Which of the following actions will always be independent events? selecting two cards from a standard deck, one at a time selecting two marbles from a bag, one at a time flipping two coins, one at a time picking two letter tiles from a hat, one at a time
independent means second outcome is not effected by the first if you pick out of a hat without replacement, the second outcome is changes depending on what was chosen first. this is not true if you flip two coins you flip one, the outcome of the second flip is completely independent of the first
i am assuming that the other choices were "without replacement" so the second outcome depends in some way on the first here is a simple example if you have three balls in an urn , two red and one white pick a white one first, don't replace then there is no way at all for you to pick a white on on the second try on the other hand if you pick a red one first, then there are two left, one red and one white, so the chances of picking a white one are \(\frac{1}{2}\) this is an example of "dependence"
coins on the other hand have no memory, so you can keep flipping and the probability that you get head is still \(\frac{1}{2}\) assuming the coin is fair. that is an example of "independence"
So its...?
Its d?
um sorry, u tried hard it just me failed to understand
:(
a coin is very unpredictable
the result of independent coin tosses does not depend on previous results
with the first drawing of the cards, what are the odds of getting any particular card?
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