Smallest integer whose digits multiply to 108.
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1 fair coin and some biased coins. What is the prob of getting even/odd number of head
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Q: With 2 fair 8-sided dice, what is the number of combinations where the product of the two numbers results in a square number?
Probability that in "n" coin flips there will be even number of heads.
Excel sheets were questions regarding calculating haircuts and counting the number of occurrences of a given ticker name, etc
Imagine a game, you start flipping a coin and there is some rule defining when you win and when you lose. Do you play?
There is some amount of money in a box, determined in the following way: 200 fair coins are flipped. Let the number of heads that come up be H. The amount of money put in the box is H*(100-H)/100. How much would you pay for the box?
Probability questions. Know conditional prob (bayes), fundamental rules, and markov chains
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