You have 6 choices of cards, two possibilities with the coin and 6 numbers on the cube.
The number of combinations is : 6 x 2 x 6 = 72.
The number of selections of 3 cards that can be made from 12 different cards (it does not matter if they are face cards or not) is the number of combinations of 12 things taken three at a time. In this case it is (12! - 9!) / 3! which is 220.
589999999999
There are two possible results: If there are only 10 cards in the stack Out of the possible outcomes of drawing two cards, 4 outcomes have a sum of 9.(1+8, 2+7, 3+6, 4+5) The total number of potential combinations are 10 potential choices for the first card and 9 for the second or 10x9=90 The odds of drawing the desired total (9) is 4/90 or 1 in 22.5 If there are more than 10 cards in the pile (several runs of 1-->10). There are still a limited number of 2 card combinations that sum to 9: 1+8, 2+7, 3+6, 4+5 The number of combinations of cards that can be drawn are 10 potential choices for the first card and 10 for the second or 10x10=100. The odds of drawing the desired total (9) is 4/100 or 1 in 25
Shuffling a deck of cards creates new combinations of hands . Unless you're playing dishonestly, all the cards in a game will be the same. Only after they're dealt will the hands be different. In genetics, crossing over creates new combinations of genes from a set of existing genes.
There are 6*14 = 84 possible outcomes.
The number of selections of 3 cards that can be made from 12 different cards (it does not matter if they are face cards or not) is the number of combinations of 12 things taken three at a time. In this case it is (12! - 9!) / 3! which is 220.
589999999999
As the order of the cards is not relevant in hand valuation I'll assume you can get the cards in any order. The chance to get a specifc set of cards is thus simply the inverse of the number of possible combinations, which is (52c5) = 2598960. So a 1 in 2598960 chance to get a specifc set of 5 cards.
Given that:There are 4 suits (spades, hearts, diamonds, clubs) per deck.Each suit contains 4 cards valued at 10 points (10, Jack, Queen, King)Each suit contains one 7Thus there are 16 10-point cards and 4 7-point cards (64 possible 10+7 combinations)Each suit contains one ace and one 6Thus there are 4 11-point cards and 4 6-point cards (16 possible 11+6 combinations)Therefore there are 80 possible 2-card combinations totaling 17 points.For combinations of more than two cards, that's a whole other ball game.
There are 4 aces and 16 tens (including face cards) in a standard 52-card deck of cards, so there are 64 different blackjack combinations. There are 52!/(50!2!) = 1326 different two-card combinations in the deck, so the odds are 64/1326 = 0.048, or slightly less than 5%.
If the cards are all different then there are 13C7 = 1716 different hands.
One possible example is the number of red cards in a regular deck of cards.
There are two possible results: If there are only 10 cards in the stack Out of the possible outcomes of drawing two cards, 4 outcomes have a sum of 9.(1+8, 2+7, 3+6, 4+5) The total number of potential combinations are 10 potential choices for the first card and 9 for the second or 10x9=90 The odds of drawing the desired total (9) is 4/90 or 1 in 22.5 If there are more than 10 cards in the pile (several runs of 1-->10). There are still a limited number of 2 card combinations that sum to 9: 1+8, 2+7, 3+6, 4+5 The number of combinations of cards that can be drawn are 10 potential choices for the first card and 10 for the second or 10x10=100. The odds of drawing the desired total (9) is 4/100 or 1 in 25
Shuffling a deck of cards creates new combinations of hands . Unless you're playing dishonestly, all the cards in a game will be the same. Only after they're dealt will the hands be different. In genetics, crossing over creates new combinations of genes from a set of existing genes.
There are 6*14 = 84 possible outcomes.
The number of different 3-card hands that can be dealt from a deck of 52 cards is given by the combination formula, which is: C(52, 3) = 52! / (3! * (52 - 3)!) = 22,100 Therefore, there are 22,100 different 3-card hands that can be dealt from a deck of 52 cards.
Yes; a computer can have two network cards, to connect to two different networks.Yes; a computer can have two network cards, to connect to two different networks.Yes; a computer can have two network cards, to connect to two different networks.Yes; a computer can have two network cards, to connect to two different networks.