Probability is represented by a number between  and .

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  total cards.

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

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

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

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

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

This is the greatest probability and the correct answer.

Probability is represented by a number between  and .

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  total cards.

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

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

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

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

Drawing a number card : In a standard deck, the numbers  are used, and each number has four suites, which equals  numbered cards; thus, the probability is:

This is the greatest probability and the correct answer.

Probability is represented by a number between  and .

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  total cards.

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

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

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

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

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

This is the least probability and the correct answer.

A die has  sides, with each side displaying a number between . 

Let's first determine the probability of rolling a  after John rolls the die a single time.

There is a total of  sides on a die and only one value of  on one side; thus, our probability is:

This means that roughly  of John's rolls will be a ; therefore, in order to calculate the probability we can multiply  by —the number of times John rolls the die.

If John rolls a die  times, then he will roll a  roughly  times. 

A die has  sides, with each side displaying a number between . 

Let's first determine the probability of rolling a  after John rolls the die a single time.

There is a total of  sides on a die and only one value of  on one side; thus, our probability is:

This means that roughly  of John's rolls will be a ; therefore, in order to calculate the probability we can multiply  by —the number of times John rolls the die.

If John rolls a die  times, then he will roll a  roughly  times. 

A die has  sides, with each side displaying a number between . 

Let's first determine the probability of rolling a  or a  after John rolls the die a single time.

There is a total of  sides on a die and we have one value of  and one value of ; thus, our probability is:

This means that roughly  of John's rolls will be a  or a ; therefore, in order to calculate the probability we can multiply  by —the number of times John rolls the die.

If John rolls a die  times, then he will roll a  or a  roughly  times. 

A die has  sides, with each side displaying a number between . 

Let's first determine the probability of rolling a  or a  after John rolls the die a single time.

There is a total of  sides on a die and we have one value of  and one value of ; thus, our probability is:

This means that roughly  of John's rolls will be a  or a ; therefore, in order to calculate the probability we can multiply  by —the number of times John rolls the die.

If John rolls a die  times, then he will roll a  or a  roughly  times. 

A die has  sides, with each side displaying a number between . 

Let's first determine the probability of rolling an even number after John rolls the die a single time.

There is a total of  sides on a die and  even numbers: ; thus, our probability is:

This means that roughly  of John's rolls will be an even number; therefore, in order to calculate the probability we can multiply  by —the number of times John rolls the die.

If John rolls a die  times, then he will roll an even number roughly  times. 

A die has  sides, with each side displaying a number between . 

Let's first determine the probability of rolling an odd number after John rolls the die a single time.

There is a total of  sides on a die and  odd numbers: ; thus, our probability is:

This means that roughly  of John's rolls will be an odd number; therefore, in order to calculate the probability we can multiply  by —the number of times John rolls the die.

If John rolls a die  times, then he will roll an odd number roughly  times. 

A die has  sides, with each side displaying a number between . 

Let's first determine the probability of rolling a , a , or a  after John rolls the die a single time.

There is a total of  sides on a die and we have one value of , one value of  and one value of ; thus, our probability is:

This means that roughly  of John's rolls will be a , , or a ; therefore, in order to calculate the probability we can multiply  by —the number of times John rolls the die.

If John rolls a die  times, then he will roll a , , or a  roughly  times.