Find the Volume cylinder (4)(4)

 $\begin{array}{r} h = & 4 \\ r = & 4 \end{array}$

The volume of a cylinder is equal to the area of the base $π r^{2}$ times the height.

$π \cdot {(r a d i u s)}^{2} \cdot (h e i g h t)$

Substitute the values of the radius $r = 4$ and height $h = 4$ into the formula to find the volume of the cylinder. Pi $π$ is approximately equal to $3.14$ .

$π \cdot 4^{2} \cdot 4$

Multiply $4^{2}$ by $4$ by adding the exponents.

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Move $4$ .

$π \cdot (4 \cdot 4^{2})$

Multiply $4$ by $4^{2}$ .

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Raise $4$ to the power of $1$ .

$π \cdot (4^{1} \cdot 4^{2})$

Use the power rule $a^{m} a^{n} = a^{m + n}$ to combine exponents.

$π \cdot 4^{1 + 2}$

Add $1$ and $2$ .

$π \cdot 4^{3}$

Raise $4$ to the power of $3$ .

$π \cdot 64$

Move $64$ to the left of $π$ .

$64 π$

The result can be shown in multiple forms.

Exact Form:

$64 π$

Decimal Form:

$201.06192982 \dots$

Find the Volume cylinder (4)(4)

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