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Step-by-step explanation:
let the point at right angle be O
in triangle AOB ....AB= 13 ( by Pythagoras theorem)
area of triangle AOB= 1/2*Base*height
= 30 sq cm
Now..in triangle ABC , AB (a)= 13..BC(b)= 14 &
CD (c)=15
Semi-perimeter(s)= a+ b + c by 2
=21 cm
By herons formula,
area of ABC = √ s(s-a)(s-b)(s-c)
= √21 (21 -13) (21 -14 )(21- 15)
=√21*8*7*6
=√ 7056 cm ^ 2
= 84 cm^ 2
therefore the area of shaded region
= ar (ABC )-ar (AOB)
=84-30
= 54 cm ^2
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