There are C(4,4) combinations of 4 queens and C(48,1) combinations for the remaining card. So: 1x48 = 48 different 5 card hands containing 4 queens. Remember, the order of the 4 queens is irrelevant so there is only 1 combination of 4 queens. This only leaves 48 more card to choose from for the remaining card.
If the cards are all different then there are 13C7 = 1716 different hands.
three
There are 26 red cards and 26 black cards. 3 red cards can be chosen in 26C3 ways 2 black cards can be chosen in 26C2 ways The required answer is 26C3 X 26C2 ways. Answer: 1067742 S Suneja
Assuming 3 cards were drawn: Each suit has 13 cards. There are 4 suits. For any one suit, there are 13C3 ways of drawing 3 cards. Multiply this by 4. number of hands = 4 (13C3) = (286)(4) = 1136
There are 15,820,024,220 ways.
To determine the number of possible 6-card hands from a 26-card deck, you can use the combination formula ( \binom{n}{r} ), where ( n ) is the total number of cards and ( r ) is the number of cards drawn. Here, ( n = 26 ) and ( r = 6 ). Thus, the number of 6-card hands is calculated as ( \binom{26}{6} = \frac{26!}{6!(26-6)!} = 26,234 ). Therefore, there are 26,234 possible 6-card hands.
To find the number of 2-card hands possible from a 26-card deck, you can use the combination formula ( C(n, k) ), where ( n ) is the total number of cards and ( k ) is the number of cards to choose. Here, ( C(26, 2) = \frac{26!}{2!(26-2)!} = \frac{26 \times 25}{2} = 325 ). Thus, there are 325 possible 2-card hands from a 26-card deck.
How many cards are there in the card game Zigity?
You can draw C(52,13) = 52! /13! 39! = 635 013559 600 different 13-card hands from a deck of 52 cards.
4*48*47/2 = 4512
My understanding is that it forces the "top 2" players (those with the fewest cards in their hands) to pick up a card. The person playing the card is not included in this, regardless of how many cards he/she has. Not sure the details - like what happens if three players all have the same number of cards??
You can make 2,598,960 different 5 card hands (not counting permutations) with a standard 52 card deck.