Number_gap-2026_707
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
Variant 0
DifficultyLevel
705
Question
At a school fete there were 80 students and 120 adults.
45% of the students and 30% of the adults bought a raffle ticket.
What percentage of the whole group bought a raffle ticket?
Worked Solution
|
|
| Students who bought a ticket |
= 45% × 80 |
|
= 10045 × 80 |
|
= 209 × 80 |
|
= 9 × 4 = 36 |
|
|
| Adults who bought a ticket |
= 30% × 120 |
|
= 10030 × 120 |
|
= 103 × 120 |
|
= 3 × 12 = 36 |
|
|
| Total who bought a ticket |
= 36 + 36 = 72 |
| Total in group |
= 80 + 120 = 200 |
| Percentage |
= 20072 × 100 |
|
= 10036 × 100 |
|
= 36% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | At a school fete there were 80 students and 120 adults.
45% of the students and 30% of the adults bought a raffle ticket.
What percentage of the whole group bought a raffle ticket? |
| workedSolution |
| | |
| ------------------------------:| -------------------------------------------- |
| Students who bought a ticket | \= 45% $\times$ 80 |
| | \= $\dfrac{45}{100}$ $\times$ 80 |
| | \= $\dfrac{9}{20}$ $\times$ 80 |
| | \= 9 $\times$ 4 = 36 |
| | |
| ------------------------------:| -------------------------------------------- |
| Adults who bought a ticket | \= 30% $\times$ 120 |
| | \= $\dfrac{30}{100}$ $\times$ 120 |
| | \= $\dfrac{3}{10}$ $\times$ 120 |
| | \= 3 $\times$ 12 = 36 |
| | |
| ------------------------------:| -------------------------------------------- |
| Total who bought a ticket | \= 36 + 36 = 72 |
| Total in group | \= 80 + 120 = 200 |
| Percentage | \= $\dfrac{72}{200}$ $\times$ 100 |
| | \= $\dfrac{36}{100}$ $\times$ 100 |
| | \= {{{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 | 36 | |
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
Variant 1
DifficultyLevel
708
Question
At a community event there were 80 adults and 120 children.
35% of the adults and 55% of the children enjoyed the event.
What percentage of the whole group enjoyed the event?
Worked Solution
|
|
| Adults who enjoyed the event |
= 35% × 80 |
|
= 10035 × 80 |
|
= 207 × 80 |
|
= 7 × 4 = 28 |
|
|
| Children who enjoyed the event |
= 55% × 120 |
|
= 10055 × 120 |
|
= 2011 × 120 |
|
= 11 × 6 = 66 |
|
|
| Total who enjoyed the event |
= 28 + 66 = 94 |
| Total in group |
= 80 + 120 = 200 |
| Percentage |
= 20094 × 100 |
|
= 10047 × 100 |
|
= 47% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | At a community event there were 80 adults and 120 children.
35% of the adults and 55% of the children enjoyed the event.
What percentage of the whole group enjoyed the event? |
| workedSolution |
| | |
| ------------------------------:| -------------------------------------------- |
| Adults who enjoyed the event | \= 35% $\times$ 80 |
| | \= $\dfrac{35}{100}$ $\times$ 80 |
| | \= $\dfrac{7}{20}$ $\times$ 80 |
| | \= 7 $\times$ 4 = 28 |
| | |
| ------------------------------:| -------------------------------------------- |
| Children who enjoyed the event | \= 55% $\times$ 120 |
| | \= $\dfrac{55}{100}$ $\times$ 120 |
| | \= $\dfrac{11}{20}$ $\times$ 120 |
| | \= 11 $\times$ 6 = 66 |
| | |
| ------------------------------:| -------------------------------------------- |
| Total who enjoyed the event | \= 28 + 66 = 94 |
| Total in group | \= 80 + 120 = 200 |
| Percentage | \= $\dfrac{94}{200}$ $\times$ 100 |
| | \= $\dfrac{47}{100}$ $\times$ 100 |
| | \= {{{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 | 47 | |
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
Variant 2
DifficultyLevel
711
Question
In a survey, 150 men and 100 women were asked if they exercise daily.
30% of the men and 45% of the women said they exercise daily.
What percentage of the whole group exercises daily?
Worked Solution
|
|
| Men who exercise daily |
= 30% × 150 |
|
= 10030 × 150 |
|
= 103 × 150 |
|
= 3 × 15 = 45 |
|
|
| Women who exercise daily |
= 45% × 100 |
|
= 10045 × 100 |
|
= 45 |
|
|
| Total who exercise daily |
= 45 + 45 = 90 |
| Total in group |
= 150 + 100 = 250 |
| Percentage |
= 25090 × 100 |
|
= 259 × 100 |
|
= 9 × 4 |
|
= 36% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | In a survey, 150 men and 100 women were asked if they exercise daily.
30% of the men and 45% of the women said they exercise daily.
