Significant figures adding and subtracting

    • [DOC File]Scientific Notation: Adding and Subtracting

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      ADDING or SUBTRACTING in scientific notation. 1. First make sure that the numbers are written in the same form (have the same exponent) 3.2 x 103 + 40 x 102 (change to 4.0 x 103) Add (or subtract) first part of exponent (mantissas) 3.2 + 4.0 = 7.2. The rest of the exponent remains the same. Answer: 7.2 x 103. How do you make the exponents the same?

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    • [DOC File]1. Significant Figures

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      Practice Problems for Significant Figures . RULE -1: If the decimal is . Present: Find the first non zero on the left, then count all digits to the . RIGHT. If the decimal is . Absent: Find the first non zero on the right, then count all digits to the . LEFT. RULE-2: Every digit in scientific notation is Significant.

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    • Significance arithmetic - Wikipedia, the free encyclopedia

      Scientific Notation: Adding and Subtracting Exponents must be the same or the operation cannot be performed. If the exponents do not agree, change the decimal and the power of ten notation of either number so as to agree with the other.

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    • [DOC File]Chemistry Midterm Exam Review

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      1.Determine the number of significant figures in each of the following numbers and give a reason why the zeroes are or are NOT significant figures. a) 64000. b) 105.0. c) 0.0023100. 2.Summarize the difference between the rules for significant figures when adding/subtracting and when multiplying/dividing? 3. Solve the following. First write the ...

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    • [DOC File]Significant Figures Practice Worksheet

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      Significant Figures – adding, subtracting, multiplying, dividing. Scientific Notation - adding, subtracting, multiplying, dividing. Metric Conversions. Dimensional Analysis. Temperature Conversions. Density – D=m/V, V=LWH, V=(r2h, V=Vf - Vi. Determine the number of significant figures in the following numbers. a. 1 SF b. 2 SF c. 4 SF d. 6 ...

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    • [DOC File]Guided notes: Scientific notation

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      When adding or subtracting measurements, the answer will have the same number of decimal places as the measurement with the least precision (the fewest number of decimal places). When reporting a number that has been calculated, it is often required that the number be rounded to the proper number of significant figures.

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