Consider the two sample means distributions corresponding to the same x distribution.
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The first sample mean distribution is based on samples of size n=100 and the second is based on sample of size n=225. Which sample mean distribution has the smaller standard error? Why?
Consider two sample means distributions corresponding to the same x distribution. The first sample mean distribution is based on samples of size n=100 and the second is based on sample of size n=225.Which sample mean distribution has the smaller standard error? Explain. please provide two examples. thank you
Consider two sample means distributions corresponding to the same x distribution. The first sample mean distribution is based on samples of size n=100 and the second is based on sample of size n=225.Which sample mean distribution has the smaller standard error? Explain. What percentage of the area lies under the standard normal curve (a) to the left of the µ? (b) between µ – σ and µ + σ? (c) between µ - 3 σ and µ + 3 σ?
Suppose an x distribution has mean μ = 5. Consider two corresponding x distributions, the first based on samples of size n = 49 and the second based on samples of size n = 81. (a) What is the value of the mean of each of the two x distributions? For n = 49, μ x = For n = 81, μ x = (b) For which x distribution is P( x > 6.25) smaller? Explain your answer. The distribution...
How do the standard errors of the sampling distributions of sample proportions compare if the first distribution uses samples of size 25 and the second distribution uses samples of size 50? Select one: a. the standard error for the distribution with sample size 25 is greater than the standard error for the distribution with sample size 50 b. the standard errors are the same c. the standard error for the distribution with sample size 25 is smaller than the standard...
Suppose x has a normal distribution with mean = 18 and standard deviation 0 - 13. Describe the distribution of x values for sample size n = 4. (Round o; to two decimal places.) Describe the distribution of x values for sample size n = 16. (Round o; to two decimal places.) Describe the distribution of x values for sample size n = 100. (Round o; to two decimal places.) How do the x distributions compare for the various samples...
Suppose x has a distribution with a mean of 70 and a standard deviation of 20. Random samples of size n = 64 are drawn. (a) Describe the distribution. x has a geometric distribution. has a normal distribution. x has an unknown distribution. x has a Poisson distribution. X has an approximately normal distribution. x has a binomial distribution. Compute the mean and standard deviation of the distribution. (For each answer, enter a number.) Hy = Oz = (b) Find...
Suppose an x distribution has mean μ = 5. Consider two corresponding x distributions, the first based on samples of size n = 49 and the second based on samples of size n = 81. (a) What is the value of the mean of each of the two x distributions? For n = 49, μ x = For n = 81, μ x =
For random samples of size n = 16 selected from a normal distribution with a mean of 75 and a standard deviation of 20, find each of the following: a. The range of sample means that defines the middle 95% of the distribution of sample means b. The range of sample means that defines the middle 99% of the distribution of sample means
Which of the following is a true statement for any population with mean μ and standard deviation σ? I. The distribution of sample means for sample size n will have a mean of μ. II. The distribution of sample means for sample size n will have a standard deviation of. III. The distribution of sample means will approach a normal distribution as n approaches infinity.
A distribution of scores has a mean of ?=100 and a standard deviation of ?=10. For an x value of 140, calculate the corresponding z-score.Can you also interpret what the z-score of x means (x=140)?