According to Current Population Reports, published by the U.S. Census Bureau, 51.8% of U.S. adults are female, 10.2% are divorced, and 6.0% are divorced females. For a U.S. adult selected at random, let F = event the person is female, and D = event the person is divorced. (a) Obtain P(F), P(D) and P(F and D) (b) Determine P(F or D)
Q: The table shows the number of minority officers in a country's military in a certain year. Army Navy…
A:
Q: A psychology class consists of 36 males and 48 females. If the professor selects names from the…
A: Given, A psychology class consist of 36 males and 48 females. and professor select names from the…
Q: In a sample of 150 residents, each person was asked if he or she favored the concept of having a…
A: (a) Obtain the probability that the person will favor the concept given that the person selected is…
Q: (4) Of 50 fitness buffs, 25 like bicycling, 35 like jogging, and 15 like bicycling and jogging. a.…
A:
Q: B: assuming that betting is independent of gender, compute the probability that an adult from this…
A: Note: Hi there! Thank you for posting the question. As there are multiple sub parts, according to…
Q: In a sales effectiveness seminar, a group of sales representatives tried two approaches to selling a…
A:
Q: Color blindness appears in 1% of the people in a certain population. How large must a sample be if…
A:
Q: An article summarizes a report of law enforcement agencies regarding the use of social media to…
A: Given, Population proportion p=0.25 Sample proportion = 0.34 Sample size n=800 Level of significance…
Q: 9 - A survey conducted in a city revealed that 25% of the people do sports. 8 people are randomly…
A: We have given that Sample size n=8 , p=25%=0.25 and q=1-p=1-0.25=.75
Q: The table shows the number of minority officers in a country's military in a certain year. Navy…
A: Given that
Q: market research. from a survey involving 1000 university students, a market research company found…
A: Let us denote L= event of owning a laptop C= event of owning a car Given that: Using this data we…
Q: Students in an urban school were curious about how many children regularly eat breakfast. They…
A: P(BC) = P(B and Female) / P(Female) = (110/595) / (275/595) ≈ 0.405 or 40.5%. In words, there is…
Q: In order to help students improve their study habits, nine students were chosen at random to attend…
A: There are two dependent samples which are before and after seminar. We have to test whether…
Q: a) Test at the 1% significance level if there is a change in the academic performance of students…
A: Here AS PER POLICY I HAVE CALCULATED 3 SUBPART PLZ REPOST FOR REMAINING PARTS
Q: noted psychic was tested for ESP. The psychic was presented with 180 cards face down and was asked…
A: We have given that Null and alternative hypothesis H0 : p = .2Ha : p > .2 Sample size n= 180…
Q: A certain typing agency employs two typists. The average number of errors per article is 4.44.4 when…
A:
Q: stion on the survey asked if the agency routinely reviewed applicant's social media activity during…
A: We have given that Population proportion p= 0.25 Sample size n = 738
Q: In a large introductory statistics lecture hall, the professor reports that 5656% of the…
A: Introduction:Denote p1, p2 and p3 denote the probabilities that a student has never taken a calculus…
Q: B. Forty five percent of the streets in an area have private guards for security. Three streets are…
A: Note- As per our policy we can answer only the first 3 sub-parts of a question. If you want…
Q: jar contains 12 yellow beans, 15 green beans, and 17 black beans. Five beans are drawn without…
A: Ans- Given, A jar contains 12 yellow beans, 15 green beans, and 17 black beans. Total = 12…
Q: A simple random sample is taken of 1,250 students at UC Berkeley. These students are surveyed about…
A: Given information: A simple random sample of 1250 students are at UC Berkeley. Among 1250 students,…
Q: A poll reported that 63% of adults were satisfied with the job the major airlines were doing.…
A: Sample size(n)=20 Probability of success(p)=0.63 q=1-p q=1-0.63=0.37 A random variable…
Q: 4. Frogs: A wildlife biologist examines frogs for a genetic trait he suspects may be linked to…
A: Let X be the number of frogs that have trait.Given that n=12 and probability that trait is usually…
Q: L A coffee mug oollection includes four red mugs, eight yellow mugs, and two white mugs. What is the…
A:
Q: Suppose that a poll taken 10 years ago found that 52% of parents spank their children,. Suppose a…
A:
Q: In a sales effectiveness seminar, a group of sales representatives tried two approaches to selling a…
A: a) Similarly,
Q: 1,000 families were selected at random in a city to test the belief that high income families…
A: Given a=370 b=430 a+b=800 C=130 d=70 c+d=200 a+c=500 b+d=500 N=1000
Q: In the senior year of a high school graduating class of 78 students, 30 studied mathematics, 60…
