A standard deck of playing cards contains 52 cards, which are divided into four suits: Hearts, Diamonds, Clubs, and Spades. Each suit has 13 cards: Ace, 2 through 10, Jack, Queen, and King. Hearts and Diamonds are red suits, while Clubs and Spades are black suits.

Let’s go through the probability of drawing specific types of cards:

1. Probability of drawing a red card:

   • There are 26 red cards in total (13 Hearts + 13 Diamonds).
   • The probability is: $P(\text{Red card}) = \frac{26}{52} = \frac{1}{2}$

2. Probability of drawing a face card (Jack, Queen, King):

   • There are 12 face cards in total (3 face cards per suit × 4 suits).
   • The probability is: $P(\text{Face card}) = \frac{12}{52} = \frac{3}{13}$

3. Probability of drawing an Ace:

   • There are 4 Aces in total (one in each suit).
   • The probability is: $P(\text{Ace}) = \frac{4}{52} = \frac{1}{13}$

4. Probability of drawing a specific card (e.g., the Queen of Hearts):

   • There is only one Queen of Hearts in the deck.
   • The probability is: $P(\text{Queen of Hearts}) = \frac{1}{52}$

5. Probability of drawing a Spade:

   • There are 13 Spades in the deck.
   • The probability is: $P(\text{Spade}) = \frac{13}{52} = \frac{1}{4}$

Would you like further details or have any questions?

Additional questions:

1. What is the probability of drawing two red cards consecutively without replacement?
2. What is the probability of drawing a face card or a red card?
3. How do probabilities change if cards are drawn with replacement?
4. What is the probability of drawing a number card (2 through 10) from the deck?
5. How does the probability of drawing a King compare to that of drawing a face card?

Tip: When calculating probabilities, always ensure you know whether the events are independent or dependent (with or without replacement).