Assume all variables are binomial. (Note: If values are not found in Previous Table . use the binomial formula.)
High Blood Pressure Twenty percent of Americans ages $25$ to $74$ have high blood pressure. If $16$ randomly selected Americans ages $25$ to $74$ are selected, find each probability.
None will have high blood pressure.

Assume all variables are binomial. (Note: If values are not found in Previous Table . use the binomial formula.)
Prison Inmates Forty percent of prison inmates were unemployed when they entered prison. If $5$ inmates are randomly selected, find these probabilities:
At least $3$ were unemployed.

Assume all variables are binomial. (Note: If values are not found in Previous Table . use the binomial formula.)
Prison Inmates Forty percent of prison inmates were unemployed when they entered prison. If $5$ inmates are randomly selected, find these probabilities:
At most $4$ were unemployed.

Assume all variables are binomial. (Note: If values are not found in Previous Table . use the binomial formula.)
Prison Inmates Forty percent of prison inmates were unemployed when they entered prison. If $5$ inmates are randomly selected, find these probabilities:
Exactly $3$ were unemployed.

Many Americans have high blood pressure. Which minerals help to maintain normal blood pressure?

Assume all variables are binomial. (Note: If values are not found in Previous Table . use the binomial formula.)
Belief in UFOs A survey found that $10 \%$ of Americans believe that they have seen a UFO. For a sample of $10$ people, find each probability:
That $2$ or $3$ people believe that they have seen a UFO.

Assume all variables are binomial. (Note: If values are not found in Previous Table . use the binomial formula.)
Belief in UFOs A survey found that $10 \%$ of Americans believe that they have seen a UFO. For a sample of $10$ people, find each probability:
That at least $2$ people believe that they have seen a UFO.

Compute the probability of $X$ successes, using the binomial formula. \

$$n=5, X=3, p=0.63$$

Compute the probability of $X$ successes, using the binomial formula. \

$$n=9, X=0, p=0.42$$

Compute the probability of $X$ successes, using the binomial formula. \

$$n=4, X=2, p=0.18$$

Explain how to compute the probability of $x$ successes using the binomial formula.

Compute the probability of $x=3$ successes using the binomial formula with $n=5$ and $p=0.20$.

Which of the following are binomial experiments or can be reduced to binomial experiments?
Checking $1000$ applicants to see whether they were admitted to White Oak College

Compute the probability of $X$ successes, using the binomial formula. \

$$n=6, X=3, p=0.03$$