Math, asked by eearth, 3 months ago

Δcab is a right triangle whith two inscribed semicircles. its base is 5 and its hight is X. find the value of X which maximize the ratio of the combined area of the semicircles to the area of the triangle.

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Answered by palakgupta2395

Answer:

When one of the segments of the inscribed triangle is a diameter of the circle, then the remaining two segments meet at a right angle, and the triangle formed is a right triangle.

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Δcab is a right triangle whith two inscribed semicircles. its base is 5 and its hight is X. find the value of X which maximize the ratio of the combined area of the semicircles to the area of the triangle.​

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Δcab is a right triangle whith two inscribed semicircles. its base is 5 and its hight is X. find the value of X which maximize the ratio of the combined area of the semicircles to the area of the triangle.