What is the probability of drawing an Ace from a standard deck of cards?

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Multiple Choice

What is the probability of drawing an Ace from a standard deck of cards?

Explanation:
To determine the probability of drawing an Ace from a standard deck of cards, we first need to understand the total number of options available and the number of favorable outcomes. A standard deck has 52 cards in total and consists of 4 suits (hearts, diamonds, clubs, and spades). Each suit contains one Ace, so there are 4 Aces in total. The probability of an event is calculated by taking the number of favorable outcomes divided by the total number of possible outcomes. In this case, the number of favorable outcomes (drawing an Ace) is 4, and the total number of possible outcomes (total cards in the deck) is 52. Thus, the probability is calculated as: Probability of drawing an Ace = Number of Aces / Total Number of Cards = 4/52 This fraction can be simplified to 1/13, meaning that the answer correctly reflects the ratio of Aces to total cards. Therefore, the probability of drawing an Ace is indeed 1/13, confirming that this is the correct answer.

To determine the probability of drawing an Ace from a standard deck of cards, we first need to understand the total number of options available and the number of favorable outcomes.

A standard deck has 52 cards in total and consists of 4 suits (hearts, diamonds, clubs, and spades). Each suit contains one Ace, so there are 4 Aces in total.

The probability of an event is calculated by taking the number of favorable outcomes divided by the total number of possible outcomes.

In this case, the number of favorable outcomes (drawing an Ace) is 4, and the total number of possible outcomes (total cards in the deck) is 52. Thus, the probability is calculated as:

Probability of drawing an Ace = Number of Aces / Total Number of Cards = 4/52

This fraction can be simplified to 1/13, meaning that the answer correctly reflects the ratio of Aces to total cards. Therefore, the probability of drawing an Ace is indeed 1/13, confirming that this is the correct answer.

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