| XYZ stock price and dividend history are as follows: |
| Year | Beginning-of-Year Price | Dividend Paid at Year-End |
| 2010 | $ 124 | $ 4 |
| 2011 | $ 135 | $ 4 |
| 2012 | $ 115 | $ 4 |
| 2013 | $ 120 | $ 4 |
|
An investor buys six shares of XYZ at the beginning of 2010, buys another two shares at the beginning of 2011, sells one share at the beginning of 2012, and sells all seven remaining shares at the beginning of 2013. |
|
To compute dollar-weighted return, prepare a chart of cash flows for the four dates corresponding to the turns of the year for January 1, 2010, to January 1, 2013. (Enter your answer as an integer. Negative amounts should be indicated by a minus sign.) |
| Date | Cash Flow (for the investor) |
| 1/1/2010 | ? |
In: Finance
Women Men
10 12
9 9
7 8
4 10
9 11
6 7
Use a .01 alpha level to test whether there is a gender difference in the mean number of hours worked, and answer the following questions:
In: Statistics and Probability
A researcher decides to analyze the effects of nutrition on personality. He collects 7 pairs of identical twins and randomly assigns one twin from each pair to a controlled diet condition. The twins assigned to the other condition are allowed to eat whatever they please. The following are scores on a standardized personality inventory:
Personality inventory scores for twins in controlled diet
condition:
10, 9, 4, 3, 8, 6, 7
Personality inventory scores for twins in eat-what-you-want
condition:
16, 11, 9, 4, 5, 9, 12
NOTE: The order of the scores is important here. The first score in the controlled diet condition (10) should be paired with the first score from the other condition (16), etc.
Hint: This is a two-tailed test.
In: Math
You are a creating a portfolio of investments for a retiring person. The portfolio consists of ten securities. Three of them must be stocks, and seven of them must be bonds. You can choose among ten stocks, and twenty bonds. Answer the following-
If you randomly choose ten securities, what is the probability that the portfolio specification will be met, i.e., you would have three stocks and seven bonds in the portfolio?
Suppose that you are told that two stocks, GM and GE must be in the portfolio. Also, you are told that bonds of ATT and Verizon must be in the portfolio. These are already in the specified set of ten stocks and twenty bonds. How likely is it that a randomly formulated portfolio of ten securities will contain these stocks and bonds, and also satisfy the requirements for containing three stocks and seven bonds?
(Note: the values in this problem are rather large to compute manually. You will be better off using Excel functions such as =permut or =combin for your analysis. If you do use them, write down the exact expressions you used as part of your analysis).
In: Statistics and Probability
I have an issue this project
Background
The intensity of a hurricane is classified according to the Saffir-Simpson hurricane wind scale. The scale together with wind classifications of lower intensities is shown below:
|
Hurricane Wind Scale Classification |
Wind Speed Range (MPH) |
|
Not in scale |
0 – 38 mph |
|
Tropical storm |
39 – 73 mph |
|
Category One Hurricane |
74 – 95 mph |
|
Category Two Hurricane |
96 – 110 mph |
|
Category Three Hurricane |
111 – 129 mph |
|
Category Four Hurricane |
130 – 156 mph |
|
Category Five Hurricane |
157 mph or more |
Assignment
Write a Java program that asks the user to enter the wind speed. Use a series of nested if statements to determine the intensity of the storm using the above table. Output your result.
Validate your input to check for (invalid) negative wind speeds. For invalid wind speeds – output the classification: Invalid input.
Be sure to include a comment with your name, date, and a short description of the program.
Begin your program as follows:
import java.util.Scanner;
// TODO - add name, date, and purpose of
program here
public class Main {
public static Scanner
input = new
Scanner(System.in);
public static void
main(String[] args) {
long
speed;
String classification;
//
TODO - write your program here
}
}
Example Output
Enter wind speed (mph): 129
Classification: Category Three Hurricane
Additional Information
Do not include unnecessary if statements or unnecessary logical AND/OR clauses in your code.
