Significant figures when dividing rules
[DOC File]1. Significant Figures
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1. Do significant figures relate to the accuracy or the precision of the measurement? 2. Explain the reasoning behind the rules for adding, subtracting, multiplying, and dividing with significant figures. 3. What determines the number of significant figures in a recorded value? 4. What determines the number of significant figures in a ...
[DOC File]Significant figures - St. Brendan's Sixth Form College
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The zero is significant if it does more than just fill the space to the decimal point. Rules for writing answers to questions. The rules when dealing with significant figures are : (i) when multiplying and dividing the result has the same number of . significant figures. as the . least precise piece of data.
[DOC File]SIGNIFICANT FIGURES
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4. When multiplying or dividing measurements written in significant figures, show the uncertainty of your calculations by rounding off your answer to . match the same number of significant figures as your least precise measurement (the measurement with the least number of significant figures). Example: 477.85 ( 32.6 = 14.657975 = 14.7
[DOC File]Reading for Meaning- Significant Figures
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When multiplying or dividing, the number of significant figures retained may not exceed the least number of digits in either the of the factors √ 4. In multiplying together the following numbers their product has the correct number of significant figures: 66.45 cm x 2.00 cm x 48.2 cm= 6410 cm3. 5.
[DOC File]Significant Figures - SCH3U
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9.000 000 000 mm has 10 sig figs Zeros at the end of a number but to the left of a decimal may or may not be significant. If such a zero has been measured, or is the first estimated digit, it is significant. On the other hand, if the zero has not been measured or estimated but is just a placeholder, it is not significant.
[DOC File]Significant Figure Rules
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Multiplying or dividing. The total number of significant figures in the numbers used in the calculation determines the number of sig. Figs in the answer. The number that contains the least significant figures determines how many sig. figs. should appear in the answer. (2.3)(4.612) = 10.6-76 …
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