Slide 1 of 43 Slide 1 of 43 Conversion Problems 3.3

© Copyright Pearson Prentice Hall Slide 2 of 43 Conversion Problems > 3.3 Conversion Factors A conversion factor is a ratio of equivalent measurements. The ratios 100 cm/1 m and 1 m/100 cm are examples of conversion factors.

© Copyright Pearson Prentice Hall Slide 3 of 43 Conversion Problems > 3.3 Conversion Factors When a measurement is multiplied by a conversion factor, the numerical value is generally changed, but the actual size of the quantity measured remains the same.

© Copyright Pearson Prentice Hall Slide 4 of 43 Conversion Problems > 3.3 Conversion Factors The scale of the micrograph is in nanometers. Using the relationship 10 9 nm = 1 m, you can write the following conversion factors.

© Copyright Pearson Prentice Hall Slide 5 of 43 Conversion Problems > 3.3 Dimensional Analysis Dimensional analysis is a way to analyze and solve problems using the units, or dimensions, of the measurements. Dimensional analysis provides you with an alternative approach to problem solving.

© Copyright Pearson Prentice Hall SAMPLE PROBLEM Slide 6 of

© Copyright Pearson Prentice Hall Slide 7 of 43 Practice Problems Problem Solving 3.29 Solve Problem 29 with the help of an interactive guided tutorial. for Sample Problem 3.5

© Copyright Pearson Prentice Hall SAMPLE PROBLEM Slide 8 of

© Copyright Pearson Prentice Hall Slide 9 of 43 Practice Problems For Sample Problem 3.6 Problem Solving 3.30 Solve Problem 30 with the help of an interactive guided tutorial. for Sample Problem 3.6

© Copyright Pearson Prentice Hall Slide 10 of 43 Conversion Problems > Converting Between Units Problems in which a measurement with one unit is converted to an equivalent measurement with another unit are easily solved using dimensional analysis. 3.3

© Copyright Pearson Prentice Hall SAMPLE PROBLEM Slide 11 of

© Copyright Pearson Prentice Hall Slide 12 of 43 Practice Problems for Sample Problem 3.7 Problem Solving 3.33 Solve Problem 33 with the help of an interactive guided tutorial.

© Copyright Pearson Prentice Hall Slide 13 of 43 Conversion Problems > Converting Between Units Multistep Problems When converting between units, it is often necessary to use more than one conversion factor. Sample problem 3.8 illustrates the use of multiple conversion factors. 3.3

© Copyright Pearson Prentice Hall SAMPLE PROBLEM Slide 14 of

© Copyright Pearson Prentice Hall Slide 15 of 43 Practice Problems for Sample Problem 3.8 Problem Solving 3.35 Solve Problem 35 with the help of an interactive guided tutorial.

© Copyright Pearson Prentice Hall Slide 16 of 43 Conversion Problems > 3.3 Converting Between Units Converting Complex Units Many common measurements are expressed as a ratio of two units. If you use dimensional analysis, converting these complex units is just as easy as converting single units. It will just take multiple steps to arrive at an answer.

© Copyright Pearson Prentice Hall SAMPLE PROBLEM Slide 17 of

© Copyright Pearson Prentice Hall Slide 18 of 43 Practice Problems for Sample Problem 3.9 Problem-Solving 3.37 Solve Problem 37 with the help of an interactive guided tutorial.

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