Number, NAPX-G4-NC26
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
Variant 0
DifficultyLevel
684
Question
The table below shows all the people at Vamp's birthday party.
|
Male |
Female |
| Adult |
35 |
15 |
| Child |
30 |
20 |
What fraction of the children at the party are female?
Worked Solution
|
|
| Fraction |
= total childrenfemale children |
|
|
|
= (30+20)20 |
|
|
|
= 5020 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below shows all the people at Vamp's birthday party.
>>| | Male | Female |
|:-:|:-:|:-:|
| Adult| 35| 15 |
| Child| 30| 20|
What fraction of the children at the party are female? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Fraction | \= $\dfrac{\text{female children}}{\text{total children}}$ |
| | |
| | \= $\dfrac{20}{(30 + 20)}$ |
| | |
|| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | |
| x | |
| x | 10020 |
| x | 10035 |
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
Variant 1
DifficultyLevel
680
Question
The table below shows all the members in a tennis club.
|
Male |
Female |
| Left-handed |
15 |
10 |
| Right-handed |
45 |
30 |
What fraction of the left-handed players in the club are female?
Worked Solution
|
|
| Fraction |
= total left-handersfemale left-handers |
|
|
|
= (15+10)10 |
|
|
|
= 2510 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below shows all the members in a tennis club.
>>| | Male | Female |
|:-:|:-:|:-:|
| Left-handed| 15| 10 |
| Right-handed| 45| 30|
What fraction of the left-handed players in the club are female? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Fraction | \= $\dfrac{\text{female left-handers}}{\text{total left-handers}}$ |
| | |
| | \= $\dfrac{10}{(15 + 10)}$ |
| | |
|| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 10010 |
| x | |
| x | |
| ✓ | |
| x | |
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
Variant 2
DifficultyLevel
682
Question
The table below shows all the members in a junior AFL club.
|
Male |
Female |
| Right-footed |
45 |
30 |
| Left-footed |
20 |
5 |
What fraction of the right-footed players in the club are female?
Worked Solution
|
|
| Fraction |
= total right-footersfemale right-footers |
|
|
|
= (45+30)30 |
|
|
|
= 7530 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below shows all the members in a junior AFL club.
>>| | Male | Female |
|:-:|:-:|:-:|
| Right-footed| 45| 30 |
| Left-footed| 20| 5|
What fraction of the right-footed players in the club are female? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Fraction | \= $\dfrac{\text{female right-footers}}{\text{total right-footers}}$ |
| | |
| | \= $\dfrac{30}{(45 + 30)}$ |
| | |
|| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | |
| x | 10030 |
| x | |
| x | |
| x | |
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
Variant 3
DifficultyLevel
678
Question
The table below shows all the people watching the movie "Minions: The Rise of Gru" in Cinemas 1 and 2 at 2:30 pm at the local movie complex.
|
Cinema 1 |
Cinema 2 |
| Adult |
80 |
120 |
| Child |
90 |
100 |
What fraction of the adults were in Cinema 2?
Worked Solution
|
|
| Fraction |
= total adultsadults in Cinema 2 |
|
|
|
= (80+120)120 |
|
|
|
= 200120 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below shows all the people watching the movie "Minions: The Rise of Gru" in Cinemas 1 and 2 at 2:30 pm at the local movie complex.
>>| | Cinema 1| Cinema 2|
|:-:|:-:|:-:|
| Adult| 80| 120 |
| Child| 90| 100 |
What fraction of the adults were in Cinema 2? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Fraction | \= $\dfrac{\text{adults in Cinema 2}}{\text{total adults}}$ |
| | |
| | \= $\dfrac{120}{(80 + 120)}$ |
| | |
|| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 190100 |
| x | 190120 |
| ✓ | 200120 |
| x | 39080 |
| x | 390120 |
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
Variant 4
DifficultyLevel
688
Question
Two Year 9 classes, 9A and 9B, attended a Careers Expo. Each student was given an orange or a purple wrist band.
The table below summarises this information.
|
Orange Wrist Band |
Purple Wrist Band |
| Students in 9A |
9 |
21 |
| Students in 9B |
16 |
12 |
What fraction of the total number of students were given orange wrist bands?
Worked Solution
|
|
| Fraction |
= total studentstotal orange wrist bands |
|
|
|
= (9+16+21+12)9+16 |
|
|
|
= 5825 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Two Year 9 classes, 9A and 9B, attended a Careers Expo. Each student was given an orange or a purple wrist band.
The table below summarises this information.
>> | | Orange Wrist Band |Purple Wrist Band|
|:-:|:-:|:-:|
| Students in 9A| 9| 21 |
| Students in 9B| 16| 12 |
What fraction of the total number of students were given orange wrist bands? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Fraction | \= $\dfrac{\text{total orange wrist bands}}{\text{total students}}$ |
| | |
| | \= $\dfrac{9+16}{(9+16+21+12)}$ |
| | |
|| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers