5th Edition

ISBN: 9780134506609

Author: Beckmann

Publisher: PEARSON CUSTOM PUB.(CONSIGNMENT)

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Chapter 12.4, Problem 4P

Figure 12.49 shows a trapezoid. This problem will help you find a formula for the area of the trapezoid and explain in several different ways why this formula is valid.

Chapter 12.4, Problem 4P, Figure 12.49 shows a trapezoid. This problem will help you find a formula for the area of the , example 1

Figure 12.49 A trapezoid.

Show how to combine two copies of the trapezoid in Figure 12.49 to make a parallelogram. Then use the formula for the area of a parallelogram to deduce a formula for the area of the trapezoid. Explain your reasoning.
Show how to cut off portions of the top part of the trapezoid and combine these portions with the bottom part of the trapezoid so as to make one or several parallelograms or rectangles, each of which has one side of length §h.Use this method to deduce a formula for the area of the trapezoid. Explain your reasoning.
By subdividing the trapezoid into two triangles, as shown in Figure 12.50 , find a formula in terms of a, b, and h for the area of the trapezoid, and explain why your formula is valid.

Chapter 12.4, Problem 4P, Figure 12.49 shows a trapezoid. This problem will help you find a formula for the area of the , example 2

Figure 12.50 A subdivided trapezoid.

Besides the methods of parts (a), (b), and (c) of this problem, there are still other methods for deducing the formula for the area of a trapezoid by using the moving and additivity principles. Find another method. Explain your reasoning

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Chapter 12.4, Problem 3P

Chapter 12.4, Problem 5P

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QUESTION 18 - 1 POINT Jessie is playing a dice game and bets $9 on her first roll. If a 10, 7, or 4 is rolled, she wins $9. This happens with a probability of . If an 8 or 2 is rolled, she loses her $9. This has a probability of J. If any other number is rolled, she does not win or lose, and the game continues. Find the expected value for Jessie on her first roll. Round to the nearest cent if necessary. Do not round until the final calculation. Provide your answer below:

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