a)
0.97^3 = 0.91267
b)
P(atleast 1 is latose intollerant) = 1- P(all 3 not latose intolerant) =1 - 0.91267 = 0.08733
c)
P(x=1) = C(3,1)*(0.97^2)*(0.03) = 3*(0.97^2)*(0.03) = 0.08468
Suppose that 97% of the population is not lactose intolerant. If you were to randomly select...
a.) Lactose intolerance causes difficulty digesting dairy products that contain lactose (milk sugar). It is particularly common among people of African and Asian ancestry. In the United States (ignoring other groups and people who consider themselves to belong to more than one race), 82% of the population is white, 14% is black, and 4% is Asian. Moreover, 15% of whites, 70% of blacks, and 90% of Asians are lactose intolerant. (i) What percent of the entire population is lactose intolerant?...
In a region, 80% of the population have brown eyes. If 15 people are randomly selected, find the probability that at least 13 of them have brown eyes. Is it unusual to randomly select 15 people and find that at least 13 of them have brown eyes? Why or why not? The probability that at least 13 of the 15 people selected have brown eyes is (Round to three decimal places as needed.)
In the United States, 40% of the population has brown eyes. If 14 people are randomly selected, find the probability that at least 12 of them have brown eyes. Is it unusual to randomly select 14 people and find that at least 12 of them have brown eyes? Why or why not?
There are 13 freshmen and 18 sophomore students in a classroom. We randomly select two students. Suppose the students were selected with replacement. a) If the first student was a freshman, what is the probability that the 2nd student is also a freshman? b) If the first student was a sophomore, what is the probability that the 2nd student was a freshman? Suppose the students were selected without replacement. c) If the first student was a freshman, what is the...
Suppose that 17 percent of an extremely large population are smokers. Six people are randomly selected. Answer the following questions, rounding your answers to two decimal places. (a) What is the probability that no more than two of these people are smokers? (b) What is the probability that there is at least one smoker in the group of six?
In a study by the Department of Transportation, there were a total of 97 drivers who were pulled over for speeding. Out of those 97 drivers, 35 were men who were ticketed, 11 were men who were not ticketed, 5 were women who were ticketed, and 46 were women who were not ticketed. Suppose one person is chosen at random. (a) What is the probability that the selected person is a woman or someone who was not ticketed?
Population 35,093, of those a2,429 people are registered to note In May of 2018, 20% of the registered voters in Scotland County voted in the primary election. 6. About how many people voted? (round to the nearest person) 7. Ir 100 people are randomly selected, what is the probability that at least 15% of them voted in the primary? 8. Ir 200 people are randomly selected, what is the probability that more than 25% of them voted in the primary?...
Could someone please explain the steps and logic used to solve
this problem?
Here are the answers, I just need help with how to get
there.
a) 0.03087
b) 0.3087
c) 0.07203
d) 0.16807
e) 0.50
f) 0.293
2. Suppose you sample people randomly from a very large population, and in this population 30% of them are smokers. Assume for parts a-d that the population is so large that we may treat the sampling as though it were sampling with...
Suppose a population has a standard deviation of 6. You draw a random sample of size 97 and test the null hypothesis that the population mean is 95. If the true population mean is 97, what is the probability of making a Type 2 error? How large a sample size would you need to have power of 80% in a one-sided test?
(a) An insurance company sells several types of insurance policies, including auto policies and home- owner policies. Let Aj be those people with an auto policy only, A2 those people with a homeowner policy only, and A3 those people with both an auto and homeowner policy (but no other policies). For a person randomly selected from the company's policy holders, suppose that P(A) 0.3, P(A2)-0.2, and P(A3)-0.2. Further, let B be the event that the person will renew at least...