50156
Question
Aaron has $3 less than Brendon.
Using a for Aaron's money and b for Brendon's money, which equation correctly describes this fact?
Worked Solution
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
Variant 0
DifficultyLevel
573
Question
Aaron has $3 less than Brendon.
Using a for Aaron's money and b for Brendon's money, which equation correctly describes this fact?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | a = 3 − b |
| ✓ | |
| x | |