Since it's video Poker, we can assume that the only cards drawn are the ones you started with. There are exactly 47 cards left in the deck. There are 6 series of draws you can get that will give you ace, queen, and 10 (3!, or 3x2x1).
The number of sequences of 3 cards in a 47 card deck is 47!/44!, or 47x46x45, and since 6 of the sequences leave you with the hand you want, you have exactly 6/(47x46x45) probability to get one of them.
This works out to 1 in 16,215.
The probability of drawing a king of hearts from a regular deck of cards is 1 in 52 because there is only one king of hearts in the standard 52 card deck.
To find the probability of drawing two hearts from a standard deck of 52 cards, you first calculate the probability of drawing the first heart, which is 13 hearts out of 52 cards, or ( \frac{13}{52} ). After drawing the first heart, there are now 12 hearts left and 51 cards remaining, making the probability of drawing a second heart ( \frac{12}{51} ). Thus, the overall probability of drawing two hearts is ( \frac{13}{52} \times \frac{12}{51} = \frac{1}{4} \times \frac{4}{17} = \frac{12}{221} ), or approximately 0.0543.
The probability of drawing the queen of hearts is 1 in 52, or about 0.01923.
The probability of drawing the Five of Hearts from a standard deck of 52 cards is 1 in 52, or about 0.01923.
What is the probability of drawing 3 red cards (hearts or diamonds) from a standard 52-card deck? Enter your answer as a number rounded to 2 decimal places.
The probability of drawing a king of hearts from a regular deck of cards is 1 in 52 because there is only one king of hearts in the standard 52 card deck.
To find the probability of drawing two hearts from a standard deck of 52 cards, you first calculate the probability of drawing the first heart, which is 13 hearts out of 52 cards, or ( \frac{13}{52} ). After drawing the first heart, there are now 12 hearts left and 51 cards remaining, making the probability of drawing a second heart ( \frac{12}{51} ). Thus, the overall probability of drawing two hearts is ( \frac{13}{52} \times \frac{12}{51} = \frac{1}{4} \times \frac{4}{17} = \frac{12}{221} ), or approximately 0.0543.
The probability of drawing the queen of hearts is 1 in 52, or about 0.01923.
The probability of drawing the Five of Hearts from a standard deck of 52 cards is 1 in 52, or about 0.01923.
What is the probability of drawing 3 red cards (hearts or diamonds) from a standard 52-card deck? Enter your answer as a number rounded to 2 decimal places.
In order to determine the probability of drawing 2 hearts and then a spade, in that order, from a deck of 52 cards, start by considering the first card. The probability of drawing a heart is 1 in 4. Since you have now reduced the number of hearts and the number of cards in the deck by one, the probability of drawing another heart is 4 in 17. Since you have further reduced the number of cards by one, the probability of drawing a spade is 13 in 50. Multiply these probabilities together, (1/4) (4/17) (13/50), and you get about 0.0153, or about 153 in 10000.
The probability of drawing a red 10 from a standard deck of 52 cards is 2 in 52, or about 0.03846.The Ten of Diamonds and the Ten of Hearts.
In a standard deck of 52 playing cards, there are 13 hearts. This means there are 39 cards that are not hearts. Therefore, the probability of drawing a card that is not a heart is 39 out of 52, or approximately 75%.
The probability is 12/52 or 1/4 since 12 of the 52 cards are hearts.
Well, honey, there are 13 hearts in a deck of 52 cards. So, the probability of drawing one heart is 13/52. Now, after you draw one heart, there are 12 hearts left in the deck of 51 cards. So, the probability of drawing a second heart is 12/51. You keep going like that until you've drawn 4 hearts. Calculate that probability, and you'll have your answer.
The probability that a single card, drawn at random, from a normal deck of cards is a king and hearts is 1/52.
The probability of drawing two specific cards from a standard deck of 52 cards is (1 in 52) times (1 in 51), or 1 in 2652, or about 0.0003771.