5The Bureau of Labor Statistics reported that 16% of U.S. non-farm workers aregovernment employees. A random sample of 65 workers is drawna) Does the "Central Limit Theorem" hold? Since n. p=≥ 10 and n · (1 − p) =n(1-p)>10holds.n.p<1010 we conclude that CLTb) The mean of the sample proportion of non-farm workers that aregovernment employees is p=% and the standard=deviation of the sample proportion is ostandard deviation to 3 decimal places.c) The probability that the sample proportion of non-farm workers that aregovernment employees is less than 20% is: P(p < 0.2) =. Round your answer to two decimal places.d) What sample proportion is needed for for a non-farm worker to be at the60th percentile. (HINT: Use inverse probability) P(p <)= 0.60. Round your answer to two decimal places.Round the

The Bureau of Labor Statistics reported that 16% of U.S. non-farm workers a government employees. A random sample of 65 workers is drawn a) Does the "Central Limit Theorem" hold? Since n p = n.p<10 ≥ 10 and n (1-P) = n(1-p)>10 holds. > 10 we conclude that CLT b) The mean of the sample proportion of non-farm workers that are government employees is p = % and the standard deviation of the sample proportion is standard deviation to 3 decimal places. c) The probability that the sample proportion of non-farm workers that are government employees is less than 20% is: P(p < 0.2) = Round your answer to two decimal places. d) What sample proportion is needed for for a non-farm worker to be at the 60th percentile. (HINT: Use inverse probability) P(p < )= 0.60. Round your answer to two decimal places. op = Round the