30126
Question
{{name}} has exactly {{change}} in change which is made up of {{cent1}} cent, {{cent2}} cent and {{cent3}} cent coins only.
If she has exactly {{coins}} coins, how many {{cent4}} cent coins could she have?
Worked Solution
Total of {{change}} in {{coins}} coins:
{{set}}
∴ {{{correctAnswer}}} × {{cent4}} cent coins
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
Variant 0
DifficultyLevel
569
Question
Kate has exactly $2.60 in change which is made up of 50 cent, 20 cent and 10 cent coins only.
If she has exactly 8 coins, how many 10 cent coins could she have?
Worked Solution
Total of $2.60 in 8 coins:
- 4 × 50c
- 2 × 20c
- 2 × 10c
∴ 2 × 10 cent coins
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| change | |
| cent1 | |
| cent2 | |
| cent3 | |
| coins | |
| cent4 | |
| set | * 4 $\times$ 50$c$
* 2 $\times$ 20$c$
* 2 $\times$ 10$c$ |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
569
Question
Mary has exactly $1.65 in change which is made up of 50 cent, 20 cent and 5 cent coins only.
If she has exactly 9 coins, how many 5 cent coins could she have?
Worked Solution
Total of $1.65 in 9 coins:
- 1 × 50c
- 5 × 20c
- 3 × 5c
∴ 3 × 5 cent coins
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| change | |
| cent1 | |
| cent2 | |
| cent3 | |
| coins | |
| cent4 | |
| set | * 1 $\times$ 50$c$
* 5 $\times$ 20$c$
* 3 $\times$ 5$c$ |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
569
Question
Kirsty has exactly $1.15 in change which is made up of 50 cent, 20 cent and 5 cent coins only.
If she has exactly 8 coins, how many 5 cent coins could she have?
Worked Solution
Total of $1.15 in 8 coins:
- 1 × 50c
- 2 × 20c
- 5 × 5c
∴ 5 × 5 cent coins
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| change | |
| cent1 | |
| cent2 | |
| cent3 | |
| coins | |
| cent4 | |
| set | * 1 $\times$ 50$c$
* 2 $\times$ 20$c$
* 5 $\times$ 5$c$ |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
569
Question
Sibyl has exactly $2.30 in change which is made up of 50 cent, 20 cent and 10 cent coins only.
If she has exactly 8 coins, how many 20 cent coins could she have?
Worked Solution
Total of $2.30 in 8 coins:
- 3 × 50c
- 3 × 20c
- 2 × 10c
∴ 3 × 20 cent coins
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| change | |
| cent1 | |
| cent2 | |
| cent3 | |
| coins | |
| cent4 | |
| set | * 3 $\times$ 50$c$
* 3 $\times$ 20$c$
* 2 $\times$ 10$c$ |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
569
Question
Melanie has exactly $1.50 in change which is made up of 50 cent, 20 cent and 10 cent coins only.
If she has exactly 9 coins, how many 10 cent coins could she have?
Worked Solution
Total of $1.50 in 9 coins:
- 1 × 50 c
- 2 × 20 c
- 6 × 10 c
∴ 6 × 10 cent coins
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| change | |
| cent1 | |
| cent2 | |
| cent3 | |
| coins | |
| cent4 | |
| set | * 1 $\times$ 50 $c$
* 2 $\times$ 20 $c$
* 6 $\times$ 10 $c$ |
| correctAnswer | |
Answers