A cylinder has a base radius of 6ft and a height of 13ft. What is its volume in cubic ft, to the nearest tenths place? Answer: V= ft^(3)

Identify Formula: Identify the formula to calculate the volume of a cylinder. The formula for the volume of a cylinder is V = πr^2h, where V is the volume, r is the radius of the base, and h is the height of the cylinder.Plug Given Values: Plug the given values into the formula. Given: r = 6ft, h = 13ft V = π * (6ft)^2 * 13ftCalculate Volume: Calculate the volume using the given values. V = π * 36ft^2 * 13ft V = π * 468ft^3Evaluate Expression: Evaluate the expression to find the volume. Using π ≈ 3.1416, we get: V ≈ 3.1416 * 468ft^3 V ≈ 1470.9888ft^3Round Volume: Round the volume to the nearest tenth. V ≈ 1471.0ft^3

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A cylinder has a base radius of
6ft and a height of
13ft. What is its volume in cubic
ft, to the nearest tenths place?
Answer:
V=
ft^(3)

A cylinder has a base radius of $6 \mathrm{ft}$ and a height of $13 \mathrm{ft}$ . What is its volume in cubic $\mathrm{ft}$ , to the nearest tenths place? $\newline$ Answer: $V=$ $\mathrm{ft}^{3}$

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Math Problems

Grade 7

Convert between customary and metric systems

Full solution

Q. A cylinder has a base radius of

6 \mathrm{ft}

and a height of

13 \mathrm{ft}

. What is its volume in cubic

\mathrm{ft}

, to the nearest tenths place?

\newline

Answer:

V=

\mathrm{ft}^{3}

Identify Formula: Identify the formula to calculate the volume of a cylinder. $\newline$ The formula for the volume of a cylinder is $V = \pi r^2 h$ , where $V$ is the volume, $r$ is the radius of the base, and $h$ is the height of the cylinder.
Plug Given Values: Plug the given values into the formula. $\newline$ Given: $r = 6\,\text{ft}$ , $h = 13\,\text{ft}$ $\newline$ $V = \pi \times (6\,\text{ft})^2 \times 13\,\text{ft}$
Calculate Volume: Calculate the volume using the given values. $\newline$ $V = \pi \times 36\text{ft}^2 \times 13\text{ft}$ $\newline$ $V = \pi \times 468\text{ft}^3$
Evaluate Expression: Evaluate the expression to find the volume. $\newline$ Using $\pi \approx 3.1416$ , we get: $\newline$ $V \approx 3.1416 \times 468\text{ft}^3$ $\newline$ $V \approx 1470.9888\text{ft}^3$
Round Volume: Round the volume to the nearest tenth. $V \approx 1471.0\,\text{ft}^3$