What is the volume of a cylinder with a radius of 5 cm and a height of 10 cm?
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6 Answers
The formula for the volume of a cylinder is V = nr^2h, where r is the radius and h is the height.
Substituting r = 5 cm and h = 10 cm into the formula, we get:
V = n(5 cm)^2(10 cm)
V = n(25 cm^2)(10 cm)
V = 250n cm^3
Therefore, the volume of the cylinder is 250n cubic centimeters (or approximately 785.4 cubic centimeters if using a numerical approximation for n).
Substituting r = 5 cm and h = 10 cm into the formula, we get:
V = n(5 cm)^2(10 cm)
V = n(25 cm^2)(10 cm)
V = 250n cm^3
Therefore, the volume of the cylinder is 250n cubic centimeters (or approximately 785.4 cubic centimeters if using a numerical approximation for n).
The volume (\(V\)) of a cylinder is given by the formula \(V = \pi r^2 h\), where \(r\) is the radius and \(h\) is the height.
For a cylinder with a radius of \(5 \, \text{cm}\) and a height of \(10 \, \text{cm}\):
\[ V = \pi \times (5 \, \text{cm})^2 \times (10 \, \text{cm}) \]
\[ V = 250 \pi \, \text{cm}^3 \]
So, the volume is \(250 \pi \, \text{cm}^3\), or approximately \(785.4 \, \text{cm}^3\) if you round to one decimal place.
For a cylinder with a radius of \(5 \, \text{cm}\) and a height of \(10 \, \text{cm}\):
\[ V = \pi \times (5 \, \text{cm})^2 \times (10 \, \text{cm}) \]
\[ V = 250 \pi \, \text{cm}^3 \]
So, the volume is \(250 \pi \, \text{cm}^3\), or approximately \(785.4 \, \text{cm}^3\) if you round to one decimal place.