ABC is an isosceles triangle with angle ABC is 90 degree. A semicircle is drawn and AC is the diameter. Ab= bc=7cm turn find area of shaded region.
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Answer:
find the area of semicircle by formula then find area of rectamgle by pythagoras theorem the subtract both
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Step-by-step explanation:
By using Pythagoras theorem, find diameter of semi circle,
AC square =BC square + AB square
AC square =7 square + 7 square
AC square =49+49
AC square =98
AC= 7 under root 2
Hence radius of semi circle =7 under root2/2
Area of shaded region
= area of semi circle - area of triangle
22/7*2 *7 under root 2/2 * 7 under root 2/2-1/2*AB*BC
22*49*2/2*7*2*2 - 1/2*7*7
77/2 - 49/2
38.5 - 24.5
14 cm square
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