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Calculate and give the correct number of significant figures:
(4.5 × 10-14) × (5.2 × 103) =
(6.1 × 105) / (1.2 × 10-3) =
(3.74 × 10-3)4 =
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- Consider the equation: (9 x 10^-38) x (9.00 x 10^3) x 35.3= Y how many significant figures should Y be expressed?Perform the following calculation to the correct number of significant figures: ( (5.01 × 10^5) ÷ (7.8 × 10^2)How many significant figures should be retained in the result of the following calculation?12.00000 × 0.9893 + 13.00335 × 0.0107
- Do the following multiplication and division calculations. Give a final answer with the correct number of significant figures and the correct units. Units can cancel or multiply just like number factors. (2.5 x 103 m/s) x (5.00 x 10-6 s) = ?Consider the following mathematical expression: (2.4 × 10³) (2.24 × (2.54)³) 0.7217 x = X The answer X should be expressed as significant figures.Calculate and give the correct number of significant figures: (4.5 × 10-14) × (5.2 × 103) = (6.1 × 105) / (1.2 × 10-3) = (3.74 × 10-3)4 =
- Perform the following calculation and report the answer with the correct number of significant figures. 10.02+(7.11*0.0801) =A student sets up the following equation to convert a measurement. (The ? stands for a number the student is going to calculate.) Fill in the missing part of this equation. 2 -4.9 × 104 Pa mm² ☐ 2 = ? Pa m x10 • X μ ŚHow many significant figures should be reported in the answer to the following calculation? Report the final answer with correct number of significant figures. (43.980) × (19.0023 + 25) = %3D
- What answer should be reported, with the correct number of significant figures, for the following calculation? (965.43 × 3.911) + 9413.4136 13189 1.319 x 104 1.3 x 104 1.32 x 104 13189.2I don't understand the wording. The least significant digit means the last digit? 7.700 X 2.1 = 16.17 would the uncertainty be 0.01 ? 2.132 + 17 + 4.04 = 23.172 would the uncertainty be 0.001 ?Express each answer with the correct significant digits, and the proper units AND write it in scientific notation number, units. Note: Input derived units as unit power, for example mm^2 represents mm? (2.456 x 10° Ibs - 8.34 x 10 Ibs)/1.22 x 10 in? x 10