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If you are forced to guess on a bunch of multiple choice questions, does it matter what stragedy you choose to guess for getting the highest possible score?
Take 10 questions you must guess on:
One method is to randomly guess on each question. If you have to guess on a question with 4 answers, there is (presumably) a 1/4 chance of getting that one right. Questions are independent events, so getting all 10 questions correct means you have a (1/4)**10 probability (0.000095%).
You could also guess all A's, B's, etc. I don't know enough about how to calculate these type of statistics, but to me the former method is an equal probability to the latter method.
Can anyone elaborate on this if they have good science behind it? (maybe provide a website link.)
Take 10 questions you must guess on:
One method is to randomly guess on each question. If you have to guess on a question with 4 answers, there is (presumably) a 1/4 chance of getting that one right. Questions are independent events, so getting all 10 questions correct means you have a (1/4)**10 probability (0.000095%).
You could also guess all A's, B's, etc. I don't know enough about how to calculate these type of statistics, but to me the former method is an equal probability to the latter method.
Can anyone elaborate on this if they have good science behind it? (maybe provide a website link.)