Cylinders - HiSET

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Question

What is the volume of a cylinder with a diameter of cm and a height of cm?

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Answer

Step 1: Find the diameter.

If we are given the diameter, the length of the radius is one-half the diameter.

So, the radius is $\dfrac {1}{2}\times 10=5$

Step 2: Recall the volume formula...

Volume formula of cylinder is $\pi $r^2$ h$ .

$V=\pi $(5)^2$(15.5)\rightarrow \pi(25)(15.5)\implies 387.5 \pi$

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Question

What is the volume of a cylinder with a diameter of cm and a height of cm?

Tap to reveal answer

Answer

Step 1: Find the diameter.

If we are given the diameter, the length of the radius is one-half the diameter.

So, the radius is $\dfrac {1}{2}\times 10=5$

Step 2: Recall the volume formula...

Volume formula of cylinder is $\pi $r^2$ h$ .

$V=\pi $(5)^2$(15.5)\rightarrow \pi(25)(15.5)\implies 387.5 \pi$

← Didn't Know|Knew It →

Question

What is the volume of a cylinder with a diameter of cm and a height of cm?

Tap to reveal answer

Answer

Step 1: Find the diameter.

If we are given the diameter, the length of the radius is one-half the diameter.

So, the radius is $\dfrac {1}{2}\times 10=5$

Step 2: Recall the volume formula...

Volume formula of cylinder is $\pi $r^2$ h$ .

$V=\pi $(5)^2$(15.5)\rightarrow \pi(25)(15.5)\implies 387.5 \pi$

← Didn't Know|Knew It →

Question

What is the volume of a cylinder with a diameter of cm and a height of cm?

Tap to reveal answer

Answer

Step 1: Find the diameter.

If we are given the diameter, the length of the radius is one-half the diameter.

So, the radius is $\dfrac {1}{2}\times 10=5$

Step 2: Recall the volume formula...

Volume formula of cylinder is $\pi $r^2$ h$ .

$V=\pi $(5)^2$(15.5)\rightarrow \pi(25)(15.5)\implies 387.5 \pi$

← Didn't Know|Knew It →

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