Question
Lance is competing in a cycling event.
On Stage 1, he had to cycle 90 kilometres.
On Stage 2, he had to cycle three times as far as Stage 1.
On Stage 3, he had to cycle one quarter as far as Stage 2.
Which expression could Lance use to work out the number of kilometres he needed to cycle for Stage 3.
Worked Solution
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
Variant 0
DifficultyLevel
562
Question
Lance is competing in a cycling event.
On Stage 1, he had to cycle 90 kilometres.
On Stage 2, he had to cycle three times as far as Stage 1.
On Stage 3, he had to cycle one quarter as far as Stage 2.
Which expression could Lance use to work out the number of kilometres he needed to cycle for Stage 3.
Worked Solution
90 × 3×41
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | 90 $\times\ 3 \times \dfrac{1}{4}$ |
Answers
| Is Correct? | Answer |
| x | 90 ÷ 3×41 |
| ✓ | 90 × 3×41 |
| x | 90 ÷ 3÷41 |
| x | 90 × 3÷41 |