A tennis player makes a successful first serve 51% of the time. If she serves 9 times,
what is the probability that she gets exactly 3 successful first serves in? Assume that
each serve is independent of the others. - ANSWERS .154
A survey showed that 81% of adults need correction (eyeglasses, contacts, surgery,
etc.) for their eyesight. If 16 adults are randomly selected, find the probability that no
more than 1 of them need correction for their eyesight. Is 1 a significantly low
number of adults requiring eyesight correction?
A. The probability that no more than 1 of the 16 adults require eyesight correction is -
ANSWERS a. .0000
b. Yes, because the probability of this occurring is small.
Based on a Comcast survey, there is a 0.8 probability that a randomly selected adult
will watch prime-time TV live, instead of online, on DVR, etc. Assume that seven
adults are randomly selected. Find the probability that fewer than three of the
selected adults watch prime-time live. - ANSWERS .00467
Twenty percent of adults in a particular community have at least a bachelor's
degree. Suppose x is a binomial random variable that counts the number of adults
with at least a bachelor's degree in a random sample of 100 adults from the
community. If you are using a calculator with the binompdf and binomcdf commands,
which of the following is the most efficient way to calculate the probability that more
than 60 adults have a bachelor's degree, P(x>60)? - ANSWERS p(x>60)=1-
binomcdf(100,.20,60)
Determine whether the following value is a continuous random variable, discrete
random variable, or not a random variable.
a. The number of home runs in a baseball game
b. The usual mode of transportation of people in City Upper A
c. The number of statistics students now doing their homework
d. The number of free dash throw attempts before the first shot is missed
e. The number of people with blood type Upper B in a random sample of 39 people
f. The number of textbook authors now eating a meal - ANSWERS a. discrete
b. not a random variable
c. discrete
d. discrete
e. discrete
f. discrete
Twenty percent of adults in a particular community have at least a bachelor's
degree. Suppose x is a binomial random variable that counts the number of adults
with at least a bachelor's degree in a random sample of 100 adults from the
community. Which of the following probability statements indicates the probability
that at least 30 adults have at least a bachelor's degree? - ANSWERS p(x great than
or equal to 30)