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Given, Area of the Square, \((a^2) = 144 \)
\(a=12\)
Radius of the circle, \(r = \frac{12}{2} = 6\)
Perimeter of Semicircle\( = \frac{2πr}{2 }= πr = 6π\)
Perimeter of the triangle, \(2x + a = 28; 2x = (28-12) ; x = 8 \)
\(Perimeter = (12+12) + (8+8) + 6π = 40 + 6π \)
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The area of the square is 144. Therefore each side = 12.

The perimeter of the triangle includes one side of the triangle. Therefore 28- 12 = 16 ( Sum of remaining two sides).

The base of the semicircle is the side of the square.

Therefore the radius of the semicircle = 6 and the circumference = 2πr/2 = 6π

2 sides of the square + Sum of remaining two sides of the triangle + The perimeter of the park is the circumference of the semicircle

= (12 + 12) + 16 + 6π

= 40 + 6π
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