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In a full deck of 52 cards your chances are one in thirteen. The same goes for every other card as well not just jacks.

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Q: What is the probability of picking a jack from a pack of playing cards?
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Related questions

What is the probability of picking the Jack of Clubs from a pack of cards?

If there is 1 Jack of clubs, and 52 total cards, then the chance of picking the jack on the first selection is 1/52


What is the probability of picking a kinggueen or jack from a pack of playing cards?

For a single card, picked at random from a well shuffled normal pack the probability is 3/13.


What is the probability of picking a one eyed jack from a deck of cards?

1 in 26


What is the probability of choosing a card at from a pack of cards and NOT picking a red jack?

It is 50/52 or 0.9615


What is the probability of picking a jack and a diamond from a deck of cards?

1/52. Only one card, the Jack of diamonds, will satisfy your requirements.


What is the probability of picking a Jack Queen or King from a pack of cards?

> 1/13 Actually, there are 12 face cards in a deck, so the probability is 12/52 = 3/13 = 0.231


What is the probability of picking a RED JACK from a deck of cards?

There are 2 red jacks, so 2/52 or about .038%


In a deck of playing cards what is the probability that the card will be a jack of spades?

1 in 52.


What is the probability of picking above a jack from a deck of cards?

3/13=0.23 or 23% or 12/52=0.23 or 23%


What is the probability of picking a jack and then a queen from a deck of cards?

The answer depends on whether or not the first card is replaced before drawing the second.


What is the probability of picking a jack or queen is it 452?

Assuming a 52 card deck with no cards already drawn, the chance that you draw a queen OR a jack is 8/52.


What is the probability of picking the king queen and jack of hearts from a pack of cards?

The answer depends on how many cards are picked and whether or not the cards are replaced before picking the next one. If only three cards are picked and they are not replaced, the probability is 3*2*1/(52*51*50) = 1/22100 = 0.000 045 2 If the cards are replace, the probability is 3*2*1/523 = 0.000 042 7