SOLUTION: A consultant is beginning work on three projects. The expected profits from these projects are $41 thousand, $60 thousand, and $15 thousand respectively. The associated standard de

Algebra.Com
Question 1205947: A consultant is beginning work on three projects. The expected profits from these projects are $41 thousand, $60 thousand, and $15 thousand respectively. The associated standard deviations are $13 thousand, $16 thousand, and $5 thousand respectively. Answer the following, rounding your answers to two decimal places.

(a) Assuming independence of outcomes, find the mean (in thousands of $) of the consultant's total profits from these three projects.

(b) Assuming independence of outcomes, find the standard deviation (in thousands of $) of the consultant's total profits from these three projects.

Answer by ikleyn(52754)   (Show Source): You can put this solution on YOUR website!
.

(a) the mean of the tree projects is the sum of the three individual means.


(b)  The standard deviation from these three projects is

         s =  = 21213.20 dollars.

Solved.



RELATED QUESTIONS

10 math students are working on a course project and the professor says they may work in... (answered by stanbon)
10 math students are working on a course project and the professor says they may work in... (answered by flame8855)
Occasionally, for extra income, I do data entry for local companies. Recently, I was... (answered by stanbon)
Brian a landscape architect submitted a bid on each of three home landscaping projects.... (answered by stanbon)
Suppose the U.S. Census Bureau projects the population of a certain state to be 2588... (answered by TimothyLamb)
The director of research and development for a company has nine scientists who are... (answered by ewatrrr)
The director of research and development for a company has nine scientists who are... (answered by Theo)
h) In a Mathematics course, the students are required to complete four projects. If... (answered by jorel555)
The sum of N1200 is invested in three project X,Y,Z at the ratio of 4,5,6 respectively.... (answered by Theo)