50117
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
Variant 0
DifficultyLevel
602
Question
Lea collects comic books.
She sells some of them.
The selling prices are listed below.
$5, $7, $7, $7, $9, $12, $12, $14, $35
What is their mean (average) selling price?
Worked Solution
= 5 + 7 + 7 + 7 + 9 + 12 + 12 + 14 + 35
= $108
|
|
| ∴Average selling price |
= 9108 |
|
= $12 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lea collects comic books.
She sells some of them.
The selling prices are listed below.
> > \$5, \$7, \$7, \$7, \$9, \$12, \$12, \$14, \$35
What is their mean (average) selling price?
|
| workedSolution | sm_nogap Total sales
>>= 5 + 7 + 7 + 7 + 9 + 12 + 12 + 14 + 35
>>= \$108
| | |
| --------------------- | -------------------------------------------- |
| $\therefore \text{Average selling price}$ | = $\dfrac{108}{9}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
604
Question
Janet sells grazing boxes.
She has several orders for the weekend.
The selling prices of the grazing boxes ordered are listed below.
$50, $70, $35, $50, $50, $35, $40, $70, $50
What is the mean (average) selling price of the grazing boxes?
Worked Solution
= 50 + 70 + 35 + 50 + 50 + 35 + 40 + 70 + 50
= $450
|
|
| ∴Average selling price |
= 9450 |
|
= $50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Janet sells grazing boxes.
She has several orders for the weekend.
The selling prices of the grazing boxes ordered are listed below.
> > \$50, \$70, \$35, \$50, \$50, \$35, \$40, \$70, \$50
What is the mean (average) selling price of the grazing boxes?
|
| workedSolution | sm_nogap Total sales
>>= 50 + 70 + 35 + 50 + 50 + 35 + 40 + 70 + 50
>>= \$450
| | |
| --------------------- | -------------------------------------------- |
| $\therefore \text{Average selling price}$ | = $\dfrac{450}{9}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
604
Question
Jeremiah sells tropical fish.
He sells some every day last week.
The selling prices are listed below.
$15, $20, $16, $20, $20, $34, $50
What is their mean (average) selling price?
Worked Solution
= 15 + 20 + 16 + 20 + 20 + 34 + 50
= $175
|
|
| ∴Average selling price |
= 7175 |
|
= $25 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jeremiah sells tropical fish.
He sells some every day last week.
The selling prices are listed below.
> > \$15, \$20, \$16, \$20, \$20, \$34, \$50
What is their mean (average) selling price?
|
| workedSolution | sm_nogap Total sales
>>= 15 + 20 + 16 + 20 + 20 + 34 + 50
>>= \$175
| | |
| --------------------- | -------------------------------------------- |
| $\therefore \text{Average selling price}$ | = $\dfrac{175}{7}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
602
Question
Bliss collects antique dolls.
She sells some of them.
The selling prices are listed below.
$150, $120, $135, $190, $120
What is their mean (average) selling price?
Worked Solution
= 150 + 120 + 135 + 190 + 120
= $715
|
|
| ∴Average selling price |
= 5715 |
|
= $143 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bliss collects antique dolls.
She sells some of them.
The selling prices are listed below.
> > \$150, \$120, \$135, \$190, \$120
What is their mean (average) selling price?
|
| workedSolution | sm_nogap Total sales
>>= 150 + 120 + 135 + 190 + 120
>>= \$715
| | |
| --------------------- | -------------------------------------------- |
| $\therefore \text{Average selling price}$ | = $\dfrac{715}{5}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
600
Question
Dave collects Marvel characters.
He sells some of them.
The selling prices are listed below.
$320, $180, $75, $55, $280, $104
What is their mean (average) selling price?
Worked Solution
= 320 + 180 + 75 + 55 + 280 + 104
= $108
|
|
| ∴Average selling price |
= 61014 |
|
= $169 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Dave collects Marvel characters.
He sells some of them.
The selling prices are listed below.
> > \$320, \$180, \$75, \$55, \$280, \$104
What is their mean (average) selling price?
|
| workedSolution | sm_nogap Total sales
>>= 320 + 180 + 75 + 55 + 280 + 104
>>= \$108
| | |
| --------------------- | -------------------------------------------- |
| $\therefore \text{Average selling price}$ | = $\dfrac{1014}{6}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
598
Question
Brodie is a personal trainer.
Last week she had several personal training sessions.
The session prices are listed below.
$55, $115, $140, $85, $85, $85, $140, $140, $55
What is the mean (average) price of the training sessions?
Worked Solution
= 55 + 115 + 140 + 85 + 85 + 85 + 140 + 140 + 55
= $900
|
|
| ∴Average price per session |
= 9900 |
|
= $100 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Brodie is a personal trainer.
Last week she had several personal training sessions.
The session prices are listed below.
> > \$55, \$115, \$140, \$85, \$85, \$85, \$140, \$140, \$55
What is the mean (average) price of the training sessions?
|
| workedSolution | sm_nogap Total sales
>>= 55 + 115 + 140 + 85 + 85 + 85 + 140 + 140 + 55
>>= \$900
| | |
| --------------------- | -------------------------------------------- |
| $\therefore \text{Average price per session}$ | = $\dfrac{900}{9}$ |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers