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The radii of bases of a cylinder and a cone are in ratio 3:4 and their heights are in ratio 2:3. find the ratio of volume of cylinder to that of cone.



The Brainliest Answer!
Let us denote the dimensions of cylinder in BLOCK letter and those of cone in small

We know,
R/r = 3/4
H/h = 2/3

We need to find 
The ratio of volumes =V/v 
⇒πR²H / [ (1/3) πr²h]
⇒(3) * 3 * 3 * 2 / 4 * 4 * *3
⇒ 9 / 8

Therefore, the ratio is 9 : 8
2 5 2
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Let the radius of cylinder be and the radius of cone be and the height of cylinder of and the height of cone be h.

A/Q-  \frac{H}{h}= \frac{2}{3}
         \frac{R}{r} =  \frac{3}{4}

Ratio of Volumes will be V/v.

 \pi  R^{2}H / \frac{1}{3} \pi  r^{2} h
π will be cancel out.
2 2 2
this answer is not complete..
Wait doing..
Okay repot it.. I'm not going to do it..
Never check my tolerance capacity..
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