The property you are appraising is a five-story office building. Each floor has 10,000 square feet of rentable space and is suitable for single occupancy. Two tenants have leases. Floor 3 is occupied under a five-year lease with three years remaining. The current rental is $128,600 per year. Floor 4 is occupied under a new five-year lease and the rent is $150,000 per year. Floors 1, 2, and 5 are vacant. The rent being paid for the fourth floor is considered current market rent. The first floor is expected to bring a rent premium of 15% because of its visibility and commercial potential. The fifth floor is expected to bring a 10% premium because of its view. There is a strong demand for the space available in this building. Rent levels in the next five years are expected to increase 8% on an annual compounding basis as they have in the last two years. All future leases will be for three-year terms.

What is the total rent projected in year 1?

Question 24

Based on the information in the above question (#23), what is the total rent projected for year 3?

Again, using the information in question #23, what is the total rent projected for year 5?

Toyota Inc. makes a family of two sport cars, Models A and B. It bases its production planning in weeks. Opening inventory for the family is 500 units, and the plan is to reduce that to 300 units or less by the end of the month. The MPS is made using weekly periods. There are 4 weeks in this month. Statistically, 1/3 of the family forecast is driven by Model A and 2/3 by Model B. The forecast for the family is as follows:

          The lot sizing policy for Model A is 150 units and has a safety stock of 40 units. There are 150 units on hand of Model A. The lot size is 100 units and a safety stock of 50 units for Model B. There are 350 units on hand for Model B. Actual customer orders were provided.

1. (20 points). Complete the MPS records:

Model A:

Model B:

2. (3.75 points). Could the inventory target of 300 units be reached based on your production plan? Justify your answer.

3. (3.75 points). For Model B, an order for 90 units was requested to be added in week 1. Do you accept that order? Why? Justify your answer.

Book: Information Systems Today Managing In The Digital World 7th Editon

Answer should conform APA standards

Please answer each question

Chapter 1 – Managing in the Digital World

1-4. Describe how cloud computing can improve your personal productivity.

1-5. List and describe several reasons why companies are choosing to outsource business activities.

Chapter 2 – Gaining Competitive Advantage through Information Systems

2-1. Compare and contrast the characteristics of the operational, managerial, and executive levels of an organization.

2-6.What is freeconomics, and what are several approaches to applying its concept to various industries?

Chapter 3 – Managing the Information Systems Infrastructure and Services

3-3. Describe the key functions of system software.

3-5.What are the distinguishing characteristics of different storage media?

Chapter 4 – Enabling Business-to-Consumer Electronic Commerce

4-2.What are the primary forms of e-government? Provide examples for each.

4-7.What is the online consumer’s hierarchy of needs, and why is it important to e-tailers?

Chapter 5 – Enhancing Organizational Communication and Collaboration Using Social Media

5-1.What are virtual teams, and how do they help to improve an organization’s capabilities?

5-5. Why is social media an important factor for attracting and retaining employees?

1. Suppose a foundation invested 1000 dollars in the stock market in 1870. Accounting for inflation, what would have been the dollar value of this investment in September 2019?

A. 2850 dollars. B. 7660 dollars. C. 19,500 dollars. D. 19,500,000 dollars.

2. Which of the following is an arbitrage opportunity?

A. Two stocks, one has expected return of 5%, the other 4%. B. The bank offers you a loan at 5% interest and a savings account that pays 4% interest. C. The bank offers you a loan at 4% interest and a savings account that pays 5% interest. D. For every $1 you deposit today, the bank offers to pay you $1 in a year if the economy is bad and $2 in a year if the economy is good.

3. Which of the following offers would a risk-averse investor find most valuable?

A. A coin toss that pays $1.50 on heads and $-0.50 on tails. B. A financial instrument that pays $0.75 if the investor still has a job tomorrow and $1.25 if the investor is unemployed. There is a 50% chance that the investor loses their job tomorrow. C. A coin toss that pays $2 on heads and $-2 on tails. D. A coin toss that pays $1 on heads and $-1 on tails.

4. Which of the following is not a real asset?

A. Human capital accumulated taking courses at NYU Stern. B. NYU classes website. C. A dollar bill. D. A gold coin.

Each of the four independent situations below describes a sales-type lease in which annual lease payments of $100,000 are payable at the beginning of each year. Each is a finance lease for the lessee. (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided.)

