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| Question 651690:  A piece of wire is shaped to enclose a square with an area of 121 in^2. It is reshaped to enclose a rectangle which has a length of 13 in. What is the area of the triangle?
 Answer by shweta(56)
      (Show Source): 
You can put this solution on YOUR website! Wire is shaped to enclose  a square with area 121 inch^2 Let each side of the square be x inches
 Area of square, A = x^2 = 121
 x=sqrt(121)
 x=11
 Length of the wire will be same as the boundary of the square
 Therefore,
 Length of the wire= Perimeter of the square
 = 4* 11
 =44 inches
 Now same wire is reshaped to enclose a rectangle of length 13 inches,so length of the wire will be same as the perimeter of the rectangle
 Therefore, perimeter of rectangle = 44
 Let 'l' be the length and 'b' be breadth of the rectangle
 Perimeter of rectangle= 2*(l+b)=44
 2*(13+b)=44
 13+b=44/2
 13+b=22
 b=22-13
 b=9 inch
 Area of the rectangle= l*b
 13*9= 117 inch^2
 
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