50152
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
Variant 0
DifficultyLevel
539
Question
Ryan and Oliver are buying goldfish for their fish tank.
Oliver buys 3 times the number of goldfish as Ryan does, plus another 5.
Let m be the number of goldfish that Ryan buys.
Which expression represents the number of goldfish Oliver buys?
Worked Solution
Goldfish bought by Oliver
|
| = (3×m) + 5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ryan and Oliver are buying goldfish for their fish tank.
Oliver buys 3 times the number of goldfish as Ryan does, plus another 5.
Let $\large m$ be the number of goldfish that Ryan buys.
Which expression represents the number of goldfish Oliver buys? |
| workedSolution | sm_nogap Goldfish bought by Oliver
>>| |
| ----------------------- |
|= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | (3×m) + 5 |
| x | 3+(5×m) |
| x | |
| x | |
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
Variant 1
DifficultyLevel
542
Question
Gilbo and Burger breed hamsters.
Each counts the number they have and Gilbo has 2 times as many as Burger plus another 5.
Let b be the number of hamsters Burger has.
Which expression represents the number of hamsters Gilbo has?
Worked Solution
|
| = (2×b) + 5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Gilbo and Burger breed hamsters.
Each counts the number they have and Gilbo has 2 times as many as Burger plus another 5.
Let $\large b$ be the number of hamsters Burger has.
Which expression represents the number of hamsters Gilbo has? |
| workedSolution | sm_nogap Gilbo's hamsters
>>| |
| ----------------------- |
|= {{{correctAnswer}}} |
|
| correctAnswer | $(2 \times \large b$) + 5 |
Answers
| Is Correct? | Answer |
| x | 5 − (b ÷ 2) |
| x | (b ÷ 2) × 5 |
| x | 2+(5×b) |
| ✓ | (2×b) + 5 |