What is the probability of drawing a 5 from a deck of 52 cards?

There are four 5s and 12 face cards in a standard 52 card deck, so the probability of getting a face card or a 5 is 16/52 or 4/13.

When picking 5 cards at random from a standard deck of 52 cards what is the probability of having?

Probability of getting a hand that has 5 cards of the same suit (flush, straight flush, royal flush) =51482598960≅. 00198 .

What is the probability of picking a queen from a deck of 52 cards?

4/52
To find the P(QQQ), we find the probability of drawing the first queen which is 4/52. The probability of drawing the second queen is also 4/52 and the third is 4/52.

What is the probability of choosing a 5 from a standard deck of playing cards?

You’ve fully determined the five cards you want, so the probability is 1(525) since there are (525) different ways to choose 5 cards from the deck, and only one correct one.

How many ways can you draw 5 cards?

5! = 2598960 different ways to choose 5 cards from the available 52 cards.

What is the probability of black card?

The probability of drawing a black face card from a deck of 52 is 1/2.

How many outcomes are there in drawing a black card in a standard deck of cards?

Pulling a card from the deck is an experiment. Getting the ace of spades is an outcome (or simple event) (there are 52 possible outcomes for the experiment of drawing a card from a deck.

What is the probability of getting 5 cards of the same suit?

Answer: Probability of getting a hand that has 5 cards of the same suit (flush, straight flush, royal flush) = 5148 2598960 ≅.00198. Probability of getting a flush (and so excluding straight and royal flushes) = 5108 2598960 ≅.00196.

How many cards are dealt from the randomly mixed deck?

Five cards are dealt from the randomly mixed deck. What is the probability that all cards are the same suit? EDIT: How I went about it before posting this question was doing (1/4) as the first card probability because my thought process was that we’ll draw 1 suit out of the 4 for the first probability.

What is the probability of getting 5 cards with at least one ace?

d) The probability of 5 non-ace cards is: (48 5) (52 5) = 1, 712, 304 2, 598, 960 = 0.6588, so the probability of getting 5 card at least one ace is: 1 − 0.6588 = 0.34.

How many ways can you select 5 cards in a deck?

a) There are (52 5) = 2, 598, 960 ways of choosing 5 cards. There are (4 4) = 1 way to select the 4 aces. So there are (48 1) = 48 ways to select the remaining card. Thus there are a total of 48 ways to select 5 cards such that 4 of them are aces, and the probability is: 48 2, 598, 960 = 1 54, 145. b) There are (4 4)…