In this exercise we have to use the volume knowledge to calculate the size of the tank, like this:
H = ( 4 V ) / ( π d 2 )
Then, recalling the formula for the volume of the cylinder, we find that:
v o l u m e = ( π ) ∗ ( r a d i u s s q u a re d ) ∗ ( l e n g t h )
And we know some information like:
Radius of the tank = 1/2
diameter = d/2
In this way we find that:
V o l u m e = ( π ) ∗ ( d /2 ) 2 ∗ ( h e i g h t ) He i g h t = ( V ) / ( π ∗ d 2 /4 ) He i g h t = ( 4 V ) / ( π d 2 )
See more about volume at brainly.com/question/1578538
The volume of a cylinder with flat ends is (pi) x (radius squared) x (length) .
Radius of the tank = 1/2 diameter = d/2.
Volume = (pi) x (d/2)² x (height)
Height = ( V ) / ( pi x d²/4 )
Height = ( 4V ) / ( pi d² )
The height of the cylindrical fuel tank can be calculated using the formula h = π d 2 4 V . This formula relates the volume V , the diameter d , and the height h of the cylinder. To find the height, you need to know the volume and diameter of the tank.
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