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Mathematics 19 Online
OpenStudy (anonymous):

you draw 1 card at random from a well-shuffled deck of 52 cards, put it back, reshuffle, and draw another card at random. the events "get the ace of spades on the first draw" and get the queen of hearts on the second draw" are dependent events

OpenStudy (anonymous):

true or false

OpenStudy (anonymous):

false

OpenStudy (anonymous):

absolutely false how can it be wat do u think

OpenStudy (amistre64):

..... id go with false as well :/

OpenStudy (anonymous):

tats purely logic i havent gone with calculations

OpenStudy (anonymous):

k bye buys gotta sleep now its 5 30 am here

OpenStudy (anonymous):

The statement is false, because the events are *independent*. They're independent, because the probability of the second event is *the same* whether the first event happens or not. In other words, since you put the card back and reshuffled, it *doesn't matter* whether you got the ace of spades on the first draw, *or not* .... the probability of getting the queen of hearts on the second draw is still gonna be 1/52. So the probability of the second event stays the same, and the events are *independent*.

OpenStudy (anonymous):

thank :)

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