What percentage of the whole group exercises daily? |
| workedSolution |
| | |
| ------------------------------:| -------------------------------------------- |
| Men who exercise daily | \= 30% $\times$ 150 |
| | \= $\dfrac{30}{100}$ $\times$ 150 |
| | \= $\dfrac{3}{10}$ $\times$ 150 |
| | \= 3 $\times$ 15 = 45 |
| | |
| ------------------------------:| -------------------------------------------- |
| Women who exercise daily | \= 45% $\times$ 100 |
| | \= $\dfrac{45}{100}$ $\times$ 100 |
| | \= 45 |
| | |
| ------------------------------:| -------------------------------------------- |
| Total who exercise daily | \= 45 + 45 = 90 |
| Total in group | \= 150 + 100 = 250 |
| Percentage | \= $\dfrac{90}{250}$ $\times$ 100 |
| | \= $\dfrac{9}{25}$ $\times$ 100 |
| | \= 9 $\times$ 4 |
| | \= {{{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 | 36 | |
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
Variant 3
DifficultyLevel
713
Question
At a school, 120 students and 80 teachers were surveyed about whether they use public transport.
75% of the students and 25% of the teachers use public transport.
What percentage of the whole group uses public transport?
Worked Solution
|
|
| Students who use public transport |
= 75% × 120 |
|
= 10075 × 120 |
|
= 43 × 120 |
|
= 3 × 30 = 90 |
|
|
| Teachers who use public transport |
= 25% × 80 |
|
= 10025 × 80 |
|
= 41 × 80 |
|
= 20 |
|
|
| Total who use public transport |
= 90 + 20 = 110 |
| Total in group |
= 120 + 80 = 200 |
| Percentage |
= 200110 × 100 |
|
= 2011 × 100 |
|
= 11 × 5 |
|
= 55% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | At a school, 120 students and 80 teachers were surveyed about whether they use public transport.
75% of the students and 25% of the teachers use public transport.
What percentage of the whole group uses public transport? |
| workedSolution |
| | |
| ------------------------------:| -------------------------------------------- |
| Students who use public transport | \= 75% $\times$ 120 |
| | \= $\dfrac{75}{100}$ $\times$ 120 |
| | \= $\dfrac{3}{4}$ $\times$ 120 |
| | \= 3 $\times$ 30 = 90 |
| | |
| ------------------------------:| -------------------------------------------- |
| Teachers who use public transport | \= 25% $\times$ 80 |
| | \= $\dfrac{25}{100}$ $\times$ 80 |
| | \= $\dfrac{1}{4}$ $\times$ 80 |
| | \= 20 |
| | |
| ------------------------------:| -------------------------------------------- |
| Total who use public transport | \= 90 + 20 = 110 |
| Total in group | \= 120 + 80 = 200 |
| Percentage | \= $\dfrac{110}{200}$ $\times$ 100 |
| | \= $\dfrac{11}{20}$ $\times$ 100 |
| | \= 11 $\times$ 5 |
| | \= {{{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 | 55 | |
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
Variant 4
DifficultyLevel
715
Question
At a community club, 180 members and 120 non-members were asked if they voted yes in a recent poll.
55% of members and 40% of non-members voted yes.
What percentage of the whole group voted yes?
Worked Solution
|
|
| Members who voted yes |
= 55% × 180 |
|
= 10055 × 180 |
|
= 2011 × 180 |
|
= 11 × 9 = 99 |
|
|
| Non-members who voted yes |
= 40% × 120 |
|
= 10040 × 120 |
|
= 52 × 120 |
|
= 2 × 24 = 48 |
|
|
| Total who voted yes |
= 99 + 48 = 147 |
| Total in group |
= 180 + 120 = 300 |
| Percentage |
= 300147 × 100 |
|
= 10049 × 100 |
|
= 49% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | At a community club, 180 members and 120 non-members were asked if they voted yes in a recent poll.
55% of members and 40% of non-members voted yes.
What percentage of the whole group voted yes? |
| workedSolution |
| | |
| ------------------------------:| -------------------------------------------- |
| Members who voted yes | \= 55% $\times$ 180 |
| | \= $\dfrac{55}{100}$ $\times$ 180 |
| | \= $\dfrac{11}{20}$ $\times$ 180 |
| | \= 11 $\times$ 9 = 99 |
| | |
| ------------------------------:| -------------------------------------------- |
| Non-members who voted yes | \= 40% $\times$ 120 |
| | \= $\dfrac{40}{100}$ $\times$ 120 |
| | \= $\dfrac{2}{5}$ $\times$ 120 |
| | \= 2 $\times$ 24 = 48 |
| | |
| ------------------------------:| -------------------------------------------- |
| Total who voted yes | \= 99 + 48 = 147 |
| Total in group | \= 180 + 120 = 300 |
| Percentage | \= $\dfrac{147}{300}$ $\times$ 100 |
| | \= $\dfrac{49}{100}$ $\times$ 100 |
| | \= {{{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 | 49 | |