20276
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
Variant 0
DifficultyLevel
579
Question
Lee pays a monthly membership of $36 to have unlimited entry to the local swimming pool.
If she does squad training, she needs to pay an extra $8 per session to the swim coach.
If Lee does n squad sessions in a month, which expression represents her monthly bill?
Worked Solution
Monthly membership = $36
Cost of n squad sessions = $8n
∴ Total monthly bill = 36 + 8n
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lee pays a monthly membership of \$36 to have unlimited entry to the local swimming pool.
If she does squad training, she needs to pay an extra \$8 per session to the swim coach.
If Lee does $\large n$ squad sessions in a month, which expression represents her monthly bill? |
| workedSolution | Monthly membership = \$36
Cost of $\large n$ squad sessions = \$8$\large n$
$\therefore$ Total monthly bill = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
581
Question
Ian pays a monthly membership of $54 to have unlimited entry to the local swimming pool.
If he does squad training, he needs to pay an extra $12 per session to the swim coach.
If Ian does n squad sessions in a month, which expression represents his monthly bill?
Worked Solution
Monthly membership = $54
Cost of n squad sessions = $12n
∴ Total monthly bill = 54 + 12n
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ian pays a monthly membership of \$54 to have unlimited entry to the local swimming pool.
If he does squad training, he needs to pay an extra \$12 per session to the swim coach.
If Ian does $\large n$ squad sessions in a month, which expression represents his monthly bill? |
| workedSolution | Monthly membership = \$54
Cost of $\large n$ squad sessions = \$12$\large n$
$\therefore$ Total monthly bill = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
583
Question
Usain pays a monthly membership of $50 to have unlimited entry to the local running track.
If he does track training, he needs to pay an extra $10 per session to the track coach.
If Usain does n track sessions in a month, which expression represents his monthly bill?
Worked Solution
Monthly membership = $50
Cost of n track sessions = $10n
∴ Total monthly bill = 10n + 50
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Usain pays a monthly membership of \$50 to have unlimited entry to the local running track.
If he does track training, he needs to pay an extra \$10 per session to the track coach.
If Usain does $\large n$ track sessions in a month, which expression represents his monthly bill? |
| workedSolution | Monthly membership = \$50
Cost of $\large n$ track sessions = \$10$\large n$
$\therefore$ Total monthly bill = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
583
Question
Olivia pays a monthly membership of $42 to have unlimited entry to the local CrossFit gym.
If she does Ninja Warrior training, she needs to pay an extra $19 per session to the head trainer.
If Olivia does n Ninja Warrior training sessions in a month, which expression represents her monthly bill?
Worked Solution
Monthly membership = $42
Cost of n Ninja Warrior sessions = $19n
∴ Total monthly bill = 42 + 19n
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Olivia pays a monthly membership of \$42 to have unlimited entry to the local CrossFit gym.
If she does Ninja Warrior training, she needs to pay an extra \$19 per session to the head trainer.
If Olivia does $\large n$ Ninja Warrior training sessions in a month, which expression represents her monthly bill? |
| workedSolution | Monthly membership = \$42
Cost of $\large n$ Ninja Warrior sessions = \$19$\large n$
$\therefore$ Total monthly bill = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
585
Question
Dominic pays a monthly membership of $27 to have unlimited entry to the local trampoline sports gym.
If he does personal lessons, he needs to pay an extra $15 per lesson to the gym.
If Dominic does n personal lessons in a month, which expression represents his monthly bill?
Worked Solution
Monthly membership = $27
Cost of n personal lessons = $15n
∴ Total monthly bill = 27 + 15n
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Dominic pays a monthly membership of \$27 to have unlimited entry to the local trampoline sports gym.
If he does personal lessons, he needs to pay an extra $15 per lesson to the gym.
If Dominic does $\large n$ personal lessons in a month, which expression represents his monthly bill? |
| workedSolution | Monthly membership = \$27
Cost of $\large n$ personal lessons = \$15$\large n$
$\therefore$ Total monthly bill = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
587
Question
Serena pays a monthly membership of $35 to have unlimited entry to the local tennis centre.
If she does individual lessons, she needs to pay an extra $12 per lesson to the head coach.
If Serena does n individual lessons in a month, which expression represents her monthly bill?
Worked Solution
Monthly membership = $35
Cost of n individual lessons = $12n
∴ Total monthly bill = 12n + 35
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Serena pays a monthly membership of \$35 to have unlimited entry to the local tennis centre.
If she does individual lessons, she needs to pay an extra \$12 per lesson to the head coach.
If Serena does $\large n$ individual lessons in a month, which expression represents her monthly bill? |
| workedSolution | Monthly membership = \$35
Cost of $\large n$ individual lessons = \$12$\large n$
$\therefore$ Total monthly bill = {{{correctAnswer}}}
|
| correctAnswer | |
Answers