the radius of a cylinder is doubled while the height remains same. Find the ratio between the volumes of the new cylinder and the original cylinder
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ratio of new cylinder to original cyclinder will be 4:1
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hello friends....
Solution:-
we know that
Volume of a cylinder = πr²h
here when the radius of a cylinder is doubled while the height remains same
the radius of original cylinder = r
the radius of the new cylinder = 2r
since h remains the same
the ratio of there volumes = π(2r)²h /πr²h
= 4r²/ r² = 4/1
=> the ratio between the volumes of the new cylinder and the original cylinder = 4:1 answer
♠♠ hope it helps ♣♣
Solution:-
we know that
Volume of a cylinder = πr²h
here when the radius of a cylinder is doubled while the height remains same
the radius of original cylinder = r
the radius of the new cylinder = 2r
since h remains the same
the ratio of there volumes = π(2r)²h /πr²h
= 4r²/ r² = 4/1
=> the ratio between the volumes of the new cylinder and the original cylinder = 4:1 answer
♠♠ hope it helps ♣♣
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