A water tank contains 6500 litre of water during transit to a nearby society. 3 by 16 of the water was spilled, find the volume of water in the tank that finally reached the society.
Given:
A water tank contains 6500 litre of water during transit to a nearby society 3 by 16 of the water was spilled.
To do:
We have to find the volume of water in the tank that finally reached the society.
Solution:
The amount of water that reached the society $=$ Total amount of water $-$ Amount of water spilt
$=6500-\frac{3}{16}\times6500$
$=6500-\frac{19500}{16}$
$=6500-1218.75$
$=5281.25\ L$
Therefore, 5281.25 L of water in the tank finally reached society.
Related Articles
- A water tank contains 400 litres of water. 120 litres of water is taken out of it. Find the percentage decrease in the amount of water.
- A tank had 500 l of water. A family use one-fifth of the water. How much water was left?
- If a tank is filled with $\frac{1}{3}$% of water and there are only 27 litres of water in the tank, what is the total capacity of tank?
- From a tank, completely filled to its brim, water equal to $\frac{2}{5}$ of its capacity was taken out. 130 litres of water was added to the tank leaving it only $\frac{1}{6}$ empty. Find the capacity of the tank.
- Find amount of water wasted after filling the tank in C++
- Program to check if water tank overflows when n solid balls are dipped in the water tank in C++
- Why does the bottom of a tank or a pond containing water appear to be raised?
- In a rain-water harvesting system, the rain-water from a roof of $22\ m x 20\ m$ drains into a cylindrical tank having diameter of base 2 and height $3.5\ m$. If the tank is full, find the rainfall in cm. Write your views on water conservation.
- A water tanker filled up to two-thirds of its tank with water is running with a uniform speed. When the brakes are suddenly applied, the water in its tank would:$(a)$. move backward$(b)$. move forward$(c)$. rise upwards$(d)$. remain unaffected
- 500 persons have to dip in a rectangular tank which is \( 80 \mathrm{~m} \) long and \( 50 \mathrm{~m} \) broad. What is the rise in the level of water in the tank, if the average displacement of water by a person is \( 0.04 \mathrm{~m}^{3} \)?
- The density of water is $1000\ kg/m^3$ and the density of copper is $8900\ kg/m^3$. Which of the following statements is incorrect?$(a)$. $\frac{The\ density\ of\ a\ certain\ volume\ of\ copper}{The\ density\ of\ the\ same\ volume\ of\ water}=8.9$$(b)$. $\frac{The\ volume\ of\ a\ certain\ mass\ of\ copper}{The\ volume\ of\ the\ same\ mass\ of\ water}=8.9$$(c)$. $\frac{The\ weight\ of\ a\ certain\ volume\ of\ copper}{The\ weight\ of\ the\ same\ volume\ of\ water}=8.9$$(d)$. $\frac{The\ mass\ of\ a\ certain\ volume\ of\ copper}{The\ mass\ of\ the\ same\ volume\ of\ water}=8.9$
- Water is flowing through a cylinderical pipe, of internal diameter 2 cm, into a cylinderical tank of base radius 40 cm, at the rate of 0.4 m/s. Determine the rise in level of water in the tank in half an hour.
- A rectangular tank is $80\ m$ long and $25\ m$ broad. Water-flows into it through a pipe whose cross-section is $25\ cm^2$, at the rate of $16\ km$ per hour. How much the level of the water rises in the tank in $45$ minutes.
- A cylindrical water tank of diameter $1.4\ m$ and height $2.1\ m$ is being fed by a pipe of diameter $3.5\ cm$ through which water flows at the rate of $2$ metre per second. In how much time the tank will be filled?
- The capacity of a cuboidal tank is 50000 litres of water. Find the breadth of the tank, if its length and depth are respectively \( 2.5 \mathrm{~m} \) and \( 10 \mathrm{~m} \).
Kickstart Your Career
Get certified by completing the course
Get Started