Number, NAPX-p107114v02 SA
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
Variant 0
DifficultyLevel
651
Question
A charity calculates its total donations every month.
Over a six month period, the amounts they calculate are as follows:
$1520, $1270, $1600, $1310, $1430, $1288
What is the mean monthly donation the charity received over this 6 month period?
Worked Solution
|
|
| Mean |
= 61520+1270+1600+1310+1430+1288 |
|
= 68418 |
|
= $1403 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A charity calculates its total donations every month.
Over a six month period, the amounts they calculate are as follows:
> > $1520, $1270, $1600, $1310, $1430, $1288
What is the mean monthly donation the charity received over this 6 month period? |
| workedSolution |
| | |
| ------------: | ---------- |
| Mean | \= $\dfrac{1520+1270+1600+1310+1430+1288}{6}$ |
| | \= $\dfrac{8418}{6}$|
| | \= {{{prefix0}}}{{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 1403 | |
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
Variant 1
DifficultyLevel
653
Question
A carwash calculates its total receipts every month.
Over a six month period, the amounts they calculate are as follows:
$31 450, $29 465, $24 385, $25 460, $28 700, $26 344
What is the mean monthly amount the carwash received over this 6 month period?
Worked Solution
|
|
| Mean |
= 631 450+29 464+24 385+25 460+28 700+26 344 |
|
= 6165 804 |
|
= $27 634 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A carwash calculates its total receipts every month.
Over a six month period, the amounts they calculate are as follows:
> > $31 450, $29 465, $24 385, $25 460, $28 700, $26 344
What is the mean monthly amount the carwash received over this 6 month period? |
| workedSolution |
| | |
| ------------: | ---------- |
| Mean | \= $\dfrac{31\ 450+29\ 464+24\ 385+25\ 460+28\ 700+26\ 344}{6}$ |
| | \= $\dfrac{165\ 804}{6}$|
| | \= $27 634 |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 27634 | |
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
Variant 2
DifficultyLevel
654
Question
Gerwyn is recycling bottles and cans and calculates the amount he receives at the recycling depot.
Over a six week period, the amounts he calculates are as follows:
$16.70, $12.70, $21.40, $14.10, $18.30, $12.80
What is the mean weekly recycling amount Gerwyn received over this 6 week period?
Worked Solution
|
|
| Mean |
= 616.70+12.70+21.40+14.10+18.30+12.80 |
|
= 696 |
|
= $16 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Gerwyn is recycling bottles and cans and calculates the amount he receives at the recycling depot.
Over a six week period, the amounts he calculates are as follows:
> > $16.70, $12.70, $21.40, $14.10, $18.30, $12.80
What is the mean weekly recycling amount Gerwyn received over this 6 week period? |
| workedSolution |
| | |
| ------------: | ---------- |
| Mean | \= $\dfrac{16.70+12.70+21.40+14.10+18.30+12.80}{6}$ |
| | \= $\dfrac{96}{6}$|
| | \= {{{prefix0}}}{{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 16 | |
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
Variant 3
DifficultyLevel
656
Question
Bexley owns a delivery truck and calculates his delivery charges every month.
Over a six month period, the amounts he calculated are as follows:
$2452, $3400, $4510, $3567, $1243, $890
What is the mean monthly amount Bexley received over this 6 month period?
Worked Solution
|
|
| Mean |
= 62452+3400+4510+3567+1243+890 |
|
= 616 062 |
|
= $2677 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Bexley owns a delivery truck and calculates his delivery charges every month.
Over a six month period, the amounts he calculated are as follows:
> > $2452, $3400, $4510, $3567, $1243, $890
What is the mean monthly amount Bexley received over this 6 month period? |
| workedSolution |
| | |
| ------------: | ---------- |
| Mean | \= $\dfrac{2452+3400+4510+3567+1243+890}{6}$ |
| | \= $\dfrac{16\ 062}{6}$|
| | \= {{{prefix0}}}{{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 2677 | |
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
Variant 4
DifficultyLevel
658
Question
A parking station records the total number of cars parking there every day.
Over a seven day period, the numbers of cars parking are recorded as follows:
846, 465, 786, 345, 682, 987, 782
What is the mean number of cars parking over this 7 day period?
Worked Solution
|
|
| Mean |
= 7846+465+786+345+682+987+782 |
|
= 74893 |
|
= 699 cars |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A parking station records the total number of cars parking there every day.
Over a seven day period, the numbers of cars parking are recorded as follows:
> > 846, 465, 786, 345, 682, 987, 782
What is the mean number of cars parking over this 7 day period? |
| workedSolution |
| | |
| ------------: | ---------- |
| Mean | \= $\dfrac{846+465+786+345+682+987+782}{7}$ |
| | \= $\dfrac{4893}{7}$|
| | \= {{{correctAnswer0}}} {{{suffix0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 699 | |
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
Variant 5
DifficultyLevel
660
Question
A landscaping company calculates the total number of kilograms of topsoil it sells every day.
Over a seven day period, the amount of topsoil sold is calculated as follows:
345, 476, 256, 360, 481, 950, 240,
What is the mean amount of topsoil sold over this 7 day period?
Worked Solution
|
|
| Mean |
= 7345+476+256+360+481+950+240 |
|
= 73108 |
|
= 444 kilograms |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A landscaping company calculates the total number of kilograms of topsoil it sells every day.
Over a seven day period, the amount of topsoil sold is calculated as follows:
> > 345, 476, 256, 360, 481, 950, 240,
What is the mean amount of topsoil sold over this 7 day period? |
| workedSolution |
| | |
| ------------: | ---------- |
| Mean | \= $\dfrac{345+476+256+360+481+950+240}{7}$ |
| | \= $\dfrac{3108}{7}$|
| | \= {{{correctAnswer0}}} {{{suffix0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 444 | |