EstatePass
Project MgmtConstructionmedium63% of exam part

Calculate the volume of concrete needed for a rectangular foundation wall that is 100 feet long, 8 inches thick, and 8 feet high.

Correct Answer

B) 19.8 cubic yards

Volume = 100 ft × 0.67 ft (8 inches) × 8 ft = 533.3 cubic feet. Converting to cubic yards: 533.3 ÷ 27 = 19.8 cubic yards.

Answer Options
A
18.5 cubic yards
B
19.8 cubic yards
C
21.2 cubic yards
D
23.7 cubic yards

Why This Is the Correct Answer

Option B is correct because it properly converts all measurements to the same units (feet), calculates the volume in cubic feet, and then converts to cubic yards. The calculation follows the standard formula: Volume = Length × Width × Height, where 8 inches is correctly converted to 0.67 feet (8÷12). The final step divides by 27 to convert cubic feet to cubic yards, yielding 19.8 cubic yards.

Why the Other Options Are Wrong

Option A: 18.5 cubic yards

This answer is too low, likely resulting from an error in unit conversion or calculation. It may have used an incorrect conversion factor or made an arithmetic mistake in the division.

Option C: 21.2 cubic yards

This answer is too high, possibly from using incorrect units or failing to properly convert inches to feet. It might result from using 8 inches as 0.8 feet instead of the correct 0.67 feet.

Option D: 23.7 cubic yards

This answer is significantly too high, likely from a major calculation error such as not converting inches to feet at all, or using an incorrect conversion factor for cubic feet to cubic yards.

Memory Technique

Remember '27 to fly' - there are 27 cubic feet in 1 cubic yard (3×3×3=27). Also remember '12 inches per foot' for conversions.

Reference Hint

Look up concrete volume calculations in Chapter 3 (Materials and Methods) or the concrete/masonry section of your contractor reference manual.

More Project Mgmt Questions

People Also Study

Practice More Contractor Exam Questions

Access all practice questions with progress tracking and adaptive difficulty to pass your Florida General Contractor exam.

Start Practicing