Probability - SAT Math
Card 0 of 113
If an integer 
is randomly selected such that 
, what is the probability that 
is a prime number?
If an integer
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and 
is not prime. There are 
prime numbers in the range of possible 
values:
Notice that the range of values, includes zero , so there are 
total numbers to select from.
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and
Notice that the range of values,
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If an integer is randomly selected such that , what is the probability that is a prime number?
If an integer
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and is not prime. There are prime numbers in the range of possible values:
Notice that the range of values, includes zero , so there are total numbers to select from.
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and
Notice that the range of values,
Compare your answer with the correct one above
If an integer is randomly selected such that , what is the probability that is a prime number?
If an integer
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and is not prime. There are prime numbers in the range of possible values:
Notice that the range of values, includes zero , so there are total numbers to select from.
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and
Notice that the range of values,
Compare your answer with the correct one above
If an integer is randomly selected such that , what is the probability that is a prime number?
If an integer
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and is not prime. There are prime numbers in the range of possible values:
Notice that the range of values, includes zero , so there are total numbers to select from.
Probability is defined as specified outcomes divided by total possible outcomes.
Recall that a prime numbered is defined as a number that is divisible only by one and itself, and
Notice that the range of values,
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What is the general formula for probability of a favorable outcome?
What is the general formula for probability of a favorable outcome?
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What is the range of probability values.
What is the range of probability values.
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What is the formula for complementary probability?
What is the formula for complementary probability?
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What is the addition rule for mutually exclusive events?
What is the addition rule for mutually exclusive events?
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What is the general addition rule in probability?
What is the general addition rule in probability?
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What is the multiplication rule for independent events?
What is the multiplication rule for independent events?
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What is the conditional probability formula?
What is the conditional probability formula?
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What is the formula for probability of 'at least one' event?
What is the formula for probability of 'at least one' event?
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If $P(A)=0.4$, $P(B)=0.5$, $P(A \text{ and } B)=0.2$, find $P(A \text{ or } B)$.
If $P(A)=0.4$, $P(B)=0.5$, $P(A \text{ and } B)=0.2$, find $P(A \text{ or } B)$.
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If $P(A)=0.3$, $P(B)=0.6$, independent events, find $P(A \text{ and } B)$.
If $P(A)=0.3$, $P(B)=0.6$, independent events, find $P(A \text{ and } B)$.
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If $P(A)=0.3$ and $P(B|A)=0.5$, find $P(A \text{ and } B)$.
If $P(A)=0.3$ and $P(B|A)=0.5$, find $P(A \text{ and } B)$.
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If two fair dice are rolled, what is $P(\text{sum}=7)$?
If two fair dice are rolled, what is $P(\text{sum}=7)$?
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If two fair dice are rolled, what is $P(\text{both even})$?
If two fair dice are rolled, what is $P(\text{both even})$?
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If a coin if flipped twice, what is $P(\text{at least one head})$?
If a coin if flipped twice, what is $P(\text{at least one head})$?
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A bag has 3 red, 2 blue marbles. On a single draw, what is: $P(\text{red})$?
A bag has 3 red, 2 blue marbles. On a single draw, what is: $P(\text{red})$?
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What is the fundamental counting principle?
What is the fundamental counting principle?
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