Finding Volume of Cylinders, Cones, and Rectangular Prisms

What is the volume of the cone to the nearest tenth (use the $\pi$ button)?

Find the volume of the cylinder. Round your answers to the nearest tenth if necessary. Use 3.14 for π.

• 124.6 in³

• 87.9 in³

• 97.5 in³

• 78.9 in³

Find the volume of the cylinder. Use 3.14 for π.

• 282.6

• 516.2

• 133

• 214

V_{total}=V_{cone}+V_{cylinder} V = ? V_{total}=\frac{1}{3}\text{π} r^{2}h+\text{π} r^{2}h Remember there are 2 different heights.

• 1,356 m³

• 1,734 m³

• 377 m³

• 590 m³

Find the volume of this shape. Leave in terms of pi.

• 484π cm3

• 88π cm3

• 176π cm³

• 1937π cm³

V_{total}=V_{cone}+V_{cylinder} V = ? V_{total}=rac{1}{3}\text{π} r^{2}h+\text{π} r^{2}h Remember there are 2 different heights.

• 1,356 m³

• 1,734 m³

• 377 m³

• 590 m³

V = ? Remember there are 2 different heights.

• 1,356 m³

• 1,734 m³

• 377 m³

• 590 m³

The dimensions of grain storage bins in the shape of a cylinder and a rectangular prism are shown. Which measurement is closest to the difference between the volumes of the 2 bins?

• 24,280 cubic feet

• 16,430 cubic feet

• 11,720 cubic feet

• 4,480 cubic feet

V_{total}=V_{cone}+V_{cylinder} V = ? V_{total}=\frac{1}{3}\text{π} r^{2}h+\text{π} r^{2}h Remember there are 2 different heights.

• 1,356 m³

• 1,734 m³

• 377 m³

• 590 m³

The dimensions of grain storage bins in the shape of a cylinder and a rectangular prism are shown. Which measurement is closest to the difference between the volumes of the 2 bins?

• 24,280 cubic feet

• 16,430 cubic feet

• 11,720 cubic feet

• 4,480 cubic feet