Math, asked by kat99, 7 months ago

If the perimeter of a semi circular park is 252 m, Find its Area​

Answers

Answered by Anonymous
15

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Perimeter= πr+2r= 252m

  \sf \: r( \frac{22}{7}  + 2) = 252

 \sf \: r  \: \frac{22 + 14}{7}  = 252

 \sf \: r \times  \frac{36}{7}  = 252

 \sf \: r =  \frac{252 \times 7}{36}  = 7

So radius= 7m

 \sf \: Area =  \frac{\pi  {r}^{2} }{2}

  \sf=  \frac{22}{7}  \times  \frac{7 \times 7}{2}   =  {77m}^{2}

So Area is 77m²

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Answered by amritamohanty918
2

Answer:

 \fbox a \:  \fbox n \:  \fbox s \:  \fbox w \:  \fbox e \:  \fbox r

Perimeter=πr+2r=252 m

r( \frac{2}{7}  + 2) = 252 \\ r( \frac{22 + 14}{7}) = 252 \\ r \times  \frac{36}{7} = 252 \\ so \: radius = 7m \\ area  =  \frac{\pi {r}^{2} }{2}  \\   =  \frac{22}{7}  \times  \frac{7 \times 7}{2}  = 77 {m}^{2}  \\ so \: area \: is \: 77 {m}^{2}

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