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If John were to roll a die times, roughly how many times would he roll a
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.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll a
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.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll a
or a
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.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll a
or a
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.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll an even number?
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.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll an odd number?
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.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll a
, a
, or a
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.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll an odd number or a
A die has sides, with each side displaying a number between
.
Let's first determine the probability of rolling an odd number or a after John rolls the die a single time.
There is a total of sides on a die and
odd numbers:
and one
; thus, our probability is:
This means that roughly of John's rolls will be an odd number 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 an odd number or a
roughly
times.
Compare your answer with the correct one above
If John were to roll a die times, roughly how many times would he roll an even number or a
A die has sides, with each side displaying a number between
.
Let's first determine the probability of rolling an even number or a after John rolls the die a single time.
There is a total of sides on a die and
even numbers:
and one
; thus, our probability is:
This means that roughly of John's rolls will be an even number 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 an even number or a
roughly
times.
Compare your answer with the correct one above
A student flips a coin four times and rolls a six-sided die. What is the probability that the coin will land on heads all four times and the die will show a ?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads four times in a row, we take the probability of the coin landing on heads and multiply it four times.
Based on the question, we want to combine the probability of flipping a coin four times, with the coin landing on heads all four times, with the probability of rolling a on a die. There are
sides to a die, and only one of those sides has the number
; thus, the probability of rolling a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin three times, with the coin landing on heads all three times, and rolling a on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads three times in a row, we take the probability of the coin landing on heads and multiply it three times.
Based on the question, we want to combine the probability of flipping a coin three times, with the coin landing on heads all three times, with the probability of rolling a on a die. There are
sides to a die, and only one of those sides has the number
; thus, the probability of rolling a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin two times, with the coin landing on heads all two times, and rolling a on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads two times in a row, we take the probability of the coin landing on heads and multiply it two times.
Based on the question, we want to combine the probability of flipping a coin two times, with the coin landing on heads all two times, with the probability of rolling a on a die. There are
sides to a die, and only one of those sides has the number
; thus, the probability of rolling a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin four times, with the coin landing on heads all four times, and rolling a or a
on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads four times in a row, we take the probability of the coin landing on heads and multiply it four times.
Based on the question, we want to combine the probability of flipping a coin four times, with the coin landing on heads all four times, with the probability of rolling a or a
on a die. There are
sides to a die, and one of those sides has the number
and one has the number
; thus, the probability of rolling a
or a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin three times, with the coin landing on heads all three times, and rolling a or a
on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads three times in a row, we take the probability of the coin landing on heads and multiply it three times.
Based on the question, we want to combine the probability of flipping a coin three times, with the coin landing on heads all three times, with the probability of rolling a or a
on a die. There are
sides to a die, and one of those sides has the number
and one has the number
; thus, the probability of rolling a
or a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin two times, with the coin landing on heads all two times, and rolling a or a
on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads two times in a row, we take the probability of the coin landing on heads and multiply it two times.
Based on the question, we want to combine the probability of flipping a coin two times, with the coin landing on heads all two times, with the probability of rolling a or a
on a die. There are
sides to a die, and one of those sides has the number
and one has the number
; thus, the probability of rolling a
or a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin four times, with the coin landing on heads all four times, and rolling a ,
, or a
on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads four times in a row, we take the probability of the coin landing on heads and multiply it four times.
Based on the question, we want to combine the probability of flipping a coin four times, with the coin landing on heads all four times, with the probability of rolling a ,
, or a
on a die. There are
sides to a die, and one of those sides has the number
, one side has a
, and one has the number
; thus, the probability of rolling a
,
, or a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin four times, with the coin landing on heads all three times, and rolling a ,
, or a
on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads three times in a row, we take the probability of the coin landing on heads and multiply it three times.
Based on the question, we want to combine the probability of flipping a coin three times, with the coin landing on heads all three times, with the probability of rolling a ,
, or a
on a die. There are
sides to a die, and one of those sides has the number
, one side has a
, and one has the number
; thus, the probability of rolling a
,
, or a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin two times, with the coin landing on heads all two times, and rolling a ,
, or a
on a die?
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads two times in a row, we take the probability of the coin landing on heads and multiply it two times.
Based on the question, we want to combine the probability of flipping a coin two times, with the coin landing on heads all two times, with the probability of rolling a ,
, or a
on a die. There are
sides to a die, and one of those sides has the number
, one side has a
, and one has the number
; thus, the probability of rolling a
,
, or a
on a die is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin four times, with the coin landing on heads all four times, and rolling any number on a die except
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads four times in a row, we take the probability of the coin landing on heads and multiply it four times.
Based on the question, we want to combine the probability of flipping a coin four times, with the coin landing on heads all four times, with the probability of rolling any number on a die except . There are
sides to a die, and five sides that aren't the number
; thus, the probability of rolling any number on a die except
is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above
What is the probability of flipping a coin three times, with the coin landing on heads all three times, and rolling a number on a die other than
There are two sides to a coin: heads and tails. The probability of the coin landing on heads is
To determine the probability of the coin landing on heads three times in a row, we take the probability of the coin landing on heads and multiply it three times.
Based on the question, we want to combine the probability of flipping a coin three times, with the coin landing on heads all three times, with the probability of rolling any number on a die except . There are
sides to a die, and five sides that aren't the number
; thus, the probability of rolling any number on a die except
is
We want the probability of all of these events occurring, so we need to multiply:
Compare your answer with the correct one above