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What is the probability of getting a jack of hearts or diamonds?

Probability of getting jack of hearts is 1/52.

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What is the probability of getting 53 Mondays in a leap year?

In a leap year there will be 52 Mondays and 2 days will be left. Of these total 7 outcomes, the favourable outcomes are 2. Hence, the probability of getting 53 Mondays in a leap year P(E) = 2/7. Which Cannot be the probability of an event? In probability, the probability of an event cannot be less than 0 and greater than 1. This is because the probability of an impossible event is 0, and the probability of a sure event is 1.

And another question, what is the probability of getting the 4 of clubs?

When a card is drawn from a deck, what is the probability of getting a 4 and a club? - Quora. A deck of cards consists of 52 different cards. Only 1 card is both a 4 and a club. Therefore the probability of drawing a 4 of clubs is 1/52. Accordingly, what is the probability of picking a club from a pack of 52 playing cards? The probability of picking up a club is 13/52, since each deck contains 13 club (1?, 2?, 3?, 4?, 5?, 6?, 7?, 8?, 9?, 10?, J?, Q?, K?) cards.

Consequently, what is the probability of drawing a heart or a 7?

A standard deck contains an equal number of hearts, diamonds, clubs, and spades. So the probability of drawing a heart is 14 . There are four 7s in a standard deck, and there are a total of 52 cards. So the probability of drawing a7 is 113 . What's the probability of drawing a 3 of hearts? 52 cards in a deck. 13 hearts and 13 spades. so getting a heart 3 times in a row without replacement would be 13/52*12/51*11/50 or 1716/132600 simpilfy this and you get the answer.

Correspondingly, what is the probability that all 5 cards are diamonds?

The chances, in a standard deck, of having exactly 5 cards in the suit diamonds, is 0%, as 5 does not equal 13, isn't going to, won't "maybe" or "could be" or anything of the sort. If you did not mean "exactly" but rather "at least" then the chances would be 100%, as 5 or more will always be included in 13.

By Iand Hogue

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