A card is drawn from a well-shuffled standard deck of 52 cards. The probability of drawing a KING is

1. Standard deck: 52 cards, with 4 KINGS (one of each suit — hearts, diamonds, clubs, spades). 2. Sample space: $|S| = 52$ (each card equally likely). 3. Event 'king': $|E| = 4$. 4. $P(\text{king}) = 4/52 = 1/13$. 5. Option A is the probability of ONE specific card. Option B is for $|E| = 2$. Option D is the probability of a specific SUIT, not a king. _Source: syllabus Mathematics, Ch 14, Example 5 (Card deck probabilities), p. 13–14._