Question 1

An oil tank is shaped like a cylinder. The diameter of this tank is 30.5 feet and the height of the tank is 18 ft. Which equation can be used to find V, the volume of this silo in cubic meters?

Accepted Answer

V=$ \pi(15.25)^2 (18)$

Answer

V=$ \pi(18)^2 (15.25)$

Answer

V=$ \pi(30.5)^2 (18)$

Answer

V=$ \pi(18)^2 (30.5)$

Question 2

A cylinder and its dimensions are shown in the diagram. Which equation can be used to find V, the volume of the cylinder in cubic inches?

Accepted Answer

V=$ \pi(1.5)^2 (H)$

Answer

V=$ \pi(3H)^2 $

Answer

V=$ \pi(3)^2 (H)$

Answer

V=$ \pi(1.5H)^2 $

Question 3

A cylinder and its dimensions are shown in the diagram. Which equation can be used to find V, the volume of the cylinder in cubic inches?

Accepted Answer

V=$ \pi(2)^2 (H)$

Answer

V=$ \pi(1)^2 (H)$

Answer

V=$ \pi(H)^2$

Answer

V=$ \pi(2H)^2 $

Question 4

A cylinder and its dimensions are shown below. One equation for calculating the volume of a cylinder is V = Bh, where B represents the area of the base of the cylinder. Which expression can be used to find the value of B, in square meters, for this cylinder?

Accepted Answer

$ \pi(7)^2$

Answer

$ \pi(12)^2 $

Answer

2$ \pi(7)$

Answer

$ \pi(6)^2$

Question 5

A cylinder and its dimensions are shown. One equation for calculating the volume of a cylinder is V = Bh, where B represents the area of the base of the cylinder. Which expression can be used to find the value of B, in square meters, for this cylinder?

Accepted Answer

$ \pi(12.5)^2 $

Answer

$ \pi(10)^2$

Answer

$ \pi(25)^2$

Answer

$ \pi(20)^2$

Question 6

A cylinder and its dimensions are shown in the diagram. Which equation can be used to find V, the volume of the cylinder in cubic feet?

Accepted Answer

V=$ \pi(15)^2 (13)$

Answer

V=$ \pi(13)^2 (30)$

Answer

V=$ \pi(30)^2 (13)$

Answer

V=$ \pi(6.5)^2 (30)$

Question 7

A cylinder and its dimensions are shown in the diagram. Which equation can be used to find V, the volume of the cylinder in cubic inches?

Accepted Answer

V=$ \pi(21)^2 (19)$

Answer

V=$ \pi(21)(2) (19)$

Answer

V=$ \pi(10.5)^2 (19)$

Answer

V=$ \pi(19)^2 (21)$

Question 8

A cylinder and its dimensions are shown in the diagram. Which equation can be used to find V, the volume of the cylinder in cubic centimeters?

Accepted Answer

V=$ \pi(27.5)^2 (h)$

Answer

V=$ \pi(55)^2 (h)$

Answer

V=$ \pi(27.5)(2) (h)$

Answer

V=$ \pi(55)(2) (h)$

Question 9

A coffee company stores their coffee beans in a building shaped like a cylinder. The diameter of this particular building is 18 ft, and the height of the building is 20 ft. Which equation can be used to find V, the volume of this building in cubic feet?

Accepted Answer

V=$ \pi(9)^2 (20)$

Answer

V=$ \pi(18)^2 (20)$

Answer

V=$ \pi(20)^2 (18)$

Answer

V=$ \pi(10)^2 (18)$

Question 10

In an art gallery there is a sculpture in the shape of a cylinder. The cylinder has a diameter of 30 ft and the height of h feet. Which equation can be used to find V, the volume of the cylinder in cubic feet?

Accepted Answer

V=$ \pi(15)^2 (h)$

Answer

V=$ \pi(30)^2 (h)$

Answer

V=$ \pi(30h)^2$

Answer

V=$ \pi(15h)^2$

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