The length of each of the two equal sides of an isosceles triangle is 24 meters (see figure). The angle between the two sides is 0.824 m24 mQe(a) Write the area of the triangle (in m²) as a function ofΣ'A()=[m²(b) Write the area of the triangle (in m²) as a function of 0.A(0) =m²Determine the value of such that the area is a maximum.e=

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The length of each of the two equal sides of an isosceles triangle is 24 meters (see figure). The angle between the two sides is 0. 0 24 m 24 m @ (a) Write the area of the triangle (in m2) as a function of A-[ m² (b) Write the area of the triangle (in m2) as a function of 0. A(0) = m² Determine the value of such that the area is a maximum. 8=

The length of each of the two equal sides of an isosceles triangle is 24 meters (see figure). The angle between the two sides is 0. 0 24 m 24 m @ (a) Write the area of the triangle (in m2) as a function of A-[ m² (b) Write the area of the triangle (in m2) as a function of 0. A(0) = m² Determine the value of such that the area is a maximum. 8=

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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