20299
Question
The surface area (S) of the prism below can be calculated by multiplying the perimeter of its face (p) by its height (h), and adding twice the area of its face (F).
Which one of these formulas could be used for this calculation?
Worked Solution
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
Variant 0
DifficultyLevel
558
Question
The surface area (S) of the prism below can be calculated by multiplying the perimeter of its face (p) by its height (h), and adding twice the area of its face (F).
Which one of these formulas could be used for this calculation?
Worked Solution
S=ph + 2F
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | S = 2ph × F |
| x | S=ph + F |
| ✓ | S=ph + 2F |
| x | S=2ph + 2F |