Number of sig figs
[PDF File]Significant Figures
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246.32 5 sig figs 107.854 6 sig figs 100.3 4 sig figs 0.678 3 sig figs 1.008 4 sig figs 0.00340 3 sig figs 14.600 5 sig figs 0.0001 1 sig fig 700000 1 sig fig 350.670 6 sig figs 1.0000 5 sig figs 320001 6 sig figs 2. Calculate the answers to the appropriate number of significant figures. 32.567 135.0 + 1.4567
[PDF File]Rules for Significant Figures (sig figs, s.f.)
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The number of significant figures in a result is simply the number of figures that are known with some degree of reliability. The number 13.2 is said to have 3 significant figures. The number 13.20 is said to have 4 significant figures. Rules for deciding the number of …
[PDF File]Rules for Significant Figures (sig figs, s.f.)
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(the 1 has ∞ sig.figs.), therefore it is the measured quantity, the 82,500 cars, which would determine the significant figures of the conversion factor (3 sig.figs.). Significant figures for numbers calculated from other values: Multiplication and Division: The answer to a multiplication or division problem has the same number of significant
[PDF File]Significant Figures
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number greater than 5, so you round the original number up to 3.79. Example #3 - Round 726.835 to five significant figures. Look at the sixth figure. It is a 5, so now you must look at the fifth figure also. That is a 3, which is an odd number, so you round the original number up to 726.84. Example #4 - Round 24.8514 to three significant figures.
[PDF File]Significant Figures Worksheet
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The mantissa is .021 and has 3 digits because 10.5 has 3 sig figs). NOTE: It is the number of digits , not the number of sig figs in the mantissa 7. For exponents, the number of sig figs is the same as the number of digits in the mantissa. For example 101.23 = 17 or 1.7 x 101. This has 2 sig figs because there are 2 digits in the mantissa (.23). 8.
SIG FIG Practice
The number of sig figs in the final calculated value will be the same as that of the quantity with the fewest number of sig figs used in the calculation. In practice, find the quantity with the fewest number of sig figs. In the example below, the quantity with the fewest number of sig figs is 27.2 (three sig figs).
[PDF File]Significant Figure Rules
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Round the result to have the same number of significant figures as the measured value with the least number of significant figures. • Below are two examples. A) Write the product of 2.10 × 0.5896 with the correct number of significant figures. Step 1) 2.10 × 0.5896 = 1.23816 Step 2) 1.23816 = 1.24 (three sig. figs because 2.10 has three)
[PDF File]A Short Guide to Significant Figures
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number. There are also rules for determining how many digits should be included in numbers computed using addition/subtraction, multiplication/ division, or a combination of these operations. A. Rules for determining how many Sig Figs are in a number: Rule #1: Non-Zero digits (# 1 – 9) and Zeros that are in between two non-zero
[PDF File]SIGNIFICANT FIGURES
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point in the logarithm) the same number of significant figures as there are in the number whose logarithm you are taking. For example: log(12.8)=1.107. The mantissa is .107 and has 3 sig figs because 12.8 has 3 sig figs) 6. For exponents, the number of sig figs is the same as in the mantissa. For example
[PDF File]Significant Figures in Calculations Rules
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The number of sig figs in the final calculated value will be the same as that of the quantity with the fewest number of sig figs used in the calculation. In practice, find the quantity with the fewest number of sig figs. In the example below, the quantity with the fewest number of sig figs is 27.2 (three sig figs).
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