from IB History P2
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I feel like it would be better to focus on just one of them..?
- Maybe it’s best to assume that we’ll be writing about 20th Century Wars.
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The situation where both 20th Century Wars are not good (if this doesn’t happen, it’s possible to prepare only for 20th Century Wars)
- Unexpected issues arise (such as technology in civil war)
- Is that possible?
- I would like to discuss this with teachers from other schools.
- Last year’s questions are repeated
- In this case, it would be easier to prepare for the previous year’s questions rather than focusing on Cold War preparation.
- Two wars in the same region, for example
- This is concerning, I wonder if it’s possible.
- Unexpected issues arise (such as technology in civil war)
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How should we express the probability mathematically?
- Situation
- There are 2 topics, and there is a possibility of an essay with 10 questions for each topic.
- 2 questions are asked for each topic (a total of 4 questions), and only 1 question is selected from the 4.
- Probability of being in trouble if only 8 out of 20 questions are prepared
? If 8 questions are prepared for Topic A and 0 questions for Topic B
- 2/10 * 1/9 = 0.0222
? If 4 questions are prepared for Topic A and 4 questions for Topic B
- 6/10 * 5/9 * 6/10 * 5/9 = 0.111
- Intuition is correct.
- Probability of being in trouble if only 12 out of 20 questions are prepared
- However, each topic can only be prepared for a maximum of 8 questions
- (This represents the possibility of missing questions) (blu3mo)
? If 8 questions are prepared for Topic A and 4 questions for Topic B
- 2/10 * 1/9 * 6/10 * 5/9 = 0.0074
- From this, we can see that just preparing 4 questions for Topic B reduces the risk to 1/3 (blu3mo)
? If 7 questions are prepared for Topic A and 5 questions for Topic B
- 3/10 * 2/9 * 5/10 * 4/9 = 0.014
- Just changing the distribution results in almost double the probability.
- However, each topic can only be prepared for a maximum of 8 questions
- Note: The setting of 20 questions is arbitrary, and the situation is quite simplified, so the probabilities are not very reliable.
- The focus is on how the probabilities change when the distribution is altered.
- I might draw a graph if I feel like it.
- Situation
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(Although the general solution is not obtained, it’s rough) Conclusion
- It’s better to focus the effort on one topic.