30068
Question
{{name}} earns ${{wage1}} per week as a {{job1}}, and ${{wage2}} per week {{job2}}.
If she saves {{frac1}} of her income each week, how many weeks will it take her to save ${{savings1}}?
Worked Solution
|
|
| Income per week |
= {{wage1}} + {{wage2}} |
|
= ${{income}} |
|
|
| Savings per week |
= {{frac2}} × {{income}} |
|
= ${{savings2}} |
|
|
| ∴ Weeks to save |
= savings2savings1 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
561
Question
Kate earns $115 per week as a learn to swim coach, and $35 per week delivering pamphlets.
If she saves 31 of her income each week, how many weeks will it take her to save $2400?
Worked Solution
|
|
| Income per week |
= 115 + 35 |
|
= $150 |
|
|
| Savings per week |
= 31 × 150 |
|
= $50 |
|
|
| ∴ Weeks to save |
= 502400 |
|
= 48 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| job1 | |
| wage2 | |
| job2 | |
| frac2 | |
| savings1 | |
| income | |
| savings | |
| savings2 | |
| frac1 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
563
Question
Fi earns $105 per week as a babysitter, and $55 per week delivering pizza.
If she saves 43 of her income each week, how many weeks will it take her to save $4200?
Worked Solution
|
|
| Income per week |
= 105 + 55 |
|
= $160 |
|
|
| Savings per week |
= 43 × 160 |
|
= $120 |
|
|
| ∴ Weeks to save |
= 1204200 |
|
= 35 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| job1 | |
| wage2 | |
| job2 | |
| frac2 | |
| savings1 | |
| income | |
| savings2 | |
| frac1 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
564
Question
Cianna earns $60 per week as a shop assistant, and $45 per week walking dogs.
If she saves 31 of her income each week, how many weeks will it take her to save $1750?
Worked Solution
|
|
| Income per week |
= 60 + 45 |
|
= $105 |
|
|
| Savings per week |
= 31 × 105 |
|
= $35 |
|
|
| ∴ Weeks to save |
= 351750 |
|
= 50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| job1 | |
| wage2 | |
| job2 | |
| frac2 | |
| savings1 | |
| income | |
| savings2 | |
| frac1 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
565
Question
Rhonda earns $25 per week as a guitar teacher, and $35 per week mowing lawns.
If she saves 32 of her income each week, how many weeks will it take her to save $1800?
Worked Solution
|
|
| Income per week |
= 25 + 35 |
|
= $60 |
|
|
| Savings per week |
= 32 × 60 |
|
= $40 |
|
|
| ∴ Weeks to save |
= 401800 |
|
= 45 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| job1 | |
| wage2 | |
| job2 | |
| frac2 | |
| savings1 | |
| income | |
| savings2 | |
| frac1 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
561
Question
Diana earns $90 per week as a sales assistant, and $30 per week teaching singing.
If she saves 31 of her income each week, how many weeks will it take her to save $2600?
Worked Solution
|
|
| Income per week |
= 90 + 30 |
|
= $120 |
|
|
| Savings per week |
= 31 × 120 |
|
= $40 |
|
|
| ∴ Weeks to save |
= 402600 |
|
= 65 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| job1 | |
| wage2 | |
| job2 | |
| frac2 | |
| savings1 | |
| income | |
| savings2 | |
| frac1 | |
| correctAnswer | |
Answers