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To learn how uncertainty in a measurement arises

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Title: PowerPoint Presentation Author: McDougal Littell Last modified by: Gretchen Adams Created Date: 7/31/2006 5:58:07 PM Document presentation format – PowerPoint PPT presentation

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Title: To learn how uncertainty in a measurement arises


1
Objectives
  1. To learn how uncertainty in a measurement arises
  2. To learn to indicate a measurements uncertainty
    by using significant figures
  3. To learn to determine the number of significant
    figures in a calculated result

2
A. Uncertainty in Measurement
  • A measurement always has some degree of
    uncertainty.

3
A. Uncertainty in Measurement
  • Different people estimate differently.
  • Record all certain numbers and one estimated
    number.

4
B. Significant Figures
  • Numbers recorded in a measurement.
  • All the certain numbers plus first estimated
    number

5
B. Significant Figures
  • Rules for Counting Significant Figures
  1. Nonzero integers always count as significant
    figures. 1457 4 significant figures

6
B. Significant Figures
  • Rules for Counting Significant Figures
  1. Zeros
  1. Leading zeros - never count0.0025 2
    significant figures
  2. Captive zeros - always count 1.008 4
    significant figures
  3. Trailing zeros - count only if the number is
    written with a decimal point 100 1
    significant figure 100. 3 significant
    figures 120.0 4 significant figures

7
B. Significant Figures
  • Rules for Counting Significant Figures
  1. Exact numbers - unlimited significant figures
  • Not obtained by measurement
  • Determined by counting3 apples
  • Determined by definition1 in. 2.54 cm

8
B. Significant Figures
9
B. Significant Figures
  • Rules for Multiplication and Division
  • The number of significant figures in the result
    is the same as in the measurement with the
    smallest number of significant figures.

10
B. Significant Figures
  • Rules for Addition and Subtraction
  • The number of significant figures in the result
    is the same as in the measurement with the
    smallest number of decimal places.
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