30015
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
Variant 0
DifficultyLevel
586
Question
Ricky lives in Bellerive. He is travelling by train to the ferry terminal to catch a 13:30 ferry.
Ricky needs to arrive 30 minutes before his ferry departs.
Train Timetable
| Glenorchy |
10:30 am |
11:30 am |
12:30 pm |
1:30 pm |
| Moonah |
10:43 am |
11:43 am |
12:43 pm |
1:43 pm |
| Bellerive |
10:58 am |
11:58 am |
12:58 pm |
1:58 pm |
| Cambridge |
11:05 am |
12:05 pm |
1:05 pm |
2:05 pm |
| Ferry Terminal |
11:17 am |
12:17 pm |
1:17 pm |
2:17 pm |
What is the latest time Ricky can catch a train from Bellerive?
Worked Solution
Working backwards:
Ricky must arrive at the ferry terminal before 1:00 pm
⇒ 12:17 pm is closest time
∴ 11:58 am train is the latest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ricky lives in Bellerive. He is travelling by train to the ferry terminal to catch a 13:30 ferry.
Ricky needs to arrive 30 minutes before his ferry departs.
>>**Train Timetable**
>>| Glenorchy | 10:30 am | 11:30 am | 12:30 pm | 1:30 pm|
|:-:|:-:|:-:|:-:|:-:|
| Moonah| 10:43 am| 11:43 am | 12:43 pm | 1:43 pm|
| Bellerive| 10:58 am|11:58 am | 12:58 pm | 1:58 pm|
| Cambridge| 11:05 am| 12:05 pm |1:05 pm|2:05 pm|
| Ferry Terminal| 11:17 am| 12:17 pm| 1:17 pm|2:17 pm|
What is the latest time Ricky can catch a train from Bellerive? |
| workedSolution | Working backwards:
Ricky must arrive at the ferry terminal before 1:00 pm
$\Rightarrow$ 12:17 pm is closest time
$\therefore$ 11:58 am train is the latest |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
584
Question
Jacqui lives in Moonah. She is travelling by train to the ferry terminal to catch a 12:30 pm ferry.
Jacqui needs to arrive 15 minutes before her ferry departs.
Train Timetable
| Glenorchy |
10:30 am |
11:30 am |
12:30 pm |
1:30 pm |
| Moonah |
10:43 am |
11:43 am |
12:43 pm |
1:43 pm |
| Bellerive |
10:58 am |
11:58 am |
12:58 pm |
1:58 pm |
| Cambridge |
11:05 am |
12:05 pm |
1:05 pm |
2:05 pm |
| Ferry Terminal |
11:17 am |
12:17 pm |
1:17 pm |
2:17 pm |
What is the latest time Jacqui can catch a train from Moonah?
Worked Solution
Working backwards:
Jacqui must arrive at the ferry terminal before 12:15 pm
⇒ The train arriving at the Ferry Terminal at 11:17 pm is the latest
∴ 10:43 am train is the latest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jacqui lives in Moonah. She is travelling by train to the ferry terminal to catch a 12:30 pm ferry.
Jacqui needs to arrive 15 minutes before her ferry departs.
>>**Train Timetable**
>>| Glenorchy | 10:30 am | 11:30 am | 12:30 pm | 1:30 pm|
|:-:|:-:|:-:|:-:|:-:|
| Moonah| 10:43 am| 11:43 am | 12:43 pm | 1:43 pm|
| Bellerive| 10:58 am|11:58 am | 12:58 pm | 1:58 pm|
| Cambridge| 11:05 am| 12:05 pm |1:05 pm|2:05 pm|
| Ferry Terminal| 11:17 am| 12:17 pm| 1:17 pm|2:17 pm|
What is the latest time Jacqui can catch a train from Moonah? |
| workedSolution | Working backwards:
Jacqui must arrive at the ferry terminal before 12:15 pm
$\Rightarrow$ The train arriving at the Ferry Terminal at 11:17 pm is the latest
$\therefore$ 10:43 am train is the latest |
| correctAnswer | |
Answers