A: Its probability
Q: Agroup consists of 5 COE, 4 IE, and 6 MEE students. In a randomly selected team of 7 students, what…
A: The number of ways to select r objects from n objects is computed using the combination formula . If…
Q: According to a recent research, 13% of people living in a city has experienced COVID-19 related…
A: 13% of people living in a city has experienced COVID-19 , N= 100 p= 0.13 q = 1-p = 0.87 ( 87 people…
Q: Consider the following information about a group of 130 Schoolcraft students: Gender Right-handed…
A:
Q: If you have a study in which 90 participants are randomly assigned to one of three groups, the…
A: From the provided information, Total number of participants (N) = 90 Groups (k) = 3
Q: (iii) takes Economics or a female. (c) Two students are chosen at random, find the probability that…
A: In a college, there are 150 students taking courses in Mathematics, Physics and Economics. Among…
Q: An article summarizes a report of law enforcement agencies regarding the use of social media to…
A: a) Assume that p is true proportion of law enforcements agencies, who review applicants’ social…
Q: Dr. Cy Clopps is ophthalmologist and owner of the Spex Appeal Eye Clinic. A review of 100 patient’s…
A: Given that, Total no. of patients (n) = 100 The two categories are whether the patients have visual…
Q: In a survey of U.S. adults with a sample size of 2082, 370 said Franklin Roosevelt was the bes…
A: Given Information: Sample size = 2082 Out of which 370 said Franklin Roosevelt was the best…
Q: article summarizes a report of law enforcement agencies regarding the use of social media to screen…
A: a) Assume that p is true proportion of law enforcements agencies, who review applicants’ social…
Q: In a sales effectiveness seminar, a group of sales representatives tried two approaches to selling a…
A: General formula of probability is , Probability =Number of favorable outcomesTotal outcomes Given…
According to Current Population Reports, published by the U.S. Census Bureau, 51.8% of U.S.
adults are female, 10.2% are divorced, and 6.0% are divorced females. For a U.S. adult selected at random, let
F =
D = event the person is divorced.
(a) Obtain P(F), P(D) and P(F and D)
(b) Determine P(F or D)
Trending now
This is a popular solution!
Step by step
Solved in 2 steps with 2 images
- According to an article in a recently published medical journal, one-third of all sets of triplets consist of all females, one-fourth are all male sets, and the remaining sets are of mixed gender. A simple random sample of 78 sets of triplets born in the past 20 years is obtained from hospital records. The results are presented below. Gender make-up of triplets 1: All female 2: All male 3: Mixed gender Total 10 11 57 78 What would be the null hypothesis for a chi-square test for testing if the claim made in the medical journal is indeed true? Ho: P1 = P2 = P3 = 5/12, where P₁, P2, and p3 represent the proportions of all female, all male, and mixed gender triplets, respectively Ho: P₁ = 1/3, P2 = 1/4, and p3 = 5/12, where p₁, P2, and p3 represent the proportions of all female, all male, and mixed gender triplets, respectively Ho: P1 1/4, P2 1/4, and p3 = 5/12, where p₁, P2, and p3 represent the proportions of all female, all male, and mixed gender triplets, respectively.In a survey of consumers aged 12 and older, respondents were asked how many cell phones were in use by the household. (No two respondents were from the same household.) Among the respondents, 211answered "none,"289 said "one," 373 said "two," 143 said "three," and 138 responded with four or more. A survey respondent is selected at random. Find the probability that his/her household has four or more cell phones in use. Is it unlikely for a household to have four or more cell phones in use? Consider an event to be unlikely if its probability is less than or equal to 0.05.According to an article in a recently published medical journal, one-third of all sets of triplets consist of all females, one-fourth are all male sets, and the remaining sets are of mixed gender. A simple random sample of 78 sets of triplets born in the past 20 years is obtained from hospital records. The results are presented below. Gender make-up of triplets 1: All female 2: All male 3: Mixed gender Total 10 11 57 78 What would be the null hypothesis for a chi-square test for testing if the claim made in the medical journal is indeed true? Group of answer choices H0: p1 = 1/3, p2 = 1/4, and p3 = 5/12, where p1, p2, and p3 represent the proportions of all female, all male, and mixed gender triplets, respectively H0: p1 = p2 = p3 = 5/12, where p1, p2, and p3 represent the proportions of all female, all male, and mixed gender triplets, respectively H0: p1 = 1/4, p2 = 1/4, and p3 = 5/12, where p1, p2, and p3 represent the proportions of all…
- In a survey, each participant indicated how much they agreed with the statement, "Hard work is the way to get what you want in life." Which of the following would you expect to have zero correlation, or close to zero correlation, with the response to the above statement? A) Agreement with the statement, "Happiness mostly depends on luck." B) Conscientiousness score on a personality inventory test. C) High school GPA. D) A random number between 0 and 10, chosen by the participant.A study reports that 36% of companies in Country A have three or more female board directors. Suppose you select a random sample of 100 respondents. The probability is 99.7% that the sample percentage of Country A companies having three or more female board directors will be contained within what symmetrical limits of the population percentage? The probability is 99.7% that the sample percentage will be contained above ________% and below ________%. (Round to one decimal place as needed.)Agroup consists of 5 COE, 4 IE, and 6 MEE students. In a randomly selected team of 7 students, what is the probability that all 4 IE students and at least 1 MEE student are selected? O A. 0.1034 O B. 0.2571 OC. 0.5834 OD. 0.0241
- Suppose that 30 percent of an adult population have an infectious disease and 40 percent have achronic disease. Assume that having an infectious disease is independent from having a chronicdisease. For each of the questions below perform the calculation using appropriate statisticalnotation.a. What is the probability that a person selected at random will have both diseases?b. What is the probability of having the infectious disease for people with the chronic disease?c. What is the probability of having the infectious disease for people without the chronic disease?d. What is the probability of not having the infectious disease for people with the chronicdisease?Based on a study by Dr. P. Sorita at Indiana University, assume the eye colors in the United States are distributed as follows: 40% brown, 35% blue, 12% green, 7% gray, 6% hazel a. If one person is randomly selected, what is the probability that this person will have brown or blue eyes? b. If two people are randomly selected, what is the probability that at least one of them has brown eyes?2. Use the table below, based on the most recent survey of moviegoers who viewed movie Joker, to answer the following questions. (The cell values are frequencies). Rating Fantastic Very good OK Pretty bad Awful Male 34 18 47 14 17 Gender Female 27 19 44 12 26 a) Determine the probability a moviegoer selected at random rated Joker as "Very good" or better (L.e., "Very good" or "Fantastic"). b) Determine the probability a Female moviegoer selected at random rated Joker as "Very good" or better (meaning "Very good" or "Fantastic"). c) Given your answers to Parts a), b), and c), are the two variables - Joker ratings and Gender-statistically independent?
- A survey indicates that 20% of parents use spanking as a discipline strategy. Among those parents who spank, 70% believe a kid should always obey the parent. Among those parent who do not spank, 10% believe a kid should always obey the parent. Which of the following gives the probability that a randomly selected parent believe that a kid should always obey the parent? a) (0.2)(0.7) + (1-0.2)(0.1) b) (0.2)(0.7) + (0.2)(0.2) c) 0.7 + 0.1 d) 0.2 + 0.7An article summarizes a report of law enforcement agencies regarding the use of social media to screen applicants for employment. The report was based on a survey of 734 law enforcement agencies. One question on the survey asked if the agency routinely reviewed applicants' social media activity during background checks. For purposes of this exercise, suppose that the 734 agencies were selected at random, and that you want to use the survey data to decide if there is convincing evidence that more than 25% of law enforcement agencies review applicants' social media activity as part of routine background checks. The sampling distribution of p̂ describes the behavior of p̂ when random samples are selected from a particular population. Describe the shape, center, and spread of the sampling distribution of p̂ for samples of size 734 if the null hypothesis H0: p = 0.25 is true. (Round your answers to three decimal places.)Five thousand people were classified by their generation and their top pick for food cuisine. The results are provided below. American Chinese Italian Mexican Millennials & Gen Z 300 380 220 1600 Gen X 200 250 100 450 Baby Boomer & Older 450 150 525 375 As needed, state answers to four significant figures. If a person is randomly selected, what is the probability that the person is A member of Gen X? A Millennial/Gen Z or had a top pick of Mexican Food? A Baby Boomer/Older and had a top pick of Italian Food? A Gen X given that the person picked American Food? Picked Chinese Food given that the person is a Millennial/Gen Z?