1. What is NAFTA and when was it formed?

2. What is the real reasons that NAFTA was formed and tell me 2-3 positives and negatives that are the result of NAFTA?

3. What stage of integration is NAFTA and where do you think it will be by 2025?

4. How is USMCA different from NAFTA?

A real estate investment has the following expected cash flows:

                        Year           Cash Flows
                          1              $9,000
                          2               13,000
                          3               18,000
                          4               25,000

The discount rate is 12 percent. What is the investment’s present value? Round your answer to 2 decimal places; for example 2345.25.

Factorials in Java: Write out your Program Design for how to automate the testing. The objective is to repeat the factorial calculation for different values of n, as n changes from 2, 3, 4, 5, 6, 7..

1) test for an int

2) test for a long

3)test for a double

• Determine the extended price for each row in the alp_orderline table. Display Order_id, inv_id, and Extended Price

CREATE TABLE alp_orderline

(order_id int not null,

inv_id int not null,

order_price decimal(6,2) not null,

qty smallint not null,

primary key(order_id, inv_id));

INSERT into alp_orderline

VALUES(1, 1, 274.99, 1);

INSERT into alp_orderline

VALUES(1, 6, 32.95, 2);

INSERT into alp_orderline

VALUES(2, 10, 64.95, 1);

INSERT into alp_orderline

VALUES(3, 16, 15.99, 1);

INSERT into alp_orderline

VALUES(3, 18, 15.99, 1);

INSERT into alp_orderline

VALUES(4, 23, 199.95, 1);

INSERT into alp_orderline

VALUES(5, 21, 15.99, 2);

INSERT into alp_orderline

VALUES(5, 7, 32.95, 1);

INSERT into alp_orderline

VALUES(6, 10, 64.95, 1);

INSERT into alp_orderline

VALUES(6, 26, 209.95, 1);

Consider the discrete-time LTI system characterized by the following difference equation with input and initial conditions specified: y[n] - 2 y[n-1] – 3 y[n-2] = x[n] , with y[0] = -1 and y[1] = 0, x[n] = (-1/2)n u[n-2]. ? Write a MATLAB program to simulate this difference equation. You may try the commands ‘filter’ or ‘filtic’ or create a loop to compute the values recursively. ? Printout and plot the values of the input signal, x[n] and the output signal, y[n] over the range 1 ? n ? 10. ? Solve this difference equation by hand using the classical method. ? Verify that the values of the output signal, y[n] produced by MATLAB are the same as those calculated by hand for the values of n = 2, 3, 4.

the following is a movie project. The title of the movie is the Soloist.

below here is the question I want from the review.

Clinical Movie Assignment

Client: _______________________________ Age: ____________ Date: __________________

I. Identify five areas of functional impairment (physical/psychological/social). Include the presenting symptoms that support the impairments:

1.

2.

3.

4.

5.

II. Potential labs which might be drawn and expected results, if any.

III. Identify the top 3 nursing diagnosis in order of highest priority. (Include data, interventions, and outcomes)

Dr. Lee wants to calculate the mean of a t distribution with ν = 4 degrees of freedom. However, he doesn’t remember the full probability density function (pdf) of the t distribution. Luckily, he remembers the pdf of the t distribution up to some constant. f(x) ∝ (1 + x2/ν)−(ν+1)/2, −∞ < x < ∞. 1. Use the rejection sampling to generate a random sample of size 10,000 from the t dis- tribution with ν = 4 degrees of freedom. Find the Monte Carlo estimate of Ef(X) from the generated sample and draw a plot to show the convergence of the Monte Carlo approximation. (Hint: Use the standard Cauchy distribution (location = 0, scale = 1) as proposal dis- tribution. To calculate the Cauchy density, use dcauchy().) 2. Use the importance sampling to estimate the mean of the t distribution with ν = 4 de- grees of freedom. In other words, find the Monte Carlo estimate of Ef (X ) directly using the importance sampling. Also, draw a plot to show the convergence of the importance sampling approximation. (Hint: Use the standard Cauchy distribution (location = 0, scale = 1) as importance function. To calculate the Cauchy density, use dcauchy().)

An investigator wishes to conduct a test of the effect of alcohol consumption on the performance of automobile drivers, possibly to gain more information about the legal maximum for DUI arrests. Before the driving test, subjects drink a glass of orange juice laced with controlled amounts of vodka. Their performance is measured by the number of errors on a driving simulator. Five subjects are randomly assigned to each of five groups receiving different amounts of vodka (either 0, 1, 2, 4 or 6 ounces), and the following results were obtained: DRIVING ERRORS AS A FUNCTION OF ALCOHOL CONSUMPTION (OUNCES)

ZERO ONE TWO FOUR SIX

1 4 6 15 20

1 3 1 6 25

3 1 2 9 10

6 7 10 17 10

4 5 7 9 9

Total: 15 20 26 56 74

SumX= G= 191 SumX2 = 2371

A) Using SPSS, conduct an ANOVA, including post hoc tests if necessary.

B) Using either h2 or Coen’s d, calculate effect size. What kind of effect does this indicate?

C) What, in plain English, does all this mean?

USE PYTHON ONLY

Zeller’s congruence is an algorithm developed by Christian Zeller to calculate the day of the week. The formula is

h = (q + 26(m+1)//10 + k + k//4 +j//4 +5j) % 7

where

- h is the day of the week (0: Saturday, 1: Sunday, 2: Monday, 3: Tuesday, 4: Wednesday, 5: Thursday, 6: Friday).
- q is the day of the month.
- m is the month (3: March, 4: April, ..., 12: December). January and February are counted as months 13 and 14 of the previous year.
- j is year//100.
- k is the year of the century (i.e., year % 100).

Write a program that prompts the user to enter a year, month, and day of the month, and then it displays the name of the day of the week.

Which reaction type is each chemical reaction, Precipitation, Acid-base, or Oxidation-reduction(redox)

1. CuSO₄(aq)+Ba(ClO₄)₂(aq)-->BaSO₄(s)+Cu(ClO₄)₂(aq)

2. 4Mn²⁺+5BiO^-₃(aq)+2OH^-(aq)-->H₂O(I)+4MnO^-₄(aq)+5Bi⁺(aq)

3.NH₄OH(aq)+HCl(aq)-->H₂O(l)+NH₄Cl(aq)

4. H₂C₂O₄+2NaOH(aq)-->H₂O(l)+Na₂C₂O₄(aq)

5. MgCl₂(aq)+Pb(NO₃)₂(aq)-->PbCl₂(s)+Mg(NO₃)₂

6. 4Zn(s)+NO^-₃(aq)+7H₂O(l)-->4Zn²⁺(aq)+NH⁺₄(aq)+10OH^-(aq)

7. Hg₂(OOCCH₃)₂(aq)+SrI₂(aq)-->Hg₂I₂(s)+Sr(OOCCH₃)₂(aq)

8.2HCl(aq)+K₂S(aq)-->H₂S(g)2KCl(aq)

9. 2H₃PO₄(aq)+3Ca(OH)₂(aq)-->3H₂O(l)+Ca₃(PO₄)₂(aq)

10. 4Fe(s)+3O₂(g)-->2Fe₂O₃(s)