from a standard deck of playing cards, what is the probability that the second card drawn is a Q of hearts?
(1/52)(1/51)???? no, can't be...
If the first card drawn was a Q of hearts, then the probability that the second card drawn is 0
ha ha, true
thats correct for one scenario :)
turning is correct for another scenario; whats the third scenario?
So we must find the probability that the first card drawn was not a queen of hearts, given that the second card drawn was a queen of hearts!
if agdgdgwngo is right wouldn't that be (51/52)(1/51) ?
maybe, but im not quite sure
Let's run a simulation to find out
how about this one: what is the probability that the 2nd card is a Qh if the first card is simply drawn and laid to the side without looking at it?
it is 1/51 * something
I would argue that the Q of H is equally likely to be in any of 52 "slots". So the probability of being in a specific slot, e.g. 2nd, is 1/52
1/51 eh? or is it still 1/52 (which my earlier answer suggests)
yes, 1/52 is the probability of that last one
(51/52)(1/51) =1/52 I was right!
yeah
TuringTest passes the test
Sweet
got the idea from you though agdgdgdgwngo
what idea?
you said "So we must find the probability that the first card drawn was not a queen of hearts, given that the second card drawn was a queen of hearts!" which made me think the odds of the first card not being QH=51/52, odds of second card being QH=1/51 therefor (51/52)(1/51) like you said
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