If you don't specify the color, there are four of each card. So out of 52 cards there are four nines. Four out of 52 can be simplified into 1/13, which is about 8%.
There are four nines in the deck of fifty two cards. Therefore your odds are 4 out of fifty two, or one out of thirteen. (4/52 = 1/13) chances of drawing a nine. The odds, then, of not drawing a nine is 48/52, or 12/13, or about 0.9231.
4/52 or 1/13 or 0.0769.
There are four 9's and 48 non-9's. The odds against a 9 is 48 to 4.
The probability of drawing a king or a nine from a standard deck of 52 cards is (4 + 4) in 52, or 8 in 52, or 2 in 13, or about 0.1538.
There are four 9's and four jacks. If you can use all of them, you can use 8 out of 52 cards. The probability of drawing one of these cards is therefore 8/52 = 0.1538 or a 15.38 % chance.
If you assume that the Ace is high, then the odds of drawing a card higher than a nine is a standard deck of 52 cards is 20 in 52, or 5 in 13, or about 0.3846. If you assume that the Ace is low, then the odds of drawing a card higher than a nine is a standard deck of 52 cards is 16 in 52, or 4 in 13, or about 0.3077.
The probability of drawing 3 cards, all with the value of 9, from a standard 52 card deck, is ~0.018%.
There are four nines in the deck of fifty two cards. Therefore your odds are 4 out of fifty two, or one out of thirteen. (4/52 = 1/13) chances of drawing a nine. The odds, then, of not drawing a nine is 48/52, or 12/13, or about 0.9231.
8 out of 32
4 out of 52, or 2 out of 26, or 1 out of 13..
4/52 or 1/13 or 0.0769.
There are four 9's and 48 non-9's. The odds against a 9 is 48 to 4.
The probability of drawing a king or a nine from a standard deck of 52 cards is (4 + 4) in 52, or 8 in 52, or 2 in 13, or about 0.1538.
There are four 9's and four jacks. If you can use all of them, you can use 8 out of 52 cards. The probability of drawing one of these cards is therefore 8/52 = 0.1538 or a 15.38 % chance.
It is 2/13.
...from what? Is is essential to know the properties of the items you are drawing from. If the question applies to a deck of cards (which the wording alludes to), then the probability is 1/13. There are 4 9's in a deck of cards, and there are 52 total cards. 4/52=1/13
In a standard deck of 52 playing cards, there are four cards each for the numbers 6, 7, 8, and 9. This means there are a total of 16 cards (4 for each number) that fall within the range of 6 through 9. The probability of drawing one of these cards is the number of favorable outcomes divided by the total number of outcomes, which is ( \frac{16}{52} ) or simplified, ( \frac{4}{13} ).