Math, asked by Anshimish0105, 1 year ago

plz answer this question.. plz plz don't be helpless

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Answers

Answered by sanjay270899
4
After calculation from the above image,

Area of shaded region = area of circle - an area of an equilateral triangle

Area of shaded region

 = \pi {(radius)}^{2} - \frac{ \sqrt{3} }{ 4 } {(side)}^{2}

(CM is the radius of the given circle)

 = \pi {( \frac{14}{ \sqrt{3} } )}^{2} - \frac{ \sqrt{3} }{ 4 } {(14)}^{2}

 = {14}^{2} (\frac{\pi}{3} - \frac{ \sqrt{3} }{4} )

 = {14}^{2} (\frac{4\pi - 3 \sqrt{3} }{12} ) \:

 = \frac{49}{3} ({4\pi - 3 \sqrt{3} } ) \:

 = \frac{7}{3} ({88 - 21 \sqrt{3} } ) \: c {m}^{2}

 = \frac{7}{3} ({51.626933} ) \: c {m}^{2}

 = 120.46 \: c {m}^{2}
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sanjay270899: Ok then trying to solve this question with that theorem.
Anshimish0105: I tried tried it in that case.. 196-49= 147 so I am not able to get the radius
sanjay270899: Solved. Now just uploading that image in few minutes :-)
Anshimish0105: options given are A.115.27 B.96.63 C.120.46 D.146.72
Anshimish0105: ohh.. solved
Anshimish0105: plz upload the image ASAP
sanjay270899: Option (C) 120.46
Anshimish0105: ohh
Anshimish0105: thank you soooo much
sanjay270899: Welcome :-)
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