(Jeff Bezos),Bill Gates (BG)66Elon Musk (EM)50Jeff Bezos (JB)57Mark Zackenberg (MZ)37Warren Buffet (WB)911. Assuming that 2 of the ages are randomly selected with replacement, list the 25 possiblesamples2. Find the mean of each of the 25 samples, then summarizing the sampling distribution of themeans in the format of a table representing the probability distribution.3. Compare the population mean to the mean of the sample means.4. Do the sample means target the value of the population mean? In general, do samplemeans make good estimators of population means?9

The population observations are given as follows:BG66EM50JB57MZ37WB91

Answered: Bill Gates (BG) 66 Elon Musk (EM) 50…

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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Explain about the Probability of a Particular Sample Mean.
2.Direction: Classify the random variables as DISCRETE OR CONTINUOUS. 1. The number of votes favoring a candidate. 2. The average amount of electricity consumed per household per month. 3. The number of dropout in SWA for a period of 5 years. 4. The amount of paint utilized in building a project. 5. The speed of a car. 6. Number of tourist each year in a museum. 7. Height of Eiffel Tower in Paris. 8. Number of people who play LOTTO each day. 9. Percentage of the population of Kalinga. 10. Frequency of radio station.
Answer the given problem following the format in the attached file. It is known from experience that 30% of people having a particular disease recover naturally. A drug company created a new medication for the disease. Ten people having the disease were randomly chosen to try the medication, and nine recovered. Assume that the drug was ineffective. What is the chance that at least nine of the ten people who received the medication will recover. *Option for distribution: Bernoulli Distribution, Binomial Distribution, Geometric Distribution, Negative Binomial Distribution, Hypergeometric Distribution, Poisson Distribution, or Multinomial Distribution -Random variable:-Distribution (include explanation): -Computation
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3. Two board members were chosen at random from 12 candidates of which 8 were independent candidates. a. Determine the probability distribution for the number of independent candidates selected. b. Find the mean and the variance of the distribution of the number of independent candidates chosen as board members.
Eighty-three percent of adults in a certain country believe that life on other planets is plausible. You randomly select five adults and ask them whether they believe that life on other planets is plausible. The random variable represents the number of adults who believe that life on other planets is plausible. Find the mean, variance, and standard deviation of the binomial distribution for the random variable. Interpret the results find the mean, variance, and standard deviation
Please do this typewritten only. I will upvote. Thank you. USE HYPERGEOMETRIC PROBABILITY DISTRIBUTION.
1. Of all freshman at a Snow college, 16% made the dean's list in the current year. As part of a class project, students randomly sample 40 freshman and check if those students made the list. Calculate the probability your sample has more than 8 students from the dean's list. Check conditions (if one doesn't check out, note your concern and continue anyway), describe sampling distribution, state probability.
According to Quantcast analytics of Crossfits.com, 40% of Crossfitters have post-graduate degrees. Suppose we take a random sample of 60 crossfitters. a. Describe the sampling distribution of the sample proportion of Crossfitters who have post-graduate degrees for samples of size 60. b. Find the probability that at least half of the sample 60 Crossfitters have post-graduate degrees. c. Describe the sampling distribution of the sample proportion of Crossfitters who have post-graduate degrees for samples of size 100
Construct all random samples consisting two observations from the given data. You are asked to guess the average weight of the six watermelons by taking a random sample without replacement from the population. Watermelon A, B, C, D, E, and F has a weight (in pounds) 19,14,15,9,10 and 17 respectively.a. What is the probability of getting 10.00 as a mean?b. How many possible outcomes?c. What is the probability of getting 11.50 as a mean?d. What is the mean of the sampling distribution of the sample means?e. What is the population mean?
Team A: 6,6,7,7,6,5,6,5,4,5 Team B: 2,2,3,8,9,9,9,9,10,10 a. Compute the mean number of shots made for each team b. Compute the standard deviation for each team c. Compute a Z-score for the individual from team A that made 4 shots d. Compute a Z-score for the individual from team B who made 10 shots e. Using non-statistical language, write several sentences describing the difference in the free-throw shooting abilities between the two teams
Construct all random samples consisting two observations from the given data. You are asked to guess the average weight of the six watermelons by taking a random sample without replacement from the population. Watermelon A, B, C, D, E, and F has a weight (in pounds) 19,14,15,9,10 and 17 respectively.k. What is the variance of the sampling distribution of the sample means?l. What is the probability of getting 18.00 as a mean?m. What is the probability of getting 15 as a mean?n. What is the standard deviation of the sampling distribution of the sample means?o. What is the probability of getting 14.50 as a mean?p. What is the probability of getting 16.50 as a mean?

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