Using the provided case study (“Why Illegal Immigration Is an Intergovernmental Mess and Will Remain So” in Chapter 4 of the textbook), craft a paper analyzing the issues at play through the lens of public-administration theory and ethics. Specifically consider: What are the issues and perspectives related to immigration in the United States? How is immigration policy developed and what factors impact its development? What concepts in public administration would guide the actions of a public agent charged with enforcing the law? Specifically, you must address the critical elements listed below.

I. Overview: In this section, outline the issues related to immigration in the United States by briefly explaining the context and perspectives related to legal and illegal immigration in the United States.

II. Policy Development and Enforcement: In this section, analyze how immigration policy is developed and the variables that impact its enforcement. A. Discuss the political, social, economic, and cultural variables that impact public policy in immigration reform. B. Analyze ethical expectations of public administrators (such as border-patrol agents) charged with enforcing laws or policies that have been developed, especially in light of intense public opinion or scrutiny.

III. Situational Response: In this section, imagine you are a border-patrol agent. How would your role impact your ability to defend and advocate for your personal opinion on immigration? A. Defend your position on whether public-agency employees give up certain First Amendment rights by virtue of serving in their positions. B. Explain how Miles Law applies in this situation. C. Explain how organizational-culture theory could influence your actions as a border-patrol agent. D. Describe the ways that you could advocate to change the law without breaking it as a border-patrol agent.

A standard vapour compression cycle uning R22, which have the following data: > Power developed 50 kW of reftigeration. - Power required for compression 11 kW. > Evaporation pressute 4 bur. > Mass flow rate of refrigerant 0.3 kuls yd Calculate condensing temperature, discharge temperature and coefficient of performance

Air enters the compressor of an ideal gas refrigeration cycle at 17°C and 35 kPa and the turbine at 47°C and 160 kPa. The mass flow rate of air through the cycle is 0.3 kg/s. Assume variable specific heats for air.

Determine the net power input.

The net power input is kW.

Air flows through a 0.25-m-diameter duct. At the inlet the velocity is 300 m/s, and the stagnation temperature is 90°C. If the Mach number at the exit is 0.3, determine the direction and the rate of heat transfer. For the same conditions at the inlet, determine the amount of heat that must be transferred to the system if the flow is to be sonic at the exit of the duct.

A queue with one server without buffer, the probability of a customer’ arrival and departure in a time unit is p and q respectively. Please try to 1) give the one step state transition probability matrix. 2) give the balance equations. 3) calculate the limiting probabilities for p=0.3 and q=0.5. (12 points)

Find the following probabilities

a. P(X = 2) when X ∼ Bin(4,0.6)

b. P(X > 2) when X ∼ Bin(8, 0.5)

c. P(X ≤ 2) when X ∼ Bin(5, 0.5)

d. P(3 ≤ X ≤ 5) when X ∼ Bin(6, 0.3)

Stock A has an expected return of 17% and a standard deviation of 29%. Stock B has an expected return of 14% and a standard deviation of 18%. The risk-free rate is 2.8% and the correlation between Stock A and Stock B is 0.3. Build the optimal risky portfolio of Stock A and Stock B. What is the expected return on this portfolio?

The market and Stock A have the following probability distributions:

a. Calculate the expected rates of return for the market and Stock A.

b. Calculate the standard deviations for the market and Stock A.

c. Calculate the coefficient of variation for the market and Stock A.

Andi and Budi will meet. Suppose A is an event where Andi arrives late, and B is an event where Budi arrives late, with P (A) = 0.1 and P (B) = 0.3. What is the chance the two of them will meet on time if

a. Genesis A and B are independent (independent)?
b. P (B | A) = 0.5?
c. P (B | A) = 0.1?