Question

s the ratio of the dues cylinders of equal rights
Is 1:3 Find the ratio of their volumes
»​

Answer 1

Answer:

fhygbgtgfghhiokhyhjjyujjyyhhyyhhh

Answer 2

Answer:

1:9

Step-by-step explanation:

Hi there !!

Your question was not properly typed but the answer is here...

Let the common factor be x

So,

Radius of 1st cylinder (r1) = x

Radius of 2nd cylinder (r2)= 3x

Since the heights of both the cylinders are equal,

let

h1 = h

h2 = h

Volume of 1st cylinder :

r1 = x

Height = h

Volume of 2nd cylinder

r2 = 3x

Height = h

Finding the ratio by writing them as fraction ,

we have,

Cancelling π , x² and h,

we have,

Thus,

the ratio of their volumes is 1 : 9