30149
Question
{{name}} runs a {{business}}.
The number of {{item1}} {{gender}} has {{verb}} over the last six years is recorded in the graph shown below.
{{image}}
What was the average number of {{item2}} each year?
Worked Solution
|
|
| Average |
= {{frac1}} |
|
= {{frac2}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
551
Question
Carol runs a tiger sanctuary.
The number of tiger cubs she has bred over the last six years is recorded in the graph shown below.
What was the average number of cubs born each year?
Worked Solution
|
|
| Average |
= 68+16+12+20+12+4 |
|
= 672 |
|
= 12.0 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| business | |
| item1 | |
| gender | |
| verb | |
| item2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q39var1_r.svg 440 indent3 vpad |
| frac1 | $\dfrac{8 + 16 + 12 + 20 + 12 + 4}{6}$ |
| frac2 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
551
Question
Byrne runs a real estate agency.
The number of houses he has sold over the last six years is recorded in the graph shown below.
What was the average number of houses sold by Byrne each year?
Worked Solution
|
|
| Average |
= 610+15+10+20+20+15 |
|
= 690 |
|
= 15.0 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| business | |
| item1 | |
| gender | |
| verb | |
| item2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q39var2_r.svg 440 indent3 vpad |
| frac1 | $\dfrac{10 + 15 + 10 + 20 + 20 + 15}{6}$ |
| frac2 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
551
Question
Denis runs a ship building company.
The number of yachts he has built over the last six years is recorded in the graph shown below.
What was the average number of yachts built each year?
Worked Solution
|
|
| Average |
= 616+8+10+10+20+4 |
|
= 668 |
|
= 11.3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| business | |
| item1 | |
| gender | |
| verb | |
| item2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q39var3_r.svg 440 indent3 vpad |
| frac1 | $\dfrac{16 + 8 + 10 + 10 + 20 + 4}{6}$ |
| frac2 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
551
Question
Ben runs a gymnasium.
The number of treadmills he has purchased over the last six years is recorded in the graph shown below.
What was the average number of treadmills purchased each year?
Worked Solution
|
|
| Average |
= 65+5+10+20+15+25 |
|
= 680 |
|
= 13.3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| business | |
| item1 | |
| gender | |
| verb | |
| item2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q39var4_r.svg 440 indent3 vpad |
| frac1 | $\dfrac{5 + 5 + 10 + 20 + 15 + 25}{6}$ |
| frac2 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
551
Question
Joe runs a zoo.
The number of tigers he has bred over the last six years is recorded in the graph shown below.
What was the average number of tigers bred each year?
Worked Solution
|
|
| Average |
= 625+20+25+15+10+20 |
|
= 6115 |
|
= 19.2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| business | |
| item1 | |
| gender | |
| verb | |
| item2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q39var5_r.svg 440 indent3 vpad |
| frac1 | $\dfrac{25 + 20 + 25 + 15 + 10 + 20}{6}$ |
| frac2 | |
| correctAnswer | |
Answers