20051
Question
{{name}} is filling {{gender}} pool with water from {{gender}} rain tank.
Water flows from the rain tank into the pool at a rate of {{flow}} litres per minute.
After {{time}} minutes, the water tank has {{vol1}}L in it. How many litres of water were in the tank before it was used to fill the pool?
Worked Solution
Tank Volume (final) = {{vol1}}
Water flow out of tank=time×flow=vol2L
∴Original volume=vol1+vol2=correctAnswerL
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
Variant 0
DifficultyLevel
551
Question
Stuart is filling his pool with water from his rain tank.
Water flows from the rain tank into the pool at a rate of 100 litres per minute.
After 10 minutes, the water tank has 3500L in it. How many litres of water were in the tank before it was used to fill the pool?
Worked Solution
Tank Volume (final) = 3500
Water flow out of tank=10×100=1000L
∴Original volume=3500+1000=4500L
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| gender | |
| flow | |
| time | |
| vol1 | |
| vol2 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
551
Question
Bryan is filling his pool with water from his rain tank.
Water flows from the rain tank into the pool at a rate of 50 litres per minute.
After 10 minutes, the water tank has 3000L in it. How many litres of water were in the tank before it was used to fill the pool?
Worked Solution
Tank Volume (final) = 3000
Water flow out of tank=10×50=500L
∴Original volume=3000+500=3500L
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| gender | |
| flow | |
| time | |
| vol1 | |
| vol2 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
551
Question
Phoebe is filling her pool with water from her rain tank.
Water flows from the rain tank into the pool at a rate of 200 litres per minute.
After 10 minutes, the water tank has 7000L in it. How many litres of water were in the tank before it was used to fill the pool?
Worked Solution
Tank Volume (final) = 7000
Water flow out of tank=10×200=2000L
∴Original volume=7000+2000=9000L
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| gender | |
| flow | |
| time | |
| vol1 | |
| vol2 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
551
Question
Sola is filling her pool with water from her rain tank.
Water flows from the rain tank into the pool at a rate of 100 litres per minute.
After 20 minutes, the water tank has 4000L in it. How many litres of water were in the tank before it was used to fill the pool?
Worked Solution
Tank Volume (final) = 4000
Water flow out of tank=20×100=2000L
∴Original volume=4000+2000=6000L
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| gender | |
| flow | |
| time | |
| vol1 | |
| vol2 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
551
Question
Ed is filling his pool with water from his rain tank.
Water flows from the rain tank into the pool at a rate of 200 litres per minute.
After 5 minutes, the water tank has 5000L in it. How many litres of water were in the tank before it was used to fill the pool?
Worked Solution
Tank Volume (final) = 5000
Water flow out of tank=5×200=1000L
∴Original volume=5000+1000=6000L
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| gender | |
| flow | |
| time | |
| vol1 | |
| vol2 | |
| correctAnswer | |
Answers