The diameters of two cylinders are in the ratio 3:2 and their volumed are equal. The rstio of their height is?
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Solution :-
the Ratio of the diameter of the cylinder = 3:2
=> The ratio of the radius of cylinder = 3:2
therefore let the radius of the 2 cylinder be 3x and 2x
let the height of the cylinder H1 and H2
volume 1st cylinder = volume 2nd cylinder
π(3x)²H1 = π(2x)²H2
H1/H2 = (π×4x²)/(π×9x²)
H1/H2 = 4/9
H1 : H2 = 4 :9
radio of there Height 4:9
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@GauravSaxena01
the Ratio of the diameter of the cylinder = 3:2
=> The ratio of the radius of cylinder = 3:2
therefore let the radius of the 2 cylinder be 3x and 2x
let the height of the cylinder H1 and H2
volume 1st cylinder = volume 2nd cylinder
π(3x)²H1 = π(2x)²H2
H1/H2 = (π×4x²)/(π×9x²)
H1/H2 = 4/9
H1 : H2 = 4 :9
radio of there Height 4:9
==============
@GauravSaxena01
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