20254
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
Variant 0
DifficultyLevel
617
Question
Rafty earns $75 000 per year.
He is paid in equal monthly payments.
How much does he earn in 4 months?
Worked Solution
|
|
| Earnings in 4 months |
= 124 × 75 000 |
|
= 31 ×3 × 25 000 |
|
= $25 000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Rafty earns \$75 000 per year.
He is paid in equal monthly payments.
How much does he earn in 4 months? |
| workedSolution |
| | |
| ----------------:|----|
|Earnings in 4 months| = $\dfrac{4}{12}\ \times$ 75 000 |
| | = $\dfrac{1}{3}\ \times 3\ \times$ 25 000 |
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
618
Question
Simone earns $90 000 per year.
She is paid in equal monthly payments.
How much does she earn in 4 months?
Worked Solution
|
|
| Earnings in 4 months |
= 124 × 90 000 |
|
= 31 ×3 × 30 000 |
|
= $30 000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Simone earns $90 000 per year.
She is paid in equal monthly payments.
How much does she earn in 4 months? |
| workedSolution |
| | |
| ----------------------:| ------------------------------- |
| Earnings in 4 months | \= $\dfrac{4}{12}\ \times$ 90 000 |
| | \= $\dfrac{1}{3}\ \times 3\ \times$ 30 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
618
Question
Marcus earns $84 000 per year.
He is paid in equal monthly payments.
How much does he earn in 3 months?
Worked Solution
|
|
| Earnings in 3 months |
= 123 × 84 000 |
|
= 41 ×4 × 21 000 |
|
= $21 000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Marcus earns $84 000 per year.
He is paid in equal monthly payments.
How much does he earn in 3 months? |
| workedSolution |
| | |
| ----------------------:| -------------------- |
| Earnings in 3 months | \= $\dfrac{3}{12}\ \times$ 84 000 |
| | \= $\dfrac{1}{4}\ \times 4\ \times$ 21 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
620
Question
Zara earns $60 000 per year.
She is paid in equal monthly payments.
How much does she earn in 5 months?
Worked Solution
|
|
| Earnings in 3 months |
= 125 × 60 000 |
|
= 125 ×12 × 5000 |
|
= $25 000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Zara earns $60 000 per year.
She is paid in equal monthly payments.
How much does she earn in 5 months? |
| workedSolution |
| | |
| ----------------------:| -------------------- |
| Earnings in 3 months | \= $\dfrac{5}{12}\ \times$ 60 000 |
| | \= $\dfrac{5}{12}\ \times 12\ \times$ 5000|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
621
Question
Dominic earns $96 000 per year.
He is paid in equal monthly payments.
How much does he earn in 20 months?
Worked Solution
|
|
| Earnings in 20 months |
= 1220 × 96 000 |
|
= 1220 ×12 × 8000 |
|
= $160 000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Dominic earns $96 000 per year.
He is paid in equal monthly payments.
How much does he earn in 20 months? |
| workedSolution |
| | |
| ----------------------:| ---------------------------------------- |
| Earnings in 20 months | \= $\dfrac{20}{12}\ \times$ 96 000 |
| | \= $\dfrac{20}{12}\ \times 12\ \times$ 8000| |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
622
Question
Aaliya earns $108 000 per year.
She is paid in equal monthly payments.
How much does she earn in 9 months?
Worked Solution
|
|
| Earnings in 9 months |
= 129 × 108 000 |
|
= 129 ×12 × 9000 |
|
= $81 000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Aaliya earns $108 000 per year.
She is paid in equal monthly payments.
How much does she earn in 9 months? |
| workedSolution |
| | |
| ----------------------:| ------------------------------- |
| Earnings in 9 months | \= $\dfrac{9}{12}\ \times$ 108 000 |
| | \= $\dfrac{9}{12}\ \times 12\ \times$ 9000
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers