50167
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
Variant 0
DifficultyLevel
559
Question
Stu and Tarly collect sea-shells on the beach.
Tarly collects 3 times as many sea-shells as Stu plus an additional 5.
Let s be the number of shells Stu collects.
Which expression correctly shows the number of shells Tarly collects?
Worked Solution
(3×s) + 5
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Stu and Tarly collect sea-shells on the beach.
Tarly collects 3 times as many sea-shells as Stu plus an additional 5.
Let $\large s$ be the number of shells Stu collects.
Which expression correctly shows the number of shells Tarly collects?
|
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | (3×s) + 5 |
| x | 3+(5×s) |
| x | |
| x | 3−(s ÷ 5) |
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
Variant 1
DifficultyLevel
559
Question
Bick and Dixie collect aluminium cans for recycling.
Dixie collects 2 times as many aluminium cans as Bick plus an additional 3.
Let b be the number of aluminium cans Bick collects.
Which expression correctly shows the number of aluminium cans Dixie collects?
Worked Solution
(2×b) + 3
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bick and Dixie collect aluminium cans for recycling.
Dixie collects 2 times as many aluminium cans as Bick plus an additional 3.
Let $\large b$ be the number of aluminium cans Bick collects.
Which expression correctly shows the number of aluminium cans Dixie collects?
|
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 2+(3×b) |
| ✓ | (2×b) + 3 |
| x | |
| x | 2−(s ÷ 3) |
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
Variant 2
DifficultyLevel
559
Question
Barclay and Isla picked punnets of strawberries.
Isla picks 4 times as many punnets as Barclay less 3.
Let b be the number of punnets Barclay picks.
Which expression correctly shows the number of punnets of strawberries Isla picks?
Worked Solution
(4×b) − 3
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Barclay and Isla picked punnets of strawberries.
Isla picks 4 times as many punnets as Barclay less 3.
Let $\large b$ be the number of punnets Barclay picks.
Which expression correctly shows the number of punnets of strawberries Isla picks?
|
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 4−(b ÷ 3) |
| x | |
| x | 4−(3×b) |
| ✓ | (4×b) − 3 |
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
Variant 3
DifficultyLevel
559
Question
Brutus and Cindy are watching the same series on a streaming channel.
Cindy has watched 2 times as many episodes as Brutus plus an additional 4.
Let b be the number of episodes Brutus has watched.
Which expression correctly shows the number of episodes Cindy watches?
Worked Solution
(2×b) + 4
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Brutus and Cindy are watching the same series on a streaming channel.
Cindy has watched 2 times as many episodes as Brutus plus an additional 4.
Let $\large b$ be the number of episodes Brutus has watched.
Which expression correctly shows the number of episodes Cindy watches? |
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 2+(4×b) |
| x | 4−(b ÷ 2) |
| ✓ | (2×b) + 4 |
| x | |
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
Variant 4
DifficultyLevel
559
Question
Jacqui and Rina are competing in a swim-a-thon at their local swimming pool.
Rina swims 4 times as many laps as Jacqui less 1.
Let j be the number of laps Jacqui swims.
Which expression correctly shows the number of laps Rina swims?
Worked Solution
(4×j) − 1
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jacqui and Rina are competing in a swim-a-thon at their local swimming pool.
Rina swims 4 times as many laps as Jacqui less 1.
Let $\large j$ be the number of laps Jacqui swims.
Which expression correctly shows the number of laps Rina swims?
|
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | (4×j) − 1 |
| x | 4 − (1×j) |
| x | |
| x | 1−(j ÷ 4) |
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
Variant 5
DifficultyLevel
559
Question
Blaxland and Lawson hiked over the mountains taking different routes.
Lawson hiked 2 times as many kilometres as Blaxland less 6.
Let b be the number of kilometres Blaxland hikes.
Which expression correctly shows the number of kilometres Lawson hiked?
Worked Solution
(2×b) − 6
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Blaxland and Lawson hiked over the mountains taking different routes.
Lawson hiked 2 times as many kilometres as Blaxland less 6.
Let $\large b$ be the number of kilometres Blaxland hikes.
Which expression correctly shows the number of kilometres Lawson hiked?
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| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 6+(2×b) |
| x | |
| x | 2−(b ÷ 6) |
| ✓ | (2×b) − 6 |