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(Solved): 7. A rectangle inscribed in a circle of radius 5 is determined by the angle \( \theta \) as shown ...



7. A rectangle inscribed in a circle of radius 5 is determined by the angle \( \theta \) as shown below.
(a) Show that the ar

7. A rectangle inscribed in a circle of radius 5 is determined by the angle \( \theta \) as shown below. (a) Show that the area of the rectangle is given by the formula \( A=50 \sin (2 \theta) \) (b) What is the maximum of \( f(\theta)=\sin (2 \theta) \) (c) Determine the maximum area possible for a rectangle inscribed as above. (d) What value of \( \theta \) is necessary to achieve the maximum?


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To find the area of the rectangle we find the cordinates of the rectangle, by recta
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