Math, asked by khushi1672004, 9 months ago

plz guys solve this. It's very urgent​

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Answers

Answered by kdshree69
0

Answer:

Area of sector =

\frac{\pi {r}^{2} \theta }{360 \degree}

360°

πr

2

θ

where, theta = Angle of sector

r = radius of sector = 7 cm

1)

\theta = 30 \degreeθ=30°

Area of sector,

\begin{lgathered}= \frac{\pi {r}^{2} }{360 \degree} \times 30 \degree \\ = \frac{\pi {7}^{2} }{12} = \frac{49\pi}{12} {cm}^{2}\end{lgathered}

=

360°

πr

2

×30°

=

12

π7

2

=

12

49π

cm

2

2)

\theta = 210 \degreeθ=210°

Area of sector =

\frac{\pi \times {7}^{2} \times 210 \degree }{360 \degree} = \frac{343\pi}{12} {cm}^{2}

360°

π×7

2

×210°

=

12

343π

cm

2

3) Angle of sector,

\theta \: = 90 \times 3 = 270 \degreeθ=90×3=270°

Area of sector,

\begin{lgathered}= \frac{\pi \times {7}^{2} \times 270 \degree}{360 \degree} \\ = \frac{147\pi}{4} {cm}^{2}\end{lgathered}

=

360°

π×7

2

×270°

=

4

147π

cm

2

Answered by Anonymous
2

Answer:

it is very simple

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