Addition rules for significant figures

    • [PDF File]Addition and Subtraction with Significant Digits

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      Addition and Subtraction with Significant Digits Name_____ Section_____ RULE: When adding or subtracting your answer can only show as many decimal places as the measurement having the fewest number of decimal places. Perform the following calculations and …

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

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      Rules for Significant Figures (sig figs, s.f.) A. Read from the left and start counting sig figs when you encounter the first non-zero digit 1. All non zero numbers are significant (meaning they count as sig figs) 613 has three sig figs 123456 has six sig figs 2. Zeros located between non …

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    • [PDF File]Significant Figures - Metropolitan Community College

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      There are three rules that are used to determine how many significant figures are in a 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:

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

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      addition/subtraction (determine the number of sig figs for that step) or the rules for multiplication/division. (23 + 7) ÷ 10.0 = 3 (this is what your calculator spits out) In this case, your answer should have 2 significant figures, 3.0. E. Special Rules for THIS CLASS!

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    • [PDF File]Significant Figure Rules - Rice University

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      There are three rules on determining how many significant figures are in a number: 1. Non-zero digits are always significant. 2. Any zeros between two significant digits are significant. 3. A final zero or trailing zeros in the decimal portion ONLY are significant. Focus on these rules and learn them well. They will be used extensively ...

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    • Significant Figures With Both Addition And Multiplication

      Significant Figures Rules for Assigning Significance to a Digit 1. Exact numbers can be considered as having an unlimited number of significant figures. For example: 1 inch is defined as 2.54 cm, therefore it this is an exact conversion factor. 2. Digits other than zero are always significant. 3. Rules about zeros:

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