The length of a rectangle is 5m greater than its breadth and its perimeter is 244m find its length and breadth
Answers
- length of a rectangle is 5m greater than its breadth.
- Perimeter of Rectangle = 244m.
- length and breadth of Rectangle ?
- Perimeter of Rectangle = 2(Length + Breadth ).
Let Breadth of Rectangle be x m.
→ Than Length = (x + 5)m.
So,
→ Perimeter = 2(l+b)
→ 244 = 2(x + 5 + x )
→ 244 = 2(2x + 5)
→ 244 = 4x + 10
→ 244 - 10 = 4x
→ 4x = 234
→ x = 58.5m.
So,
→ Length = 58.5 + 5 = 63.5m.
1) Each of the interior angles of a rectangle is 90°.
2) The diagonals of a rectangle bisect each other.
3) The opposite sides of a rectangle are parallel.
4) The opposite sides of a rectangle are equal.
5) A rectangle whose side lengths are a and b has area = a×b×sin90° = a×b
6) A rectangle whose side lengths are a a and b b has perimeter 2(a + b)...
7) The length of each diagonal of a rectangle whose side lengths are a and b is √(a²+b²)..
Given,
- The length of rectangle is 5 m more than its breadth
- Perimeter of Rectangle = 244 m
To Find,
- Length = ?
- Breadth = ?
Solution,
Suppose the breadth of Rectangle be x
So, the length be (x +5)\
We know that :
According to Question :-
Now Breadth (x + 5) = 58.5 + 5 = 63.5 m
Length = 58.5 m And Breadth = 63.5 m