SOLUTION: How many 5-card hands having exactly 3 aces and 2 other cards can be dealt?
Algebra.Com
Question 142571: How many 5-card hands having exactly 3 aces and 2 other cards can be dealt?
Answer by stanbon(75887) (Show Source): You can put this solution on YOUR website!
How many 5-card hands having exactly 3 aces and 2 other cards can be dealt?
-------------
# of ways to pick 3 aces: 4C3 = 4
# of ways to pick 2 other cards: 48C2 = 48*47/1*2 = 1128
----------------
Total # of 5-card hands with 3 aces and 2 other cards: 4*1128 = 4512
===================
Cheers,
Stan H.
RELATED QUESTIONS
How many 5-cards hands having exactly 3 aces and 2 other cards can be... (answered by stanbon)
What is the equation for finding how many 5-card hands having exactly 3 aces and 2 other... (answered by sudhanshu_kmr)
How many 7 card hands having exactly 3 Aces, 4 other cards can be dealt?
Five... (answered by stanbon)
How many five card hands consisting of 3 kings and 2 aces can be dealt from a deck of 52... (answered by stanbon)
How many five card hands consisting of 2 kings and 3 aces can be dealt from a
deck of... (answered by Edwin McCravy)
How many different 6 card hands with at least 2 aces can be dealt from a standard deck of (answered by ewatrrr)
How many 5 card hands consisting of 3 cards of 1 face value and 2 cards of another face... (answered by Edwin McCravy)
How many five card hands consisting of 2 kings and 3 aces can be dealt from a deck of 52... (answered by stanbon)
How many 13-card hands having exactly 11 diamonds can be... (answered by stanbon)