Statistics and Probability, NAPX-H3-NC29
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
Variant 0
DifficultyLevel
658
Question
Dippa arrived at Toorak station at 11:00 am and caught the next train to Southbank.
|
Train A |
Train B |
Train C |
Train D |
| Kooyong |
10:44 |
10:58 |
11:10 |
− |
| Toorak |
10:51 |
11:05 |
− |
11:19 |
| South Yarra |
11:08 |
− |
11:24 |
11:36 |
| Botanic Gardens |
11:18 |
11:22 |
− |
11:46 |
| Southbank |
11:30 |
− |
11:46 |
11:58 |
At what time did Dippa arrive at Southbank station?
Worked Solution
Arriving at Toorak at 11:00 am,
⇒ Train A has already left
⇒ Train B doesn't stop at Southbank
⇒ Train C doesn't stop at Toorak
⇒ Train D arrives at 11:58 am
∴ He arrives at 11:58 am.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Dippa arrived at Toorak station at 11:00 am and caught the next train to Southbank.
>>| | Train A | Train B |Train C|Train D|
|:-|:-:|:-:|:-:|:-:|
| Kooyong| 10:44| 10:58|11:10| $-$|
| Toorak | 10:51| 11:05|$-$|11:19|
| South Yarra| 11:08| $-$|11:24|11:36|
| Botanic Gardens | 11:18| 11:22|$-$|11:46|
| Southbank | 11:30| $-$|11:46|11:58|
At what time did Dippa arrive at Southbank station? |
| workedSolution | Arriving at Toorak at 11:00 am,
$\Rightarrow$ Train A has already left
$\Rightarrow$ Train B doesn't stop at Southbank
$\Rightarrow$ Train C doesn't stop at Toorak
$\Rightarrow$ Train D arrives at 11:58 am
$\therefore$ He arrives at {{{correctAnswer}}} am. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
660
Question
Novak arrived at Toorak station at 2:35 pm and caught the next train to Melbourne Park station.
|
Train A |
Train B |
Train C |
Train D |
| Kooyong |
2:24 pm |
2:44 pm |
3:04 pm |
− |
| Toorak |
2:31 pm |
− |
3:11 pm |
3:23 pm |
| South Yarra |
2:46 pm |
− |
3:26 pm |
3:38 pm |
| Botanic Gardens |
2:56 pm |
3:16 pm |
3:36 pm |
3:48 pm |
| Melbourne Park |
3:08 pm |
3:28 pm |
− |
4:00 pm |
At what time did Novak arrive at Melbourne Park station?
Worked Solution
Arriving at Toorak at 2:35 pm,
⇒ Train A has already left
⇒ Train B doesn't stop at Toorak
⇒ Train C doesn't stop at Melbourne Park
⇒ Train D arrives at 4:00 pm
∴ Novak arrives at 4:00 pm.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Novak arrived at Toorak station at 2:35 pm and caught the next train to Melbourne Park station.
>>| | Train A | Train B |Train C|Train D|
|:-|:-:|:-:|:-:|:-:|
| Kooyong| 2:24 pm| 2:44 pm|3:04 pm| $-$|
| Toorak | 2:31 pm| $-$|3:11 pm|3:23 pm|
| South Yarra| 2:46 pm| $-$|3:26 pm|3:38 pm|
| Botanic Gardens | 2:56 pm| 3:16 pm|3:36 pm|3:48 pm|
| Melbourne Park | 3:08 pm| 3:28 pm|$-$ |4:00 pm|
At what time did Novak arrive at Melbourne Park station? |
| workedSolution | Arriving at Toorak at 2:35 pm,
$\Rightarrow$ Train A has already left
$\Rightarrow$ Train B doesn't stop at Toorak
$\Rightarrow$ Train C doesn't stop at Melbourne Park
$\Rightarrow$ Train D arrives at 4:00 pm
$\therefore$ Novak arrives at {{{correctAnswer}}}. |
| correctAnswer | |
Answers