in fig. a circle is inscribed in an equilateral triangle ABC of side 12 cm. Find the radius of inscribed circle and the area of the shaded region.
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Answer:
area of shaded region = (252√3 - 264)/7
EXPLANATION:
HEY MATE YOUR ANSWER IS HERE ^_^
area of the triangle = radius of incircle × semiprimeter = √3/4×(12)^2
r × 18 = √3/4×(12)^2
r × 18 = 36√3
r = 2√3
area of shaded region = area of triangle - area of circle
= √3/4×(12)^2 - 22/7×(2√3)^2
= 36√3 - 264/7
= (252√3 - 264)/7
PLEASE MAKE ME A BRAINLIST ANSWER FOR THE QUESTION
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hey ... your answer is there in the pin...
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## brainliest pls
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