Which of the following could be a linear programming objective function?
Z = 1A + 2B / C + 3D
Z = 1A + 2BC + 3D
Z = 1A + 2B + 3C + 4D
Z = 1A + 2B2 + 3D
all of the above.

Let f be an entirefunctionsuchthat|f(z)|<=A|z|. Use Cauchy's inequality to showthatf(z)=az for some complex constant a.
See the attachment for a more complete description of the question and Cauchy's inequality.

For each of the relationships below, explain whether you think it is best described by a linearfunction or a non-linearfunction. Explain your reasoning thoroughly.
a. The time is takes to get to work as a function of speed at which you drive.
b. The probability of getting into a car accident as a function of the speed a

Answer the following questions and if required to do calculations please show your work:
1. What is a function?
2. What is a linearfunction?
3. What form does a linearfunction take? (I.e., What is the standard mathematical notation of a linearfunction?)
4. What is the formula for determining the slope of a li

Exercises on Functions
Answer the following questions:
1. What is a function?
2. What is a linearfunction?
3. What form does a linearfunction take? (I.e., What is the standard mathematical notation of a linearfunction?)
4. What is the formula for determining the slope of a line?
5. Which of the followin

A major advantage of the __________________ production function is that it can be easily transformed into a linearfunction, and thus can be analyzed with the linear regression method.
cubic
power
quadratic
none of the above.

I need help on these two problems please
1. Does the existence and value of the limit of a function f(x) as x approaches x_o ever depend on what happens at x = x_o? Explain and give examples.
2. What does it mean for a function to be continuous? Give examples to illustrate the fact that a functionthat is not continuous on

1. Find y as a function of t if
y'' - 3y' - 18y = 0,
y(0) = 6,
y(1) = 8.
Remark: The initial conditions involve values at two points.
2. Find y as a function of t if
3y'' + 28y = 0,
y(0) = 8,
y'(0) = 5.
Note: This particular problem can not handle complex numbers, so write your answer in terms of sines and cos

What is the relationship between decision variables and the objective function?
What is the difference between an objective function and a constraint?
Does the linear programming approach apply the same way in different applications? Explain why or why not using examples.