Please answer the exercise below 8:59cdn.fbsbx.comSo using the above information we can now solve.a. The mean of the sampling distribution of the means is equal to the population mean.→ Since the population mean (μ) is 60,x= μTherefore:#₁ = 60b. The variance of the sampling distribution of the means is equal to the population variancedivided by the sample size.→ Since the population standard deviation () is 5 and the sample size (12) is 16, then:of = 16o=1.562516c. The standard deviation of the sampling distribution of the means is equal to the populationstandard deviation divided by the square root of the sample size.→ Since the population standard deviation () is 5 and the sample size (n) is 16, then:05√16o₂ = 1.250xExample 2:The mean and standard deviation of the tax value of all vehicles registered in a certain state are =P13 525 and = P 4 180. Suppose random samples of size 100 are drawn from the population of vehicles.What are the (a.) mean, (b.) variance, and (c.) standard deviation of sampling distribution of the means.Solution:GIVEN: population mean (μ) =P13 525, population standard deviation (o)=P4 180sample size (n) = 100a. The mean of the sampling distribution of the means is equal to the population mean.→ Since the population mean () is P13 525Hx = μHy P13 525Therefore:b. The variance of the sampling distribution of the means is equal to the population variancedivided by the sample size.→ Since the population standard deviation () is P4 180 and the sample size (n) is 100, then:4180²of1000}17 472 400 P174 724=100c. The standard deviation of the sampling distribution of the means is equal to the populationstandard deviation divided by the square root of the sample size.→ Since the population standard deviation () is P4 180 and the sample size (n) is 100, then:0₂@541800,√1004180=P41810Now it's your turn to practice.Practice ExerciseA. Random samples of size 225 are drawn from a population with mean 100 and standard deviation 20.1. Find the mean of sampling distribution of the means?2. Find the standard deviation of sampling distribution of the means?B. The heights of male college students are normally distributed with mean of 68 inches and standarddeviation of 3 inches. A random samples of 25 students are drawn with replacement from thepopulation, what would be the (a.) mean, (b) variance and (c) standard deviation of the resultingsampling distribution of the means?Done

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Practice Exercise A. Random samples of size 225 are drawn from a population with mean 100 and standard deviation 20. 1. Find the mean of sampling distribution of the means? 2. Find the standard deviation of sampling distribution of the means? B. The heights of male college students are normally distributed with mean of 68 inches and standard deviation of 3 inches. A random samples of 25 students are drawn with replacement from the population, what would be the (a.) mean, (b) variance and (c) standard deviation of the resulting sampling distribution of the means?