What is the fuel content (in gallons) for a tank with a diameter of 2 inches and length of 10 feet?

Prepare for the Bulk Fuel Tactical Fuel Systems Exam. Test your knowledge with multiple choice questions and detailed explanations. Ensure success in your examination!

Multiple Choice

What is the fuel content (in gallons) for a tank with a diameter of 2 inches and length of 10 feet?

Explanation:
To determine the fuel content in gallons for a tank with a diameter of 2 inches and a length of 10 feet, you first need to calculate the volume of the cylindrical tank. The volume of a cylinder is given by the formula: \[ V = \pi r^2 h \] where \( V \) is the volume, \( r \) is the radius, and \( h \) is the height (or length, in this case). 1. **Convert diameter to radius**: The diameter of the tank is 2 inches, so the radius \( r \) is half of the diameter, which is 1 inch. 2. **Convert units**: Since the length of the tank is given in feet, it is helpful to convert it to inches for consistency. There are 12 inches in a foot, so 10 feet equals 120 inches. 3. **Calculate the volume**: - Using the radius in inches: \( r = 1 \) inch - Length \( h = 120 \) inches Now plug these values into the formula: \[ V = \pi (1)^2 (120) = \pi \times 1 \times 120

To determine the fuel content in gallons for a tank with a diameter of 2 inches and a length of 10 feet, you first need to calculate the volume of the cylindrical tank. The volume of a cylinder is given by the formula:

[ V = \pi r^2 h ]

where ( V ) is the volume, ( r ) is the radius, and ( h ) is the height (or length, in this case).

  1. Convert diameter to radius: The diameter of the tank is 2 inches, so the radius ( r ) is half of the diameter, which is 1 inch.

  2. Convert units: Since the length of the tank is given in feet, it is helpful to convert it to inches for consistency. There are 12 inches in a foot, so 10 feet equals 120 inches.

  3. Calculate the volume:

  • Using the radius in inches: ( r = 1 ) inch

  • Length ( h = 120 ) inches

Now plug these values into the formula:

[

V = \pi (1)^2 (120) = \pi \times 1 \times 120

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