The Company Liv is considering three process alternatives for its new investment in Ottawa.
Process A has an $80K fixed cost and $4 variable cost for each product (unit) produced.
Process B has a $120K fixed cost and $2 variable cost for each product (unit) produced.
Process C has a $200K fixed cost and $1 variable cost for each product (unit) produced.

1. Draw the graph of fixed, variable and total costs of all processes in an MS Excel file. (2 points)
2. Which process option will cost least in total if Company Liv is planning to produce exactly 3000 units? (1 point)
3. Up to how many units Process A is the most feasible (cheapest) option? (1 point)
4. At how many units Process A and Process B have equal total costs? (1 point)
5. How many more units can be produced if Process B is selected instead of Process C when the total budget is $220,000? (1 point)

Please show your graph and answers in one MS Excel file.

[12:18, 10/2/2020] Mohan Reddy: You are to implement a program for matrix multiplication in C++ without thread AND with thread.
[12:18, 10/2/2020] Mohan Reddy: ou are to implement (M by N matrix) times (N by 1 vector) operation and see how multiple threads can speed up the computation. The resulting vector will be (M by 1 vector).

See the following steps/requirements.

1. Accept M and N as keyboard input.

2. Generate a random (M by N matrix) and a random (N by 1 vector). They are populated with random floating point numbers. Any number range is fine.

3. Compute (M by N matrix) times (N by 1 vector) operations. Measure execution time.

4. Compute (M by N matrix) times (N by 1 vector) operations with threads. Think about how many threads are needed. Use the same matrix and vector from step 3. Measure execution time.

5. Resulting vectors from step 3 and step 4 should match.

6. Print the speedup factor to the screen.

Bay Properties is considering starting a commercial real estate division. It has prepared the following? four-year forecast of free cash flows for this? division:

Assume cash flows after year 4 will grow at

4%

per? year, forever. If the cost of capital for this division is

10%?,

what is the continuation value in year 4 for cash flows after year? 4? What is the value today of this? division???

What is the continuation value in year 4 for cash flows after year? 4?

Assuming 2 ATP per NADH and 1 ATP per FADH, how many moles of ATP can be generated in E. coli cell when one mole of arachidonic acid (20:4) is completely oxidized during beta-oxidation? Assume only FADH is produced during beta-oxidation.

a. 93 ATP/mole 20:4

b. 94 ATP/mole 20:4

c. 95 ATP/mole 20:4

d. 96 ATP/mole 20:4

e. 97 ATP/mole 20:4

f. 98 ATP/mole 20:4

Based on the information given in the table, what is this project's internal rate of return?

WACC = 5.25%

6.35%

4.71%

6.30%

6.25%

5.25%

You are building a library robot that fetches/places books for a librarian.

list all the important parts (physical) for the robot to properly function (2 points)

List at least 4 functionalities of the robot. (2 points)

What type of wheels/legs are appropriate and why? (1 point)

In python and comments your code :

Exercise 1

1.Write a function waiting for two matrices and returning their addition, −1 if it is not not possible.
2. Write a function associated with a matrix and a scalar and returning the produced matrix.
3. Write a function accompanying an n × m matrix and a vector n and returning the vector produced by each other, −1 if this is not possible.
4. Write a function accompanying two n × m and m × k matrices and returning the product matrix, −1 if this is not possible.
5.Write a function waiting for a vector (column or row) and returning its transpose.

Exercise 2

1.Write a function waiting for a 2 × 2 matrix and calculating its determinant.
2. Write a function waiting for a matrix A of size n × m and two integers i and j and rendering a matrix (n − 1) × (m − 1), copy the matrix A without row i and column j .
3. Write a determining function of a square matrix by expanding on a line.

An investor is reviewing two proposals, assuming similar risk profiles and a 14% required return, which one should the investor buy? Why?

Lee Vista:

Purchase Price: $464,000

Cash flows from operations:

Year 1 $48,000

Year 2 $49,440

Year 3 $50,923

Year 4 $52,451

Year 5 $54,025

Cash flow from sale on year 5 $560,000

Colony Park:

Purchase Price: $500,000

Cash flows from operations:

Year 1 $56,000

Year 2 $57,400

Year 3 $58,835

Year 4 $60,306

Year 5 $61,814

Cash flow from sale on year 5 $597,000