Suppose the statistics department at a large midwestern university has offered the same course in biostatistics for many semesters. Let U be a discrete random variable with values equal to the number of undergraduate students who register each semester. The mean of U is uu = 160 undergraduate students and the standard deviation is ou = 16 undergraduate !! students. Let G be a discrete random variable with values cqual to the number of graduate students who register each semester. The mean of G is UG 40 graduate students and the standard deviation is oG 12 graduate students. %3D Compute the mean, HU+G- of the total number of undergraduate and graduate students registered. Give your answer as a whole number. students HU+G %3D Compute the standard deviation, oU+G, of the total number of undergraduate and graduate students registered. Assume the variables U and G are uncorrelated, and report your answer as a whole number. students OU+G =
Suppose the statistics department at a large midwestern university has offered the same course in biostatistics for many semesters. Let U be a discrete random variable with values equal to the number of undergraduate students who register each semester. The mean of U is uu = 160 undergraduate students and the standard deviation is ou = 16 undergraduate !! students. Let G be a discrete random variable with values cqual to the number of graduate students who register each semester. The mean of G is UG 40 graduate students and the standard deviation is oG 12 graduate students. %3D Compute the mean, HU+G- of the total number of undergraduate and graduate students registered. Give your answer as a whole number. students HU+G %3D Compute the standard deviation, oU+G, of the total number of undergraduate and graduate students registered. Assume the variables U and G are uncorrelated, and report your answer as a whole number. students OU+G =
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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