Math, asked by poojakumaresh26, 10 months ago

can we find the area of Major sector either way!!

( please don't answer yes, if u Don't know for the sake of points)​

Attachments:

TPS: yes, both are absolutely correct!
poojakumaresh26: okay!!:)
TPS: second method will be faster.
poojakumaresh26: yup!!

Answers

Answered by TPS
5

Both are correct.

But You must be knowing that second method is faster.

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Major  \: sector = \pi {r}^{2}  -  \frac{ \theta}{360} \pi {r}^{2}  \\  \\  = \bigg(1  -  \frac{ \theta}{360}\bigg) \pi {r}^{2}  \\  \\  =  \bigg( \frac{360}{360}  - \frac{ \theta}{360} \bigg) \pi {r}^{2} \\  \\  = \bigg( \frac{ 360 - \theta}{360} \bigg)\pi {r}^{2}

Answered by brainliann
3

Answer:-

Yes, offcourse:-

Sector

=πr 2− 360θπr 2

=(1− 360θ )πr2

=( 360/360 − 360θ )πr

2=( 360360−θ )πr 2

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