AABC is a right-angled triangle with angle B = 90°. A circle is drawn circumscribing the ∆ABC. State with reason, what will be the position of the centre of this circle.
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2
Answer:
Given ∠B=90∘,AB=28cm,BC=21cm
Area of shaded region=ar△ABC+area of semicircle AC-ar quarter circle BC
=21×BC×AB+21×π(2AC)2−41×π(BC)2
=[21×21×28]+[21×722×41(282+212)2]−41×722×21×21
=294+[2811×1225]−346.5
=294+481.25−346.5=428.75㎠
Answered by
1
Answer:
Answer:Given ∠B=90
Answer:Given ∠B=90 ∘
Answer:Given ∠B=90 ∘ ,AB=28cm,BC=21cm
Answer:Given ∠B=90 ∘ ,AB=28cm,BC=21cmArea of shaded region=ar△ABC+area of semicircle AC-ar quarter circle BC
(answer on top )
=294+481.25−346.5=428.75㎠
_hope it helps you_
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