Perimeter of a rectangle is 52 meters and area is 160 meter square what is its length
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Let the length be 'a' cm and the breadth be 'b' cm.Then, 2(a+b)=52. (As it is the perimeter of the rectangle) _(i) axb=160. (As it is the area)
Substitute a=160/b in (i)
b^2-26b+160=0.
Thus,b=10 and a=16.(or vice versa).
Substitute a=160/b in (i)
b^2-26b+160=0.
Thus,b=10 and a=16.(or vice versa).
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Solution :-
As we know,
- Perimeter of Rectangle = 2 × (Length + Breadth)
- Area of Rectangle = Length × Breadth
First of all, we will find the length of the rectangle.
Let the length of the rectangle be x.
ATQ,
☛ 160m = x × 52m
☛ 160m ÷ 52m = x
☛ x = 3.07m
Hence, length of the Rectangle is 3.07m
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