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What is the probability that both cards are the same color?

What is the probability that both cards are the same color?

Answer to Question #153012 in Statistics and Probability for matia. Answer: the probability that two cards have the same color is: 0.4902; the probability that both cards have the different color is: 0.5098.

What is the probability of when in 52 cards 2 cards from both are different Colours?

While shuffling a pack of 52 playing cards, 2 cards are accidentally dropped. ∴ The probability that the missing cards are of different colours is 26/51.

What is the probability of both the cards being Queens?

So the probability of two queens is (4)(3)(52)(51).

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What is the probability that two cards are of different colour?

Two cards are drawn from a pack of cards. What is the probability that they are of different colour? 2 cards can be drawn from a pack of 52 in C ( 52, 2) ways and one being black and the other being red can be drawn in C ( 26, 1) ∗ C ( 26, 1) ways. Hence, the required probability is C ( 26, 1) ∗ C ( 26, 1) C ( 52, 2) = 26 51.

How many cards can be drawn from a pack of 52?

2 cards can be drawn from a pack of 52 in C ( 52, 2) ways and one being black and the other being red can be drawn in C ( 26, 1) ∗ C ( 26, 1) ways. Hence, the required probability is C ( 26, 1) ∗ C ( 26, 1) C ( 52, 2) = 26 51. The first draw is either red or black. That is a .5 probability for either.

What are the odds of getting two cards from a deck?

Standard deck has 52 cards, split evenly between red and black. So, there remain 51 cards, 26 of which are not the same color as our card. This makes the odds of pulling one red and one black from the deck 26 51. Turns out, this is slightly less than 51\%. Two cards are drawn from a pack of cards.

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How many cards are left after the first card is drawn?

There will be 51 cards left in the pack after the first card has been drawn with 26 of the other colour. So the probability of drawing two cards, without replacement, having different colours is 26/51. When two cards are drawn from a well shuffled pack of cards, what is the probability that both will be aces?