The radius of the base of a circular cylinder 8s halved and height is doubled. What is the ratio of the volume of the new cylinder to that of the original cylinder
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Let the radius of cylinder is r cm
And height is h cm
Then ,
New Radius = r/2
New height = 2h
Volume of the new cylinder/volume of old cylinder

And height is h cm
Then ,
New Radius = r/2
New height = 2h
Volume of the new cylinder/volume of old cylinder
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