Math, asked by july2014may2015, 1 year ago

The length of a room is three and half times its width. If the perimeter of the floor of the room is 90m, find the length and width of the room.

Answers

Answered by mayurshelar
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july2014may2015: If each side of a given triangle is increased by 10cm, then the ration of the perimeters of the new triangle after increasing the side to the given triangle is 5:4. Find the perimeters of the given triangle and the new triangle.
Answered by probrainsme101
0

Given:

Length of the room = Three and a half (3\frac{1}{2}) times its width.

Let the width of the room be 'b'.

Now, length of the room, l = 3\frac{1}{2} b

                                            = (7/2)b

Perimeter of the floor of the room, P = 90 m

Answer:

The length and width of the room are 35 m and 10 m respectively.

Find:

The length and width of the room.

Solution:

The floor of the room is in the shape of a rectangle.

∴ Perimeter of the floor, P = 2(l + b)

where l = length of the room

b = width of the room

But Perimeter, P = 90

Perimeter of the floor = 2(l + b)

90 = 2(l + b)

90/2 = l + b

But l = (7/2) b

Now, we have

45 = (7/2)b + b

45 = (7b + 2b)/2

45 = 9b/2

45 × 2 = 9b

9b = 45 × 2

9b = 90

b = 90/9

b = 10 m

Hence, width of the room, b = 10 m.

Length of the room, l = (7/2) × b

                                   = (7/2) × 10

                                   = 7 × 5 m = 35 m

Hence, length of the room, l = 35 m.

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