Six measurements were made of the magnesium ion concentration (in parts per million, 21) or ppm) in a city's municipal water supply, with the following results. It is reasonable to assume that the population is approximately normal. 188 135 160 173 183 168 Construct a 95% confidence interval for the mean magnesium ion concentration. A) 165.0 < μ < 170.7 B) 164.7 < μ < 171.0 C) 147.9 < μ < 187.8 D) 146.0 < μ < 189.7
sample mean, xbar = 167.83
sample standard deviation, s = 18.9886
sample size, n = 6
degrees of freedom, df = n - 1 = 5
Given CI level is 95%, hence α = 1 - 0.95 = 0.05
α/2 = 0.05/2 = 0.025, tc = t(α/2, df) = 2.571
CI = (xbar - tc * s/sqrt(n) , xbar + tc * s/sqrt(n))
CI = (167.83 - 2.571 * 18.9886/sqrt(6) , 167.83 + 2.571 *
18.9886/sqrt(6))
CI = (147.9 , 187.8)
Option C
Six measurements were made of the magnesium ion concentration (in parts per million, 21) or ppm)...
Six measurements were made of the magnesium ion concentration (in parts per million, or ppm) in a city's municipal water supply, with the following results. It is reasonable to assume that the population is approximately normal. 188 135 160 173 183 168 Construct a 95% confidence interval for the mean magnesium ion concentration. A) 165.0 < µ < 170.7 B)164.7 < µ < 171.0 C)147.9 < µ < 187.8 D) 146.0 < µ < 189.7
5:00 mylearn.hct.ac.ae continue to run if you leave the test. Remaining Time: 59 minutes, 45 seconds. Question Completion Status: 9 10 >> << < Question 3 of 10 > Moving to another question will save this response. Question 3 10 points Save Answer Six measurements were made of the magnesium ion concentration (in parts per million, or ppm) in a city's municipal water supply, with the following results. It is reasonable to assume that the population is approximately normal. 188...