Sig fig rules for logs

    • [PDF File]Significant Figures in Log- & Antilog-arithms

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      Significant Figures in Log- & Antilog-arithms A logarithm is composed of a characteristic (integer part) and a mantissa (decimal part). Number of digits in mantissa of log x = number of significant figures in x: Log (5.403 x 10-8) = -7.2674 Antilog:

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    • [PDF File]Significant Figures rules

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      There are three different sets of rules you will encounter in this course; one for addition and subtraction, one for multiplication and division, and one for logarithms. It is important to keep in mind that following the significant rules generally tend to overestimate the uncertainties, which is why we follow the rules of propagation of error

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    • [PDF File]Rules for Reporting Significant Figures

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      Rules for logarithms . In logarithmic values, only those numbers to the right of the decimal place count as significant. For example, pH = 10.26 has only two significant figures and corresponds to a [H +] = 5.5 x 10-11 M . pKa = 4.730 has three significant figures and corresponds to Ka = 1.86 x 10

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    • [PDF File]Working with Logarithm: Significant Figures and Operations

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      1.01 has 3 sig. fig., so log 1.01 should have 3 decimal places: 4x10-3 = 0.004 Practice with the examples below: log 4.2 0.62 log 4.2x102 ... If you had trouble with the last 4 examples, you need to review the rules for significant figures. III. Determining the Antilog of Numbers that are Non-integers. Again, either a calculator or a log table ...

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    • [PDF File]Significant Figure Rules for logs - Laney College

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      Significant Figure Rules for Logarithms • Things to remember: significant figures include all certain digits and the first uncertain digit. There is always some uncertainty in the last digit. • Regular sig fig rules are guidelines, and they don’t always predict the correct number of significant figures.

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    • [PDF File]Rules for Significant Figures (sig figs, s.f.)

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      In this case, your final answer is limited to one sig fig to the right of the decimal or 25.3 (rounded up). C. Rules for multiplication/division problems 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.

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