25. B 30° D C Fig. 4 a) In Fig. 4, AABC has an inscribed unit circle. AB= AC, AD 1 BC. E is the centre of the circle. BE bisects LABC. Let AD = h and BD = r. By using the formula of tan 20, or 2,2 ,²-1 h h-2 otherwise, prove that h www Hence deduce that ²
25. B 30° D C Fig. 4 a) In Fig. 4, AABC has an inscribed unit circle. AB= AC, AD 1 BC. E is the centre of the circle. BE bisects LABC. Let AD = h and BD = r. By using the formula of tan 20, or 2,2 ,²-1 h h-2 otherwise, prove that h www Hence deduce that ²
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.1: Angles
Problem 38E
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in figure 4. triangle abc has been inscribed unit circle . AB = AC, AD bisects BC. E is the center of the circle. BE bisects angle ABC. Let AD = h and BD = r. By using the formula of tan2θ,
1. or otherwise prove that h = (2r^2)/((r^2) hence deduce that r^2 = h/(h-2)
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