 liter-meters
C. 60 liter-meters
Answer: