Math, asked by divyang17, 1 year ago

if length of a rectangle is 7 more than its breadth and its perimeter is 30 m then find its length and breadth​

Answers

Answered by CaptainBrainly
48

GIVEN :

Length of Rectangle is 7 more than its breadth.

Let the Breadth of Rectangle be x

Length of the Rectangle be x + 7

Perimeter of Rectangle = 2 ( l + b ) = 30m

According to the problem,

2 ( x + x + 7 ) = 30

2 ( 2x + 7 ) = 30

2x + 7 = 30/2

2x + 7 = 15

2x = 15 - 7

2x = 8

x = 8/2

x = 4m

Breadth = x = 4m

Length :

= x + 7

= 4 + 7

= 11cm

Therefore, the length and breadth of Rectangle are 11m and 4m respectively.


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Answered by Anonymous
38

\underline{\underline{\mathfrak{\green{Answer:-}}}}

Length = 11m

Breadth = 4m

\underline{\underline{\mathfrak{\green{Explanation:-}}}}

\underline{\pink{Given}}

Length of the recrangle is 7 more than its breadth

perimeter of rectangle = 30m

\\

\underline{\pink{To \:Find}}

Length and breadth of rectangle

\\

\underline{\pink{Solution}}

Let,

Breadth (b)= x

Length (l)= x+7

As we know,

\boxed{\red{Perimeter\: of\: rectangle = 2(l+b)}}

\\

Now,

2(l+b) = 30

l+b = \dfrac{30}{2}

x+7+x = 15

2x +7 = 15

2x = 15-7

2x = 8

x = \dfrac{8}{2}

x = 4

_____________________

breadth (b) = x

b = 4

\\

Length (l) = x+7

l = 4+7

l = 11

\\

Hence,

length and breadth of the triangle are 11m and 4m respectively!


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Anonymous: :)
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