The length and breadth of a rectangle are ( + 5) units and (7 − ) units respectively. The perimeter of this rectangle is equal to the perimeter of a square. Find how much is the area of the rectangle less than that of the square?
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Step-by-step explanation:
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Answered by
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Answer
The answer is -36
Step by step explanation
Length of the rectangle=5
Breadth of the rectangle=-7
Given,
Perimeter of the rectangle=perimeter of the
square
Perimeter of the rectangle=2(l+b)
2[5+(-7)]
2×-2
-4
Area =l×b
5×(-7)
-35
Given perimeter of the square -4
perimeter=4×side
-4=4×side
side=-1
Then,Area =side²
Area=-1²
Area =1
A/Q
Area of the rectangle-area of square
-35-1
-36
Hope it will help you
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