The sides of ∆ABC are 6 cm, 8 cm, and 10 cm. A circumcentre of ∆ABC is drawn. What is the radius of the circumcircle?
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Answer:
Given AB=BC=CA=6cm
⇒ We have O as the circumcenter
⇒ ∠OBA=30
o
In △BOM,
⇒ cos30
o
=
BO
BM
⇒
2
3
=
r
3
∴ r=2
3
cm
⇒ Area of shaded region = Area of circle - Area of △ABC
⇒ Area of shaded region =πr
2
−
4
3
×(side)
2
⇒ Area of shaded region =(3.14)×(2
3
)
2
−
4
3
×(6)
2
⇒ Area of shaded region =37.68−15.59
∴ Area of shaded region =22.126cm
2
Step-by-step explanation:
see the image
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