30069
Question
{{name}} receives ${{wage1}} an hour when he works weekdays and time and a half when he works on weekends.
If he works for {{number1}} hours each day from Monday to Friday and {{number2}} hours on Sunday, how much will {{name}} be paid?
Worked Solution
Weekday hours=5×number1=total1
∴Wage=total1×wage1+number2×121×wage1=total2+total3=answer
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
Variant 0
DifficultyLevel
570
Question
Rob receives $20 an hour when he works weekdays and time and a half when he works on weekends.
If he works for 6 hours each day from Monday to Friday and 3 hours on Sunday, how much will Rob be paid?
Worked Solution
Weekday hours=5×6=30
∴Wage=30×20+3×121×20=600+90=$690
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| number1 | |
| number2 | |
| total1 | |
| total2 | |
| total3 | |
| answer | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
574
Question
Donald receives $30 an hour when he works weekdays and time and a half when he works on weekends.
If he works for 6 hours each day from Monday to Friday and 2 hours on Sunday, how much will Donald be paid?
Worked Solution
Weekday hours=5×6=30
∴Wage=30×30+2×121×30=900+90=$990
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| number1 | |
| number2 | |
| total1 | |
| total2 | |
| total3 | |
| answer | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
576
Question
Roger receives $40 an hour when he works weekdays and time and a half when he works on weekends.
If he works for 4 hours each day from Monday to Friday and 5 hours on Sunday, how much will Roger be paid?
Worked Solution
Weekday hours=5×4=20
∴Wage=20×40+5×121×40=800+300=$1100
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| number1 | |
| number2 | |
| total1 | |
| total2 | |
| total3 | |
| answer | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
570
Question
Steve receives $20 an hour when he works weekdays and time and a half when he works on weekends.
If he works for 6 hours each day from Monday to Friday and 8 hours on Sunday, how much will Steve be paid?
Worked Solution
Weekday hours=5×6=30
∴Wage=30×20+8×121×20=600+240=$840
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| number1 | |
| number2 | |
| total1 | |
| total2 | |
| total3 | |
| answer | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
578
Question
Clem receives $60 an hour when he works weekdays and time and a half when he works on weekends.
If he works for 4 hours each day from Monday to Friday and 3 hours on Sunday, how much will Clem be paid?
Worked Solution
Weekday hours=5×4=20
∴Wage=20×60+3×121×60=1200+270=$1470
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| wage1 | |
| number1 | |
| number2 | |
| total1 | |
| total2 | |
| total3 | |
| answer | |
| correctAnswer | |
Answers