Math Mensuration Made Great : With Word Problems For Class 8th,9th,10th[16]

WORD PROBLEMS
RELATED TO MENSURATION
CLASS 8th, 9th AND 10th

Q.1) Find the volume of a cuboid whose length is 12m, breadth is 9m and height is 6.5m.

SOLUTION:

Given:
Length = L = 12m
Breadth = B = 9m
Height = H = 6.5m

Volume of the cuboid = L * B * H = 12 * 9 * 6.5 = 702 m3
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Q.2) Find the volume of a cubical box whose edge is 8cm.

SOLUTION:

Given:
Measure of each edge of cubical box = 8cm

Volume of the box = (Edge)3 = (8cm)3 = 512cm3

Hence, the volume of the cubical box is 512cm3.
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Q.3) The volume of a cuboidal box is 168m3. If it is 6m long and 3.5m high, find its width.

SOLUTION:

Given:
Volume of cuboidal box = V = 168m3
Length of cuboidal box = L = 6m
Height of cuboidal box = 3.5m

Let the breadth of the cuboidal box be x m.

Then volume of the box = 168
L * B * H = 168
6 * x * 3.5 = 168
x = 168 / 6 * 3.5
x = 8m

Hence, the width of the box is 8m.
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Q.4) The volume of a cube is 343m3. Find its total surface area and lateral surface area.

SOLUTION:

Given:
Volume of the cube = 343cm3 [ Given ]
(Side)3 = 343cm3 [ Volume of the cube = (Side)3 ]


(Side)3 = 343cm3
(Side)3 = 73 cm3
Side = 7cm

Total surface area of the cube = 6 * (Side)2
= ( 6 * 72 ) cm2
= ( 6 * 49 ) cm2
= 294 cm2

Lateral surface area of the cube = 4 * (Side)2
= ( 4 * 72 ) cm2
= (4 * 49 ) cm2
= 196 cm2

Hence, the total surface area of the cube is 294 cm2 and its lateral surface area is 196 cm2.
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Q.5)Water is poured in a cuboidal reservoir at the rate of 60 liters per minute. If the volume of the reservoir is 108m3, find the number of hours it will take to fill the reservoir.

SOLUTION:

Given:
We know that 1m3 = 1,000L
Quantity of water in the reservoir = 108 * 1,000 = 1,08,000 liters

Rate of pouring water = 60 liters per minute
Volume of water filled in 1 minute = 60 L
Volume of water filled in 1 hour = 60 * 60 L = 3,600 L

Now 3,600 L water is filed in 1 hour

1 L water be filled in 1 / 3600 hours

1,08,000 L water will be filled in 1 , 3600 * 1,08,000 = 30 hours

Hence, the reservoir will be filled in 30 hours.
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