If radii of two cylinders are in ratio 4:3 and their heights are in the ratio 5:6, find the ratio of their volume
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Answer:
40:27
Step-by-step explanation:
Let the radii of two cylinders be 4x and 3x [ Ratio is 4:3]
Let the heights o of two cylinders be 5y and 6y [Ration is 5:6]
We know that volume of cylinder = π(radius)²×Height
Volume of first cylinder = π(4x)²(5y)
Volume of second cylinder = π(3x)²(6y)
Ratio of volume of both cylinders = [π(4x)²(5y)] / [ π(3x)²(6y)]
= 40/27 or 40:27
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