What is the volume in cubic inches of a rectangular-shaped fuel tank measuring 37.5 inches in length, 14 inches in width, and 8.25 inches in depth?

What is the volume in cubic inches of a rectangular-shaped fuel tank measuring 37.5 inches in length, 14 inches in width, and 8.25 inches in depth?

• A. 4,000.25 cubic inches
• B. 4,100.50 cubic inches
• C. 4,331.25 cubic inches
• D. 4,500.75 cubic inches

Answer: (C)

To find the volume of a rectangular-shaped object, such as the fuel tank in this question, the formula used is: Volume = Length × Width × Depth By substituting the given measurements into this formula: - Length = 37.5 inches - Width = 14 inches - Depth = 8.25 inches The calculation proceeds as follows: 1. Multiply the length and width: 37.5 inches × 14 inches = 525 square inches 2. Now, take that result and multiply by the depth: 525 square inches × 8.25 inches = 4,331.25 cubic inches Thus, the volume of the fuel tank is 4,331.25 cubic inches. This calculation confirms that the correct answer is indeed the volume of the tank given the provided dimensions, illustrating the straightforward application of the volume formula for rectangular prisms.

To find the volume of a rectangular-shaped object, such as the fuel tank in this question, the formula used is:

Volume = Length × Width × Depth

By substituting the given measurements into this formula:

• Length = 37.5 inches

• Width = 14 inches

• Depth = 8.25 inches

The calculation proceeds as follows:

1. Multiply the length and width:

37.5 inches × 14 inches = 525 square inches

2. Now, take that result and multiply by the depth:

525 square inches × 8.25 inches = 4,331.25 cubic inches

Thus, the volume of the fuel tank is 4,331.25 cubic inches. This calculation confirms that the correct answer is indeed the volume of the tank given the provided dimensions, illustrating the straightforward application of the volume formula for rectangular prisms.