Sig fig rule for division
[DOC File]Chemistry 11 Problem Solving in Chemistry
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The rule is that you . must count the number of sig figs in each factor and the answer retains the . number of sig figs from the least accurate factor. Example: 122.3 (4 sig figs) x 40.800 (5 sig figs) 4989.84 … is correctly rounded off to the final answer 4990 (4 sig figs)
[DOC File]Rules for Using Significant Figures in Mathematical Operations
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When multiplying or dividing, the answer will have the same amount of sig figs as the value with the least number of sig figs. If the answer has too many decimal places, round to the number of sig …
[DOC File]1)
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Multiplying & Dividing Sig Figs: RULE: When multiplying or dividing, your answer may only show as many significant digits as the multiplied or divided measurement showing the least number of significant digits. 13.7 x 2.5 = 200 x 3.58 = 0.00003 x 727 = 5003 / 3.781 = 89 / 9.0 = 5000 / 55 = 3.14 x 5.6= 300 x 10.6= 0.059 x 6.95= 80/0.675=
[DOC File]The number of significant figures is equal
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SIG FIG rules for multiplication and division operations: Look at the numbers on which you are operating. Count up the number of sig figs in each. If one of the numbers has fewer sig figs than the other numbers, that number of sig figs will be the same number of sig figs in your answer. You must then perform the operation and round the result ...
[DOC File]Guided notes on Accuracy, Precision, and significant ...
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**The rule for addition and subtraction is different; you won’t have to memorize that one. However you will need to know the rules on scientific notation and sig figs. The number of sig figs comes from the number written _____ the times sign. 3.50 x 1023 = ___ sig figs; 5.0 x 10 -4 = ___ sig figs; 3 x 10-4 = ____ sig …
[DOC File]Significant Figures Practice Worksheet
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Rule for . Multiplication & Division = Least number of . Sig Figs. Rule for . Addition & Subtraction = Least number of . decimal places (highest value) Perform the following calculations and round according to the rule above. 1) 8.20 + 2 = 2) 13.59 + 23.25 + 20 = 3) 42.828 + 67.4629 = 4) 53.4028 - 14 = 5) 39.3 - 0.804 = 6) 91.68 - 19.1 =
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