How to find length and breadth of rectangle when area and perimeter is given?
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Answered by
3
2(L+B) is the perimeter and let it be equal to x
so
2(L+B)=x
Area of Rectangle is L×B
L×B=y
B=y/L
Here we know the values of x and y
so
2(L+B)=2(L+y/L)=x
So from this equation by substituting the values of x and y we can get L and B
so
2(L+B)=x
Area of Rectangle is L×B
L×B=y
B=y/L
Here we know the values of x and y
so
2(L+B)=2(L+y/L)=x
So from this equation by substituting the values of x and y we can get L and B
Answered by
0
Answer:
this is my first answer
Step-by-step explanation:
let the area be 60 and perimeter be 38
so, 2(l+b)= 38
l+b = 38/2= 19
l×b = 60
then take (l+b)²=19²
(l+b)²=361
l²+b²+2lb=361
l²+b²=361-2lb
l²+b²=361-2×60
l²+b²=361-120=241
(l-b)²-2lb=241
(l-b)²=241-120=121
(l-b)²=121
(l-b)=121the root
l-b=11
l=11+b
l+b=19
11+b+b=19
11+2b=19
2b=19-11
b=8/2=4
l=11+b=11+4=15
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