Compute the upper limit of the 95% confidence intervals for the inventory of a series of [CC] replications of the simulation of a system, where the average inventory is [AA] units and the SAMPLE standard deviation is [BB]

Perform the indicated operation: 

Graph the function on your submission paper.  Label all asymptotes and intercepts. f (x) =

Solve the problem on your submission paper.  f (x) = a. Graph f (x)b. Write an equation for f -1(x)c. Write the domain of f -1 in interval notation

Find two functions f and g such that h(x) = (f g)(x).h(x) = (x + 5)6

Find all the zeros of the polynomial. Show your work on your submission paper. 

Use the remainder theorem to evaluate the polynomial for the given value of x. 

Perform the indicated row operations, then write the new matrix on the submission paper.   

Find all intercepts for

Find all the zeros of the polynomial.  Show your work on your submission paper.