Tank & Pipes Question
*Find the rate of pipe A in liters per minute.
*Find the rate of pipe C in liters per minute.
*find the capacity of the tank in liters.
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@ishan-nohePN • Mar 23, 2011
@maria-flor-8cAkif • Mar 23, 2011
@ishan-nohePN • Mar 23, 2011
@maria-flor-8cAkif • Mar 23, 2011
@maria-flor-8cAkif • Mar 23, 2011
@ishan-nohePN • Mar 23, 2011
@maria-flor-8cAkif • Mar 23, 2011
It's wrong Ishu...ishutopreYup Maria.
Volume of water initially in tank= Pi*1.5*1.5*2=14.137m3
Volume of ball=4*Pi*8/3=33.510m3
When the ball is dropped in tank Vol=vol of tank initially+vol of ball.
Dividing this total volume by Pi*1.5*1.5 we will get the vertical height.
Vertical height-2 will give total rise in water level.
The rise in tank level will be 4.7407m and 9.481m respectively.
Am I right?
@maria-flor-8cAkif • Mar 25, 2011
@ishan-nohePN • Mar 25, 2011
@maria-flor-8cAkif • Mar 26, 2011
@ishan-nohePN • Mar 26, 2011
@maria-flor-8cAkif • Mar 26, 2011
@ishan-nohePN • Mar 26, 2011
@maria-flor-8cAkif • Mar 26, 2011
@maria-flor-8cAkif • Mar 26, 2011
Just to remind you, your answer is wrong.ishutopreYup Maria.
Volume of water initially in tank= Pi*1.5*1.5*2=14.137m3
Volume of ball=4*Pi*8/3=33.510m3
When the ball is dropped in tank Vol=vol of tank initially+vol of ball.
Dividing this total volume by Pi*1.5*1.5 we will get the vertical height.
Vertical height-2 will give total rise in water level.
The rise in tank level will be 4.7407m and 9.481m respectively.
Am I right?
@civilprincess-308hDv • Mar 27, 2011
@maria-flor-8cAkif • Mar 27, 2011
your answer is wrong..ishutopreOK Maria. Assuming the hemispherical container is filled full. The original depth is full. So the radius of hemispherical container is 8 cm. Agreed?
Now the upper 2 cm is the oil layer. So if you draw the diagram and chop off above 2 cm from hemisphere, then you get the radius of immediate base radius of segment.as 7.746 cm. 😀
Also the diameter is 15.492 cm. 😀
Am I right?