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The circle below is divided into equal slices. The figure to the right of the circle shows the slices rearranged. Use the slider and observe what happens to the figure on the right as the number of slices increases. As the number of slices increases, the rearranged figure more closely resembles a parallelogram. For this problem, we will assume that the final rearranged figure is a parallelogram. (We will refer to this parallelogram with quotes in the statements below.) Suppose the circle has radius >= 8 cm. Answer the following. When applicable, use the symbol for your answers. (Do not give decimal answers.) Part 1: The length of the base of the "parallelogram" is Choose one circumference of the circle. The circumference of the circle is cm. So, the length of the base of the "parallelogram" is b = cm. Part 2: The height of the "parallelogram" is [Choose one So, the height of the "parallelogram" is h = [] the the radius of the circle.

The circle below is divided into equal slices. The figure to the right of the circle shows the slices rearranged. Use the slider and observe what happens to the figure on the right as the number of slices increases. As the number of slices increases, the rearranged figure more closely resembles a parallelogram. For this problem, we will assume that the final rearranged figure is a parallelogram. (We will refer to this parallelogram with quotes in the statements below.) Suppose the circle has radius >= 8 cm. Answer the following. When applicable, use the symbol for your answers. (Do not give decimal answers.) Part 1: The length of the base of the "parallelogram" is Choose one circumference of the circle. The circumference of the circle is cm. So, the length of the base of the "parallelogram" is b = cm. Part 2: The height of the "parallelogram" is [Choose one So, the height of the "parallelogram" is h = [] the the radius of the circle.

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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The circle below is divided into equal slices. The figure to the right of the circle shows the slices rearranged. Use the slider and observe what happens to the figure on the right as the number of slices increases. As the number of slices increases, the rearranged figure more closely resembles a parallelogram. For this problem, we will assume that the final rearranged figure is a parallelogram. (We will refer to this parallelogram with quotes in the statements below.) Suppose the circle has radius 7 = 8 cm. Answer the following. When applicable, use the symbol a for your answers. (Do not give decimal answers.) Part 1: The length of the base of the "parallelogram" is Choose one v the circumference of the circle. The circumference of the circle is Ocm. So, the length of the base of the "parallelogram" is b = cm. Part 2: The height of the "parallelogram" is Choose one v the radius of the circle. So, the height of the "parallelogram" is h= cm cm.
Transcribed Image Text:The circle below is divided into equal slices. The figure to the right of the circle shows the slices rearranged. Use the slider and observe what happens to the figure on the right as the number of slices increases. As the number of slices increases, the rearranged figure more closely resembles a parallelogram. For this problem, we will assume that the final rearranged figure is a parallelogram. (We will refer to this parallelogram with quotes in the statements below.) Suppose the circle has radius 7 = 8 cm. Answer the following. When applicable, use the symbol a for your answers. (Do not give decimal answers.) Part 1: The length of the base of the "parallelogram" is Choose one v the circumference of the circle. The circumference of the circle is Ocm. So, the length of the base of the "parallelogram" is b = cm. Part 2: The height of the "parallelogram" is Choose one v the radius of the circle. So, the height of the "parallelogram" is h= cm cm.
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