30242
Question
A bag of marbles contain only {{color1}} and {{color2}} marbles.
{{image}}
What fraction of the total marbles are {{color3}}?
Worked Solution
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| Fraction |
= total marblesitem |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
466
Question
A bag of marbles contain only white and blue marbles.
What fraction of the total marbles are blue?
Worked Solution
|
|
| Fraction |
= total marblesblue marbles |
|
= 72 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| color1 | |
| color2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/02/S003_VAR0.svg 200 indent3 vpad |
| color3 | |
| item | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
463
Question
A bag of marbles contain only red and grey marbles.
What fraction of the total marbles are red?
Worked Solution
|
|
| Fraction |
= total marblesred marbles |
|
= 53 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| color1 | |
| color2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/02/S003_VAR1.svg 200 indent3 vpad |
| color3 | |
| item | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
466
Question
A bag of marbles contain only green and grey marbles.
What fraction of the total marbles are green?
Worked Solution
|
|
| Fraction |
= total marblesgreen marbles |
|
= 62 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| color1 | |
| color2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/02/S003_VAR2.svg 200 indent3 vpad |
| color3 | |
| item | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
467
Question
A bag of marbles contain only grey and orange marbles.
What fraction of the total marbles are orange?
Worked Solution
|
|
| Fraction |
= total marblesorange marbles |
|
= 73 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| color1 | |
| color2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/02/S003_VAR3.svg 200 indent3 vpad |
| color3 | |
| item | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
468
Question
A bag of marbles contain only red and green marbles.
What fraction of the total marbles are green?
Worked Solution
|
|
| Fraction |
= total marblesgreen marbles |
|
= 82 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| color1 | |
| color2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/02/S003_VAR4.svg 200 indent3 vpad |
| color3 | |
| item | |
| correctAnswer | |
Answers