Question
Ryan and Oliver breed hamsters.
Each counts the number they have and Ryan has 2 times as many as Oliver plus another 7.
Let h be the number of hamsters Oliver has.
Which expression represents the number of hamsters Ryan has?
Worked Solution
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
Variant 0
DifficultyLevel
539
Question
Ryan and Oliver breed hamsters.
Each counts the number they have and Ryan has 2 times as many as Oliver plus another 7.
Let h be the number of hamsters Oliver has.
Which expression represents the number of hamsters Ryan has?
Worked Solution
|
| = (2×h) + 7 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $(2 \times \large h$) + 7 |
Answers
| Is Correct? | Answer |
| x | 7 − (h ÷ 2) |
| x | (h ÷ 2) × 7 |
| x | 2+(7×h) |
| ✓ | (2×h) + 7 |