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Given: A standard deck of playing cards contains a total of 52 cards (26 red cards and 26 black cards)

Given:
A standard deck of playing cards contains a total of 52 cards (26 red cards and 26 black cards). There are 4 cards of each number 2 through 10 (two red and two black). There are 12 face cards (four jacks, four queens, and four kings) and four aces. Assume the cards have been shuffled (randomized).
Task C: Separate the 12 face cards from the rest of the deck. Assume that the remaining cards have been shuffled. Select THREE cards from the pile of face cards. For each question, show how you derive the solution. Then tell whether it is a combination or a permutation and why. (See Attachment C)
Table for Task C:
Action
How many ways are there of selecting one of each face card from the pile?
How many ways are there of selecting the queen of clubs, then the king of diamonds, and then the jack of hearts from the pile?
How many ways are there of selecting three of the same face cards (i.e., 3 jacks, 3 queens, or 3 kings) from the pile?
For each action, I have to figure out the derivation and solution, whether it is a combination or permutation, and why. I would appreciate any help with this task. I think I have a good answer, but some of my numbers may be slightly off.
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