30045
Question
When at full speed, a {{animal}} can travel at {{speed}} metres per second.
How far would the {{animal}} travel if it maintained this speed over {{time}} seconds?
Worked Solution
Distance=speed×time= correctAnswer
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
Variant 0
DifficultyLevel
536
Question
When at full speed, a kangaroo can travel at 16 metres per second.
How far would the kangaroo travel if it maintained this speed over 6 seconds?
Worked Solution
Distance=16×6= 96 metres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| animal | |
| speed | |
| time | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
531
Question
When at full speed, a possum can travel at 6 metres per second.
How far would the possum travel if it maintained this speed over 12 seconds?
Worked Solution
Distance=6×12= 72 metres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| animal | |
| speed | |
| time | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
533
Question
When at full speed, a cassowary can travel at 9 metres per second.
How far would the cassowary travel if it maintained this speed over 12 seconds?
Worked Solution
Distance=9×12= 108 metres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| animal | |
| speed | |
| time | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
534
Question
When at full speed, a giraffe can travel at 12 metres per second.
How far would the giraffe travel if it maintained this speed over 7 seconds?
Worked Solution
Distance=12×7= 84 metres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| animal | |
| speed | |
| time | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
528
Question
When at full speed, a hyena can travel at 9 metres per second.
How far would the hyena travel if it maintained this speed over 8 seconds?
Worked Solution
Distance=9×8= 72 metres
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| animal | |
| speed | |
| time | |
| correctAnswer | |
Answers