Question
The length of a width is 21 cm and the side of a square
is 25 cm less than the length and width of the rectangle. If perimeter of the rectangle is 30 cm more than the perimeter of the square, then find the diagonal of the square.Solution
Let the length of the rectangle be βxβ cm. And side of the square = [(x + 21) β 25] = (x β 4) cm According to the question, => 2(x + 21) β 4(x - 4) = 30 => 2x + 42 β 4x + 16 = 30 => 2x = 28 => x = 14 Side of the square = (x β 4) = 10 Diagonal of square = 10β2 cm
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