20200
Question
Andreas has $8 to buy batteries for his toy racing car.
Each battery costs $1.60 and he buys 4 batteries.
Which expression shows how much money he has left?
Worked Solution
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
Variant 0
DifficultyLevel
488
Question
Andreas has $8 to buy batteries for his toy racing car.
Each battery costs $1.60 and he buys 4 batteries.
Which expression shows how much money he has left?
Worked Solution
$8−(4×$1.60)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $\$8 - (4 \times \$1.60)$ |
Answers
| Is Correct? | Answer |
| x | $8−$1.60 |
| ✓ | $8−(4×$1.60) |
| x | $8−$1.60+$1.60+$1.60+$1.60 |
| x | 4×($8−$1.60) |