Area of Path and Verandah
Area of Path and Verandah
Area of Path & Verandah:
It is observed that in square or rectangular gardens or parks. Some space in the form of path is left inside or outside or in between as cross paths.
Illustration: A footpath of uniform width 5 m runs round the inside of a rectangular park 38 m long and 32 m wide. Find the area of the path.
Solution: Let ABCD be the rectangular park and PQRS be the internal boundaries of the path.
We have, Length AB= 38 m and Breadth BC= 32 m:
Thus, Area of rectangle ABCD = AB BC = 38 m
32 m = 1216
Now, Length PQ = 38 m - 5 m - 5 m = 28 m and Breadth QR = 32 m - 5 m - 5 m = 22m
Area of rectangle PQRS = PQ RS = 28 m
22 m = 616
Area of footpath = Area of rectangle ABCD - Area of rectangle PQRS = 1216 - 616=600
Thus, Area of footpath =600
The area of the crossroads = Area of the two colored rectangles - Area of the red colored rectangle at the centre.
We are subtracting the area of the rectangle because we are taking it into consideration two times.
Two crossroads, each of width 10 m, run at right angles through the center of a rectangular garden of length 600 m and breadth 300 m and parallel to its sides. Find the area of the crossroads. | |||
| Right Option : C | |||
| View Explanation | |||
A garden is 90 m long and 75 m board. A path 5 m wide is to be built outside all around it along its border. Find the area of the path?
| |||
| Right Option : B | |||
| View Explanation | |||
If the cost of paving a foot path on all the sides surrounding a park with sides 40 m and 36 m at the rate of Rs. 4 per sq. meter is Rs. 3440, what is the width of the foot path? | |||
| Right Option : B | |||
| View Explanation | |||
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