Advertisements
Advertisements
प्रश्न
A village, having a population of 4000, requires 150 litres water per head per day. It has a tank which is 20 m long, 15 m broad and 6 m high. For how many days will the water of this tank last?
Advertisements
उत्तर
\[\text { A village has population of 4000 and every person needs 150 L of water a day }. \]
\[\text { So, the total requirement of water in a day }= 4000 \times 150 L = 600000 L\]
\[\text { Also, it is given that the length of the water tank is 20 m} . \]
\[\text { Breadth = 15 m }\]
\[\text { Height = 6 m }\]
\[\text { Volume of the tank = length }\times \text { breadth } \times \text { height }= 20 \times 15 \times 6 = 1800 m^3 \]
\[\text { Now, 1 }m^3 = 1000 L \]
\[i . e . , 1800 m^3 = 1800 \times 1000 L = 1800000 L\]
\[\text { The tank has 1800000 L of water in it and the whole village need 600000 L per day }. \]
\[ \therefore \text { The water in the tank will last for } \frac{1800000}{600000}\text { days, i . e . , 3 days } .\]
संबंधित प्रश्न
Find the volume of a cuboid whose length = 12 cm, breadth = 8 cm, height = 6 cm.
A cuboidal block of silver is 9 cm long, 4 cm broad and 3.5 cm in height. From it, beads of volume 1.5 cm3 each are to be made. Find the number of beads that can be made from the block.
Find the volume in cubic metre (cu. m) of the cuboid whose dimensions islength = 4 m, breadth = 2.5 m, height = 50 cm.
A rectangular diesel tanker is 2 m long, 2 m wide and 40 cm deep. How many litres of diesel can it hold?
How many bricks each of size 25 cm × 10 cm × 8 cm will be required to build a wall 5 m long, 3 m high and 16 cm thick, assuming that the volume of sand and cement used in the construction is negligible?
If two cubes each of side 6 cm are joined face to face, then find the volume of the resulting cuboid.
The curved surface area and the volume of a toy, cylindrical in shape, are 132 cm2 and 462 cm3 respectively. Find, its diameter and its length.
If the edge of a cube is 8 cm long, find its total surface area.
All six faces of a cuboid are ______ in shape and of ______ area.
