the perimeter of a rectangular garden is 190m and breadth is 10.5m.find the length and area of the garden
Answers
Answered by
17
Perimeter of a rectangle = 2 (length+Breadth)
2 (l + 10.5) = 190
l+10.5 = 190/2 = 95
l = 95-10.5
l = 85.5
It's Area =
length × breadth
85.5×10.5
= 897.75 m²
Perimeter of a rectangle = 2 (length + breadth )
Area of a rectangle =
length× breadth .
Rectangle = It is a 2 dimensional figure having opposite sides parallel and equal and all angles = 90° each .
2 (l + 10.5) = 190
l+10.5 = 190/2 = 95
l = 95-10.5
l = 85.5
It's Area =
length × breadth
85.5×10.5
= 897.75 m²
Perimeter of a rectangle = 2 (length + breadth )
Area of a rectangle =
length× breadth .
Rectangle = It is a 2 dimensional figure having opposite sides parallel and equal and all angles = 90° each .
Answered by
15
Given,
Perimeter of a rectangular garden = 190m
Breadth of same rectangle = 10.5 m
To find,
It's
- Length
- Area
Main solution :
Perimeter of a figure = sum of the lengths of all sides
Perimeter of rectangular = 2 ( length + breadth )
Let length of this rectangle be l
Now, substituting the values :
190 = 2 ( 10.5 + l )
We have one unknown variable l in this equation.
Solving for x using transposition :
190 = 21 + 2l
Taking 21 to RHS,
190 - 21 = 2l
169 = 2l
Taking 2 to RHS,
169/2 = l
l = 84.5 ( Answer )
Now,
Length of this rectangle = l = 84.5 m ( founded above )
Breadth of this rectangle = 10.5m
Area of this rectangle =( length × breadth ) unit^2
Substituting the values :
Area ( A ) = ( 84.5 × 10.5 ) m^2
A = 887.25 m^2 ( Answer )
Perimeter of a rectangular garden = 190m
Breadth of same rectangle = 10.5 m
To find,
It's
- Length
- Area
Main solution :
Perimeter of a figure = sum of the lengths of all sides
Perimeter of rectangular = 2 ( length + breadth )
Let length of this rectangle be l
Now, substituting the values :
190 = 2 ( 10.5 + l )
We have one unknown variable l in this equation.
Solving for x using transposition :
190 = 21 + 2l
Taking 21 to RHS,
190 - 21 = 2l
169 = 2l
Taking 2 to RHS,
169/2 = l
l = 84.5 ( Answer )
Now,
Length of this rectangle = l = 84.5 m ( founded above )
Breadth of this rectangle = 10.5m
Area of this rectangle =( length × breadth ) unit^2
Substituting the values :
Area ( A ) = ( 84.5 × 10.5 ) m^2
A = 887.25 m^2 ( Answer )
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