Math, asked by ezhilanrajendiren, 1 month ago

A cone is & formed from a circle of radius 10 cm
with a 90° sector removed. Find removed. Find the volume of the ( cone.​

Answers

Answered by GιяℓуSσυℓ
1

Answer:

When a sector of radius R=21 cm & aperture angle θ=90∘=π/2 is folded to form curved surface of a right circular cone then the area of curved surface of cone becomes equal to the area of sector

hence, the total surface area of cone including inside & outside curved surfaces formed by sector

=2(12θR2)

=2(12π2(21)2)

=12π(441)

=12×227×441

=693 cm2

Step-by-step explanation:

Hope it helps you

Answered by sakshi020507
0

Answer:

Correct option is

A

21

704

21

Slant height of cone = radius of circle from which sector is cut

l=10cm

Area length of 144

0

sector = 2π×radius×

360

0

144

0

= 2π×10×

360

144

=8π

Circumference of the base of cone = arc length = 8π cm

∴ 2πr=8π⇒r=4cm

h=

l

2

−r

2

=

10

2

−4

2

=

100−16

=

84

=2

21

∴ Volume of cone =

3

1

πr

2

h=

3

1

×

7

22

×4×4×2

21

=

21

704

21

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