NET MIG stacking NAPX7 1
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
Variant 0
DifficultyLevel
494
Question
Jeeves buys 3 water bottles for $1.10 each.
He pays for these water bottles with a $5 note.
How much change should Jeeves receive?
Worked Solution
|
|
| Change |
= $5 − (3 × $1.10) |
|
= $5 − $3.30 |
|
= $1.70 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Jeeves buys 3 water bottles for \$1.10 each.
He pays for these water bottles with a \$5 note.
How much change should Jeeves receive?
|
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Change | = \$5 $-$ (3 $\times$ \$1.10) |
| | = \$5 $-$ \$3.30 |
| | = $1.70 |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
494
Question
Sam buys 5 water bottles for $1.50 each.
He pays for these water bottles with a $10 note.
How much change should Sam receive?
Worked Solution
|
|
| Change |
= $10 − (5 × $1.50) |
|
= $10 − $7.50 |
|
= $2.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Sam buys 5 water bottles for \$1.50 each.
He pays for these water bottles with a \$10 note.
How much change should Sam receive?
|
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Change | = \$10 $-$ (5 $\times$ \$1.50) |
| | = \$10 $-$ \$7.50 |
| | = $2.50 |
|
| correctAnswer | |
Answers