If we randomly select 10 people, using Binomial probability distribution, find the probability that a) at least 8 people like the drink.

At a certain college, 6% of all students come from outside the United States. Incoming students there are assigned at random to freshman dorms, where students live in residential clusters of 40 freshmen sharing a common lounge area. How many international students would you expect to find in a typical cluster? With what standard deviation?

In a poll men and women were asked"When someone yelled or snapped at you at work, how did you want to respond Twenty percent of the women in the survey said that they felt like crying (TimeApril 4, 2011) Suppose that this result is true for the current population of women employees. Arandom sample of 24 women employees is selectedUse the binomial probabilities table or technology to find the probability that the number of women employees in this sample of 24 who will hold the above opinion in response to the said question is

Find a basis for the set of vectors in ℝ3 in the plane $x+2y+z=0$.

A binomial probability is given: $P(x\le 124)$ Find the answer that corresponds to the binomial probability statement.

a) $P(x>123.5)$

b) $P(x<123.5)$

c) $P(x<124.5)$

d) $P(x>124.5)$

e) $P(123.5<x<124.5)$

If x is a binomial random variable, what is the probability of x for ${\displaystyle n=4,x=1,p=0.3}$?

Use the binomial probability formula to find $P(x)$

$n=16,x=3,p-\frac{1}{5}$

Drone Deliveries Based on a Pitney Bowes survey, assume that 42% of consumers are comfortable having drones deliver their purchases. Suppose we want to find the probability that when five consumers are randomly selected, exactly two of them are comfortable with the drones. What is wrong with using the multiplication rule to find the probability of getting two consumers comfortable with drones followed by three consumers not comfortable, as in this calculation: (0.42) (0.42) (0.58) (0.58) (0.58) = 0.0344?