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To understand fraction multiplication thoroughly, we must be able to work simultaneously with different reference amounts. Using the example
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- Solve the following. 53. In Figure 108, what common fractional part of distance B is distance A? All dimensions are in inches.arrow_forwardFive pieces are cut from the length of round stock shown in Figure 10-6. After the pieces are cut, the remaining length is thrown away. What decimal fraction of the original length of round stock (17 inches) is the length that is thrown away? All dimensions are in inches.arrow_forwardRead measurements on the enlarged fractional rule shown in Figure 30-12.arrow_forward
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