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 × 75 000 |
|
= $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 |
| | = $\dfrac{1}{3}\ \times$ 75 000 |
| |= {{{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 × 90 000 |
|
= $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 |
| | \= $\dfrac{1}{3}\ \times$ 90 000 |
| | \= {{{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 × 84 000 |
|
= $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 |
| | \= $\dfrac{1}{4}\ \times$ 84 000 |
| | \= {{{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 |
|
= $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 |
| | \= {{{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 |
|
= 35 × 96 000 |
|
= $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 |
| | \= $\dfrac{5}{3}\ \times$ 96 000 |
| | \= {{{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 |
|
= 43 × 108 000 |
|
= $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 |
| | \= $\dfrac{3}{4}\ \times$ 108 000 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers