The volume of a cone is 37x³ cubic units and its height is x units.
Which expression represents the radius of the cone's base, in units?
3x
6x
О Злх2
97X2

Respuesta :

The radius of the cone's base in the unit is 9*7x².

Which expression represents the radius of the cone's base, in units?

Given:

  • The volume of a cone is 3*7x³ cubic units
  • Its height is x units.

To find:

  • The expression represents the radius of the cone's base, in units.

Solution:

As we know, the volume of the cone formula is

V = πr²h/3

So, lets us compare the above formula with the given expression;

πr²h/3 = 3*7x³

Here, h is represented as x, we get;

πr²x/3 = 3*7x³

πr²/3 = 3*7x²

r²= 9*7x²

Hence, the radius of the cone's base, in units, is 9*7x².

To learn more about volume, refer to:

https://brainly.com/question/3390425

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