Question

A right circular cylinder with the height of T. The radius of the base is the square root of Q?

Answer 1

Sounds good. I'll take it!

Answer 2

can u show me the equation

Answer 3

The equation for what?

Answer 4

of the question(up there)

Answer 5

do you want volume of the cylinder?

Answer 6

You've just described a cylinder. What do you want to know about it?

Answer 7

surface area?

Answer 8

umm either one of them

Answer 9

Volume=pi*r^2*h=pi*(sqrt(x))^2(T)=pi*x*T

Answer 10

umm i am a little confuse about this

Answer 11

x=Q sorry

Answer 12

Volume of a cylinder \( = Area_{base} * Height\)
Area of a circle \(=\pi r^2\)

Answer 13

So if Height = T and r = Q.
What is the Volume of your cylinder?

Answer 14

I don't how to do this can u show the step so I can know what the volume of this

Answer 15

The volume of a cylinder is the (Area of the base) times (the height).
The base is a circle.
The area of a circle = \(\pi * (radius^2)\).
\(\pi \approx 3.14159\)
The radius of the base of your cylinder = \(\sqrt{Q}\).
The height of your cylinder = T.

Using the statements above you can easily compute the volume of your cylinder. Please study what I've said carefully and see if you can figure out how to do this.

Answer 16

so i use \[\pi \times \sqrt{Q}\]^2 then what next

Answer 17

Simplify that.

Answer 18

\(\pi * \sqrt{Q}^2 = \pi * Q\)

Answer 19

What is that value in relation to your cylinder?

Answer 20

what that mean

Answer 21

You use \(\pi * Q\) for what?

Answer 22

Qpi