solve for parts

Suppose that the length of research papers is uniformly distributed from 10 to 24 pages. We survey a class in which 55 research papers were turned in to a professor. The 55 research papers are considered a random collection of all papers. We are interested in the average length of the research papers. Part (a) Part (b) Part (c) Part (d) Part (e) Part (f) + Part (9) Part (h) Give the distribution of EX. (Round your standard deviation to three decimal places.) EX - + Part (i) Part () Calculate the probability that the professor will need to read a total of more than 1000 pages. (Round your answer to four decimal places.) - Part (k) Why is it so unlikely that the average length of the papers will be less than 12 pages? The mean page length and the range in length make it unlikely that most of them are less than 12 pages. There is no evidence of a student handing in a paper with less than 12 pages. O A 24-page paper is an outlier, which will make the average higher. O Since 50% of the papers are below the mean, it is unlikely that they are less than 12 pages