Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing a $\displaystyle 2$ of hearts: There is only one $\displaystyle 2$ of hearts in a standard deck; thus, the probability is:

$\displaystyle \frac{1}{52}$

Drawing a $\displaystyle 2$ of diamonds: There is only one $\displaystyle 2$ of diamonds in a standard deck; thus, the probability is:

$\displaystyle \frac{1}{52}$

Drawing a $\displaystyle 2$ of spades: There is only one $\displaystyle 2$ of spades in a standard deck; thus, the probability is:

$\displaystyle \frac{1}{52}$

Drawing a $\displaystyle 2$: There are four $\displaystyle 2$s in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

This is the greatest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing the King of Hearts : There is only one King of Hearts in a standard deck; thus, the probability is:

$\displaystyle \frac{1}{52}$

Drawing a black King: There are two black Kings in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

drawing a red King: There are two red Kings in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing a King: There are four Kings in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

This is the greatest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing a red $\displaystyle 4$: There are two red $\displaystyle 4$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing a $\displaystyle 4$ of diamonds: There are four $\displaystyle 4s$ in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing an ace: There four aces in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing a face card: There are $\displaystyle 12$ face cards in a standard deck ($\displaystyle 4$ Jacks, $\displaystyle 4$ Queens, $\displaystyle 4$ Kings); thus, the probability is:

$\displaystyle \frac{12}{52}$

This is the greatest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing a $\displaystyle 4$ of diamonds: There are four $\displaystyle 4s$ in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing an ace: There four aces in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing a face card: There are $\displaystyle 12$ face cards in a standard deck ($\displaystyle 4$ Jacks, $\displaystyle 4$ Queens, $\displaystyle 4$ Kings); thus, the probability is:

$\displaystyle \frac{12}{52}$

Drawing a red $\displaystyle 4$: There are two red $\displaystyle 4$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

This is the lowest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing a red $\displaystyle 7$: There are two red $\displaystyle 7$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing an ace: There $\displaystyle 4$ aces in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing a face card: There are $\displaystyle 12$ face cards in a standard deck ($\displaystyle 4$ Jacks, $\displaystyle 4$ Queens, $\displaystyle 4$ Kings) ; thus, the probability is:

$\displaystyle \frac{12}{52}$

Drawing a red card : Half of the cards in a standard deck are red; thus, the probability is:

$\displaystyle \frac{26}{52}$

This is the greatest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing an ace: There $\displaystyle 4$ aces in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing a face card: There are $\displaystyle 12$ face cards in a standard deck ($\displaystyle 4$ Jacks, $\displaystyle 4$ Queens, $\displaystyle 4$ Kings) ; thus, the probability is:

$\displaystyle \frac{12}{52}$

Drawing a red card : Half of the cards in a standard deck are red; thus, the probability is:

$\displaystyle \frac{26}{52}$

Drawing a red $\displaystyle 7$: There are two red $\displaystyle 7$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

This is the lowest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing a black Queen: There are two black Queens in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing a King: There are four Kings in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing an ace: There are four aces in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing a spade: There are $\displaystyle 13$ spades in a standard deck; thus, the probability is:

$\displaystyle \frac{13}{52}$

This is the greatest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing a King: There are four Kings in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing an ace: There are four aces in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing a spade: There are $\displaystyle 13$ spades in a standard deck; thus, the probability is:

$\displaystyle \frac{13}{52}$

Drawing a black Queen: There are two black Queens in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

This is the lowest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing red $\displaystyle 9$: There are two red $\displaystyle 9$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing a black $\displaystyle 9$ : There are two black $\displaystyle 9$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing a Queen : There are four Queens in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

Drawing an $\displaystyle 8$ of spades: There is only one $\displaystyle 8$ of spades in a standard deck; thus, the probability is:

$\displaystyle \frac{1}{52}$

This is the lowest probability and the correct answer.

Probability is represented by a number between $\displaystyle 0$ and $\displaystyle 1$.

Probabilities are usually written in a fraction form that expresses the likelihood of the event occurring. The greater the fraction—or number—then there is a better probability of the event occurring. 

Each of our answer choices use a standard deck of cards, which has $\displaystyle 52$ total cards.

First, let's find the probability of each event:

Drawing red $\displaystyle 9$: There are two red $\displaystyle 9$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing an $\displaystyle 8$ of spades: There is only one $\displaystyle 8$ of spades in a standard deck; thus, the probability is:

$\displaystyle \frac{1}{52}$

Drawing a black $\displaystyle 9$ : There are two black $\displaystyle 9$s in a standard deck; thus, the probability is:

$\displaystyle \frac{2}{52}$

Drawing a Queen : There are four Queens in a standard deck; thus, the probability is:

$\displaystyle \frac{4}{52}$

This is the greatest probability and the correct answer.