20219
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
Variant 0
DifficultyLevel
582
Question
Surf Grommets charge an hourly rate for surfing lessons and add a one-off charge of $45 for insurance.
The overall cost (C) is represented by the formula, C=30h + 45, where h is the number of hours of lessons.
Mark has 11 hours of lessons with Surf Grommets.
How much does he pay?
Worked Solution
|
|
| Cost |
= 30h + 45 |
|
= 30 × 11 + 45 |
|
= $375 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Surf Grommets charge an hourly rate for surfing lessons and add a one-off charge of \$45 for insurance.
The overall cost $(C)$ is represented by the formula, $C = 30\large h$ + 45, where $\large h$ is the number of hours of lessons.
Mark has 11 hours of lessons with Surf Grommets.
How much does he pay?
|
| workedSolution |
| | |
| ------------------------------: | ----------------------------------- |
| Cost |= $30\large h$ + 45 |
| |= 30 $\times$ 11 + 45|
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
584
Question
An online tutoring school charges an hourly rate for tuition and adds a one-off administration charge of $50.
The overall cost (C) is represented by the formula, C=25h + 50, where h is the number of hours of tuition.
Mitch has 15 hours of online tuition.
How much does he pay?
Worked Solution
|
|
| Cost |
= 25h + 50 |
|
= 25 × 15 + 50 |
|
= $425 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | An online tutoring school charges an hourly rate for tuition and adds a one-off administration charge of \$50.
The overall cost $(C)$ is represented by the formula, $C = 25\large h$ + 50, where $\large h$ is the number of hours of tuition.
Mitch has 15 hours of online tuition.
How much does he pay?
|
| workedSolution |
| | |
| ------------------------------: | ----------------------------------- |
| Cost |= 25$\large h$ + 50 |
| |= 25 $\times$ 15 + 50|
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
586
Question
A physiotherapist charges an hourly rate for services and adds a one-off charge for remedial massage of $80.
The overall cost (C) is represented by the formula, C=70h + 80, where h is the number of hourly sessions taken.
Brendan has 4 hours of physiotherapy sessions booked.
How much does he pay?
Worked Solution
|
|
| Cost |
= 70h + 80 |
|
= 70 × 4 + 80 |
|
= $360 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A physiotherapist charges an hourly rate for services and adds a one-off charge for remedial massage of \$80.
The overall cost $(C)$ is represented by the formula, $C = 70\large h$ + 80, where $\large h$ is the number of hourly sessions taken.
Brendan has 4 hours of physiotherapy sessions booked.
How much does he pay?
|
| workedSolution |
| | |
| ------------------------------: | ----------------------------------- |
| Cost |= 70$\large h$ + 80 |
| |= 70 $\times$ 4 + 80|
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
588
Question
A cat boarding house charges a daily rate for boarding and adds a one-off administration charge of $40.
The overall cost (C) is represented by the formula, C=52d + 40, where d is the number of days board booked.
Della is booking her cat in for 7 days of boarding.
How much does she pay?
Worked Solution
|
|
| Cost |
= 52d + 40 |
|
= 52 × 7 + 40 |
|
= $404 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A cat boarding house charges a daily rate for boarding and adds a one-off administration charge of \$40.
The overall cost $(C)$ is represented by the formula, $C = 52\large d$ + 40, where $\large d$ is the number of days board booked.
Della is booking her cat in for 7 days of boarding.
How much does she pay?
|
| workedSolution |
| | |
| ------------------------------: | ----------------------------------- |
| Cost |= 52$\large d$ + 40 |
| |= 52 $\times$ 7 + 40|
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
587
Question
A golf driving range charges a fee per bucket of balls and adds a one-off charge of $5 for golf clubs if you don't have your own.
The overall cost (C) is represented by the formula, C=10b + 5, where b is the number of buckets used.
Stuart purchases 3 buckets of balls and hires golf clubs.
How much does he pay?
Worked Solution
|
|
| Cost |
= 10b + 5 |
|
= 10 × 3 + 5 |
|
= $35 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A golf driving range charges a fee per bucket of balls and adds a one-off charge of \$5 for golf clubs if you don't have your own.
The overall cost $(C)$ is represented by the formula, $C = 10\large b$ + 5, where $\large b$ is the number of buckets used.
Stuart purchases 3 buckets of balls and hires golf clubs.
How much does he pay?
|
| workedSolution |
| | |
| ------------------------------: | ----------------------------------- |
| Cost |= 10$\large b$ + 5 |
| |= 10 $\times$ 3 + 5|
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
592
Question
A wedding venue charges an hourly rate for weddings and add a one-off charge of $250 for cleaning.
The overall cost (C) is represented by the formula, C=189h + 250, where h is the number of hours of venue use.
Romeo and Juliet have booked the venue for 5 hours.
How much will they pay?
Worked Solution
|
|
| Cost |
= 189h + 250 |
|
= 189 × 5 + 250 |
|
= $1195 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A wedding venue charges an hourly rate for weddings and add a one-off charge of \$250 for cleaning.
The overall cost $(C)$ is represented by the formula, $C = 189\large h$ + 250, where $\large h$ is the number of hours of venue use.
Romeo and Juliet have booked the venue for 5 hours.
How much will they pay? |
| workedSolution |
| | |
| ------------------------------: | ----------------------------------- |
| Cost |= 189$\large h$ + 250 |
| |= 189 $\times$ 5 + 250|
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers