Match the described probability with the type of probability.1. It is estimated that 75% of a grapefruit crop is good. The other 25% have rotten centers once the grapefruit is cut open. Therefore, the grapefruit can either be good or bad for consumption. You randomly select 10 grapefruits and are asked to find the probability that exactly 5 are good. - a. Classical - b. Empirical - **c. Binomial** - d. Normal2. A vending machine automatically pours soft drinks into cups. The amount of soft drink dispensed into a cup is normally distributed with a mean of 7.6 ounces and a standard deviation of 0.4 ounce. You are asked to estimate the probability that the machine fills the cup more than 8 ounces. - a. Classical - b. Empirical - c. Binomial - **d. Normal**3. A blood bank is determining which type of blood is most demanded. From a previous survey of a sample of 409 people, 184 had type O, 164 had type A, 45 had type B, and 16 had type AB. You are asked to estimate the probability of people that have type O blood. - a. Classical - **b. Empirical** - c. Binomial - d. Normal4. Tickets are being sold for a 50-50 raffle. Of all the tickets that are sold, one will randomly be selected as the winner. You are asked to find the probability of the winning ticket. - **a. Classical** - b. Empirical - c. Binomial - d. Normal

Answered: Image /qna-images/answer/4552213f-0c40-4520-82c3-55b7ccc0bb93.jpg

Answered: Match the described probability with…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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We are interested in analyzing data related to college football. Use S to denote the team is in the SEC and use W to denote a team has a winning season. The probability that a team is in the SEC in the data set is 5.5%. The probability that a team has a winning season is 52.5%. The probability that a team is in the SEC and has a winning season is 3.55%. What percentage of teams are in the SEC or had a winning season? b. What percentage of people teams are in the SEC and did NOT have a winning season? Given a team had a winning season, what is the probability that they are in the SEC? а. с.
Which of the following is a feature of a binomial experiment? A. Each trial has an unlimited number of outcomes. B. The probability of a success is twice the probability of a failure. C. There are an uncertain number of trials. D. The probability of a success is the same for each trial.
Suppose a math class contains 33 students. There are 23 females (five of whom speak Spanish) and 10 males (two of whom speak Spanish). Give all answers as decimals to at least two decimal places. 3. What percent of Spanish speaking students are male? 4. If someone does not speak Spanish what is the probability they are female?
I need help with a and b.
A sign on the pumps at a gas station encourages customers to have their oil checked, and claims that one out of 7 cars needs to have oil added. If this is true, what is the probability of each of the following A. One out of the next four cars needs oil. Probability = B. Two out of the next eight cars needs oil. Probability = C. 10 out of the next 40 cars needs oil, Probability =
Please I only want the answer for d. & e.
Suppose that the probability that a child living in an urban area in the United States is obese is 20%. If a social worker sees 15 children living in urban areas, what is the probability that 5 are obese? Enter response as .xxxx
. Assume that 75 percent of the students at the university have taken 4 years of high school math. Of those with four years of high school math, 80 percent plan to major in science. Of those without 4 years, only 10 percent plan to major in science. You stop a student at random. If the student plans to major in science, what is the probability that this student had four years of high school math?
Attorneys often use lie detectors to test if a suspect is speaking the truth or not. It is found that the lie detector gives a positive result 64% of the time. The suspect is found to lie for 81% of the positive results and 15% of the negative results. a. If a suspect is actually lying, what is the probability that the lie detector gives a positive test result? b. If the suspect is not lying, what is the probability that the lie detector gives a negative result? Note:Answer in exact fraction, or rounded to at least 4 decimal places
Answer this question correctly deals with probability of simple events.
A certain virus affects 0.7% of the population. A test used to detect the virus in a person is positive 88% of the time if the person has the virus (true positive) and 13% of the time if the person does not have the virus (false positive) Fill out the remainder of the following table and use it to answer the two questions below based on a total sample of 100,000 people. a. Find the probability that a person has the virus given that they have tested positive. Round your answer to the nearest hundredth of a percent and do not include a percent sign. b. Find the probability that a person does not have the virus given that they test negative. Round your answer to the nearest hundredth of a percent and do not include a percent sign.
9-letter words, with or without meaning, are created by using the letters of "MICROWAVE". Blank #1: How many different 9-letter words can be created? Blank #2: How many different 9-letter words are formed where M, W, & V are together? Blank #3: What is the probability of selecting a word with M, W, &V together? (Express Answer as a % to 2 decimal places.) Blank # 1 Blank # 2 Blank # 3 99+ C PV Insert Prtsc Delete Backspace Num Loc 5 6 9. T U 0O G. H. K 11 Enter PgUp Alt Ctrl Home V - 图 * C0 MN IN

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