Determine the following amounts at the beginning of the lease. (Round your intermediate and final answers to the nearest whole dollar amount.)

2. Let S be the set of strings over the alphabet Σ = {a, b, c} defined recursively by (1) λ ∈ S and a ∈ S; and (2) if x ∈ S, then bxc ∈ S. Recall that λ denotes the empty string which has no letters and has length 0. List all strings of S which are length at most seven.

3. Prove the following theorem by induction: For every integer n ≥ 1,

1 · 2 + 2 · 3 + 3 · 4 + · · · + n(n + 1) = n(n + 1)(n + 2) 3 .

2. Let f(x)=2x^2−4x+7/5x^2+5x−9, evaluate f '(x) at x=3 rounded to 2 decimal places.

f '(3)=

3. Let f(x)=(x^3+4x+2)(160−5x) find f ′(x).
f '(x)=

4. Find the derivative of the function f(x)=√x−5/x^4

f '(x)=

5. Find the derivative of the function f(x)=2x−5/3x−3

f '(x)=

6. Find the derivative of the function g(x)=(x^4−5x^2+5x+4)(x^3−4x^2−1). You do not have to simplify your answer.

g '(x)=

7. Let f(x)=(−x^2+x+3)^5

a. Find the derivative. f '(x)=

b. Find f '(3)=

8.

Let f(x)=(x^2−x+4)^3

a. Find the derivative. f '(x)=

b. Find f' ′(-2)=

9. Let f(x)=2x^2−4x+3/3x^2+2x+11
Evaluate f '(x)=4 rounded to 2 decimal places.
f ′(4)=   

10. Let f(x)=(3x−5x^3)/(3+√x)

find f '(x)

f '(x)=

11. Find the derivative of the function f(x)=√7x+4

f '(x)=

4, Make the table project with C++. Write a function with the following interface: void multiplyTable(int num) This function should display the multiplication table for values from 1...num. For example, if the function is passed 10 when it is called, it should display the following: 1 2 3 4 5 6 7 8 9 10 2 4 6 8 10 12 14 16 18 20 3 6 9 12 15 18 21 24 27 30 4 8 12 16 20 24 28 32 36 40 5 10 15 20 25 30 35 40 45 50 6 12 18 24 30 36 42 48 54 60 7 14 21 28 35 42 49 56 63 70 8 16 24 32 40 48 56 64 72 80 9 18 27 36 45 54 63 72 81 90 10 20 30 40 50 60 70 80 90 100 As another example, if the function is passed 5, it would print the following: 1 2 3 4 5 2 4 6 8 10 3 6 9 12 15 4 8 12 16 20 5 10 15 20 25 Write a main() to test your function. Main should ask the user for an input value (in the range 1..15), then call multiplyTable with that value. Note: • The maximum parameter value that your function will need to handle is 15. • Make sure that your numbers are aligned properly as illustrated in the examples above.

Suppose a consumer's utility function is given by U ( X , Y ) = X 1 2 Y 1 2. The price of X is P_X=8 and the price of Y is P_Y=5. The consumer has M=80 to spend.

You may find that it helps to draw a graph to organize the information in this question. You may draw in the blank area on the front page of the assignment, but this graph will not be graded.

a) (2 points) How much X and Y should the consumer purchase in order to maximize their utility?
b) (2 points) How much utility does the consumer receive?
c) (4 points) Now suppose P_X  decreases to $4. What is the new bundle of X and Y that the consumer will demand?
d) (4 points) Calculate the compensating variation.
e) (4 points) How much extra money would the consumer need in order to have the same utility level after the price change as before the price change?
f) ( 4 points) Of the total change in the quantity demanded of X, how much is due to the substitution effect and how much is due to the income effect?

PART IV - ANALYSIS AND INTERPRETATION OF EPIDEMIOLOGIC RESULTS

The following food exposure information was collected through the cohort study. On January 19, the information was tabulated by epidemiologists from the Argentine MOH. (Table 2)

Table 2. Foods eaten by ill and well bus drivers at the home at the terminal bus stop, January 3-7, 1998. (N=21)

*Matambre is a traditional meat roll in Argentina.

**Mate is green tea.

Question 12: Calculate the appropriate measures of association for these exposures.

Question 13: Interpret the results. What further data analysis/information might help?