In a particular city, 32% of people own a cat. I select 120 people at random. a) What is the probability that fewer than 40 own a cat? b) What is the probability that more than 50 own a cat? c) What is the probability that exactly 42 people own a cat?
Here p=0.32 is same for all, n=120 is constant, events are independent and only two outcomes
Hence all the properties of binomial distribution is satisfied hence we will use binomial distribution
a.
b.
C.
In a particular city, 32% of people own a cat. I select 120 people at random....
Suppose that 32% of people have a dog, 27% of people have a cat, and 12% have both. a) What is the probability that someone owns a dog but not a cat? b) What is the probability that two independently selected people have cats? c) What is the probability that two independently selected people have a cat or dog but not both? d) What is the probability that someone owns neither a dog nor cat?
Assume that 50% of people are left-handed. If we select 5 people at random, find the probability of each outcome described below, rounded to four decimal places: a. There are some lefties (≥ 1) among the 5 people. b. There are exactly 3 lefties in the group. c. There are at least 4 lefties in the group. d. There are no more than 2 lefties in the group. e. How many lefties do you expect? f. With what standard deviation?
According to a study conducted in one city,
32%
of adults in the city have credit card debts of more than
$2000. A simple random sample of
n=200
adults is obtained from the city. Describe the sampling
distribution of
p,
the sample proportion of adults who have credit card debts of
more than $2000. Round to three decimal places when necessary.
Awnser this A B C D pick the correct awnser and make sure it
correct I put it in...
A local county has an unemployment rate of 4.1%. A random sample of 20 employable people are picked at random from the county and are asked if they are employed. Round answers to 4 decimal places. a) Find the probability that exactly 4 in the sample are unemployed. b) Find the probability that there are fewer than 4 in the sample are unemployed. c) Find the probability that there are more than 1 in the sample are unemployed. d) Find...
A local county has an unemployment rate of 4.1%. A random sample of 17 employable people are picked at random from the county and are asked if they are employed. Round answers to 4 decimal places. a) Find the probability that exactly 4 in the sample are unemployed. b) Find the probability that there are fewer than 2 in the sample are unemployed. c) Find the probability that there are more than 2 in the sample are unemployed. d) Find...
A local county has an unemployment rate of 8%. A random sample of 15 employable people are picked at random from the county and are asked if they are employed. The distribution is a binomial. Round answers to 4 decimal places. a) Find the probability that exactly 5 in the sample are unemployed. b) Find the probability that there are fewer than 2 in the sample are unemployed. c) Find the probability that there are more than 1 in the...
A local county has an unemployment rate of 6.2%. A random sample
of 19 employable people are picked at random from the county and
are asked if they are employed. The distribution is a binomial.
Round answers to 4 decimal places.
a) Find the probability that exactly 2 in the sample are
unemployed.
b) Find the probability that there are fewer than 3 in the
sample are unemployed.
c) Find the probability that there are more than 4 in the...
According to a study, 80% of married people hide purchases from their mates. A random sample of 20 randomly selected married people is taken. 31. Use Minitab to calculate the probability that exactly 19 of the 20 randomly selected married people hide purchases from their mates. (2 points) 32. Use Minitab to calculate the probability that 19 or more people hide purchases from their mates. (2 points) 33. Use Minitab to calculate the probability that fewer than 12 people hide...
Car inspection: Of all the registered automobiles in a city, 8% fail the emissions test. Fourteen automobiles are selected at random to undergo an emissions test. Round the answers to four decimal places. Part 1 of 4 (a) Find the probability that exactly three of them fail the test. The probability that exactly three of them fail the test is Part 2 of 4 (b) Find the probability that fewer than three of them fail the test. The probability that...
if
a driver in this city is selected at random what is the probability
that
finite
Insurance. By examining the past driving records of drivers in a certain city, an insurance company has determined the following (empirical) probabilities: Less than 10,000, M .05 .15 .20 Miles Driven per Year 10,000 - 15,000 inclusive, M2 .10 20 .30 More than 15,000, My 25 .25 .50 Totals .40 .60 1.0 Accident No Accident Totals If a driver in this city is selected...