Find the perimeter of the rectangle whose length is 40cm and diagonal is 41cm.
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Answered by
6
hell.. ooo!!
>>>by Pythagoras theorem
41^2=40^"+x^2
1681= 1600 + x^2
x^2= 1681-1600=81
x=81 cm
So the breadth is 81 cm
Perimeter= 2(l+b)= 2(40+9)= 2*49= 98 cm
>>>by Pythagoras theorem
41^2=40^"+x^2
1681= 1600 + x^2
x^2= 1681-1600=81
x=81 cm
So the breadth is 81 cm
Perimeter= 2(l+b)= 2(40+9)= 2*49= 98 cm
Answered by
5
Hello Friend !
The diagonal of a rectangle divides it into two right-angled triangles, so we can use the Pythagorean theorem to solve this problem. Lte us take s as the breadth of the rectangle and the length is already one of the arms of the triangle.
41^2=40^"+x^2
1681= 1600 + x^2
x^2= 1681-1600=81
Therefore, x=81 cm
So the breadth is 81 cm, but since you didn't specify what we have to do in the problem, I'll also the give the perimeter and area.
Perimeter= 2(l+b)= 2(40+9)= 2*49= 98 cm
Area= l*b= 40 * 9= 360 cm^2
Hope this helps !!
The diagonal of a rectangle divides it into two right-angled triangles, so we can use the Pythagorean theorem to solve this problem. Lte us take s as the breadth of the rectangle and the length is already one of the arms of the triangle.
41^2=40^"+x^2
1681= 1600 + x^2
x^2= 1681-1600=81
Therefore, x=81 cm
So the breadth is 81 cm, but since you didn't specify what we have to do in the problem, I'll also the give the perimeter and area.
Perimeter= 2(l+b)= 2(40+9)= 2*49= 98 cm
Area= l*b= 40 * 9= 360 cm^2
Hope this helps !!
rahul9835:
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