Math, asked by AmoghKhan8797, 1 year ago

The length of a chain used as a boundary of a semicircular park is 108m. Find the area of the park.

Answers

Answered by niruktas
41
Answer = 693

Explanation:
Semicircle boundary length = πr + 2r = 108
Therefore r = 21

Area of a Semicircle = π(r^2)/2
= π (21^2)/2
= 693
Answered by wifilethbridge
33

Answer:

The area of the park is 693 sq.m.                                        

Step-by-step explanation:

Perimeter of semicircle = \pi r+2r

We are given that The length of a chain used as a boundary of a semicircular park is 108m.

So, \pi r+2r =108

\frac{22}{7}r+2r =108

\frac{22r+14r}{7} =108

\frac{36r}{7} =108

r =108 \times \frac{7}{36}

r =21

Area of semicircle = \frac{\pi r^2}{2}

                                = \frac{\frac{22}{7} \times  21^2}{2}

                                = 693

Hence the area of the park is 693 sq.m.                                                            

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