A simple random sample of size N=10 obtained from a population with mean equals 62 and o= 18
Posted: Sun Jul 10, 2022 10:43 am
A simple random sample of size N=10 obtained from a population with mean equals 62 and o= 18
Submit test 62 and as 18. A simple random sample of size n 10 is obtained from a population with (a) What must be true regarding the distribution of the population in order to use the normal model to compute probabilites involving the sample mean? Assuming that this condition is true, describe the sampling distribution of (b) Assuming the normal model can be used, determine P(x-001) (c) Assuming the normal model can be used, determine P(x263.8) GEE
A simple random sample of size n = 10 is obtained from a population with μ = 62 and σ = 18. (a) What must be true regarding the distribution of the population in order to use the normal mode (b) Assuming the normal model can be used, determine P(x < 66.1). (c) Assuming the normal model can be used, determine P(x 2 63.8).
al model to compute probabilities involving the sample mean? Assuming that this condition is true, describe the sampling distribution of x.
(a) What must be true regarding the distribution of the population? A. The population must be normally distributed. B. The sampling distribution must be assumed to be normal. C. Since the sample size is large enough, the population distribution does not need to be normal. OD. The population must be normally distributed and the sample size must be large. Assuming the normal model can be used, describe the sampling distribution x. Choose the correct answer below. A. Normal, with μ = 62 and o= 10 √18 B. Normal, with μ = 62 and a = 18 X OC. Normal, with μ = 62 and o (b) P(x <66.1)= (c) P(x ≥ 63.8) = 18 √10 (Round to four decimal places as needed.) (Round to four decimal places as needed.)
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A simple random sample of size n = 10 is obtained from a population with μ = 62 and σ = 18. (a) What must be true regarding the distribution of the population in order to use the normal mode (b) Assuming the normal model can be used, determine P(x < 66.1). (c) Assuming the normal model can be used, determine P(x 2 63.8).
al model to compute probabilities involving the sample mean? Assuming that this condition is true, describe the sampling distribution of x.
(a) What must be true regarding the distribution of the population? A. The population must be normally distributed. B. The sampling distribution must be assumed to be normal. C. Since the sample size is large enough, the population distribution does not need to be normal. OD. The population must be normally distributed and the sample size must be large. Assuming the normal model can be used, describe the sampling distribution x. Choose the correct answer below. A. Normal, with μ = 62 and o= 10 √18 B. Normal, with μ = 62 and a = 18 X OC. Normal, with μ = 62 and o (b) P(x <66.1)= (c) P(x ≥ 63.8) = 18 √10 (Round to four decimal places as needed.) (Round to four decimal places as needed.)