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π A polygon ABCDE is inscribed in a semi-circle as shown in Figure 1. The two points A and E are at locations cos 0 and - sin on the x-axis respectively, where 0 ≤ 0 <. As point C is fixed on the y-axis, all points except C shift positions when the value of 0 changes. EO sin 0 (= A Cos 01 Figure 1 41 At a certain value of 0, it is found that the area of the polygon equals to unit², and the length AE equals to an irreducible fraction 50 What are the integers a and B? B

π A polygon ABCDE is inscribed in a semi-circle as shown in Figure 1. The two points A and E are at locations cos 0 and - sin on the x-axis respectively, where 0 ≤ 0 <. As point C is fixed on the y-axis, all points except C shift positions when the value of 0 changes. EO sin 0 (= A Cos 01 Figure 1 41 At a certain value of 0, it is found that the area of the polygon equals to unit², and the length AE equals to an irreducible fraction 50 What are the integers a and B? B

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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I need assistance to find alpha and beta
1 A polygon ABCDE is inscribed in a semi-circle as shown in Figure 1. The two points A and E are sin on the x-axis respectively, where 0 ≤ 0 <. As point C is fixed on the y-axis, all points except C shift positions when the value of 0 changes. at locations cos 0 and 1 EO -sin 0 A Cos 1 41 unit², and the length Figure 1 At a certain value of 0, it is found that the area of the polygon equals to α What are the integers a and ß? AE equals to an irreducible fraction 50 B
Transcribed Image Text:1 A polygon ABCDE is inscribed in a semi-circle as shown in Figure 1. The two points A and E are sin on the x-axis respectively, where 0 ≤ 0 <. As point C is fixed on the y-axis, all points except C shift positions when the value of 0 changes. at locations cos 0 and 1 EO -sin 0 A Cos 1 41 unit², and the length Figure 1 At a certain value of 0, it is found that the area of the polygon equals to α What are the integers a and ß? AE equals to an irreducible fraction 50 B
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