Question

right rectangular prism in real - world contexts
the volume of a right rectangular prism is calculated by the formula
to find the volume of a cylinder, you need to know the of the base and the height.
the shape of the base of a cylinder is a
when calculating the volume of a right rectangular prism, you multiply the length, width, and
the symbol (π) represents approximately
in the formula for the volume of a cylinder, the exponent on the radius (r) is
to find the volume of a right rectangular prism, you need three measurements: length, width, and
when comparing volumes of different shapes, it is important to use the correct

Explanation:

• For the volume of a right - rectangular prism, the formula is \(V = l\times w\times h\) (where \(l\) is length, \(w\) is width and \(h\) is height).
• For the volume of a cylinder \(V=\pi r^{2}h\), we need the area of the base (\(\pi r^{2}\)) and height \(h\). The base of a cylinder is a circle.
• In \(V = l\times w\times h\), we multiply length, width and height.
• \(\pi\approx3.14\).
• In \(V=\pi r^{2}h\), the exponent on \(r\) is \(2\).
• For the volume of a right - rectangular prism \(V = l\times w\times h\), we need length, width and height.
• When comparing volumes, units must be consistent.

Answer:

1. \(V = l\times w\times h\)
2. area
3. circle
4. height
5. \(3.14\)
6. \(2\)
7. height
8. units