Homework SourseSuppose one hundred numbers X1X2X100 are chosen independentl
Suppose one hundred numbers X1,X2,...,X100 are chosen independently at random from [0,20].let S=X1+X2+...X100 be the sum, A=S/100 the average and S*=(S-1000)/(10/sq.root3) the standardized sum.Find the lower bounds for the probabilities
Solution
a) 2/3
b) 2/3
c) 0.568755
![Suppose one hundred numbers X1,X2,...,X100 are chosen independently at random from [0,20].let S=X1+X2+...X100 be the sum, A=S/100 the average and S*=(S-1000)/(1](/WebImages/11/suppose-one-hundred-numbers-x1x2x100-are-chosen-independentl-1006061-1761518643-0.webp "Suppose one hundred numbers X1,X2,...,X100 are chosen independently at random from [0,20].let S=X1+X2+...X100 be the sum, A=S/100 the average and S*=(S-1000)/(1")
