the radius of a cylinder decreases half of its original radius, keeping its height same.find the ratio of the volumes of new cylinder and the original cylinder
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Let the volumes of original cylinder and new cylinder be V and V' respectively.
V=pie x r x r x h
V'=pie x 1/2r x 1/2r x h
=>V:V' =. 4:1
=>V':V = 1:4.
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V=pie x r x r x h
V'=pie x 1/2r x 1/2r x h
=>V:V' =. 4:1
=>V':V = 1:4.
Hope this will help you.
If you like my answer
Please mark it as brainliest
And
Be my follower if possible.
Answered by
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Let r be radius of the cylinder
given radius is decreased by half
hence r becomes r/2
volume of original cylinder is πr²h
volume of new cylinder is π(r/2)²h
ratio of new to original cylinder will be [π(r/2)²h]/[πr²h]
from this we get ratio as 1:4
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