My code
public class Main {
public static Scanner input = new Scanner(System.in);
public static void main(String[] args) {
long speed;
String classification;
void classify(long speed){
System.out.print("Categoty is");
if (speed >= 0 && speed <= 38) {// cheking for category 1
System.out.println("Not in scale");
}
else if (speed >= 39 && speed <= 73) {// cheking for category 2
System.out.println("Topical storm");
}
else if (speed >= 74 && speed <= 95) {// cheking for category 3
System.out.println("Category One Hurricane");
}
else if (speed >= 96 && speed <= 110) {// cheking for category 4
System.out.println("Category Two Hurricane");
}
else if (speed >= 111 && speed <= 129) {// cheking for category 5
System.out.println("Category Three Hurricane");
}
else if (speed >= 130 && speed <= 156) {// cheking for category 6
System.out.println("Category Four Hurricane");
}
else if (speed >= 157 && speed <= more) {// cheking for category 7
System.out.println("Category Five Hurricane");
}
}
}
}In: Computer Science
I have an issue this project
Background
The intensity of a hurricane is classified according to the Saffir-Simpson hurricane wind scale. The scale together with wind classifications of lower intensities is shown below:
|
Hurricane Wind Scale Classification |
Wind Speed Range (MPH) |
|
Not in scale |
0 – 38 mph |
|
Tropical storm |
39 – 73 mph |
|
Category One Hurricane |
74 – 95 mph |
|
Category Two Hurricane |
96 – 110 mph |
|
Category Three Hurricane |
111 – 129 mph |
|
Category Four Hurricane |
130 – 156 mph |
|
Category Five Hurricane |
157 mph or more |
Assignment
Write a Java program that asks the user to enter the wind speed. Use a series of nested if statements to determine the intensity of the storm using the above table. Output your result.
Validate your input to check for (invalid) negative wind speeds. For invalid wind speeds – output the classification: Invalid input.
Be sure to include a comment with your name, date, and a short description of the program.
Begin your program as follows:
import java.util.Scanner;
// TODO - add name, date, and purpose of
program here
public class Main {
public static Scanner
input = new
Scanner(System.in);
public static void
main(String[] args) {
long
speed;
String classification;
//
TODO - write your program here
}
}
Example Output
Enter wind speed (mph): 129
Classification: Category Three Hurricane
Additional Information
Do not include unnecessary if statements or unnecessary logical AND/OR clauses in your code.
should be written:
else if (speed <= 73) { // checking for category 2
My code
mport java.util.Scanner;
public class Main
{
public static Scanner input = new Scanner(System.in);
public static void main(String[] args) {
long speed;
String classification="";
System.out.println("Enter wind speed (mph): ");
speed= Main.input.nextLong();
if (speed >= 0 && speed <= 38) {// cheking for
category 1
classification="Not in scale";
}
else if (speed >= 39 && speed <= 73) {// cheking for
category 2
classification="Topical storm";
}
else if (speed >= 74 && speed <= 95) {// cheking for
category 3
classification="Category One Hurricane";
}
else if (speed >= 96 && speed <= 110) {// cheking for
category 4
classification="Category Two Hurricane";
}
else if (speed >= 111 && speed <= 129) {// cheking
for category 5
classification="Category Three Hurricane";
}
else if (speed >= 130 && speed <= 156) {// cheking
for category 6
classification="Category Four Hurricane";
}
else if (speed >= 157) {// cheking for category 7
classification="Category Five Hurricane";
}
if(speed>=0)
{
System.out.print("Category is "+classification);
}
else
{
System.out.println("Invalid input.");
}
}
}
In: Computer Science
Fran’s Convenience Marts is located throughout the Erie, Pennsylvania metro area. Fran, the owner, wants to expand her businesses to other communities in northwest Pennsylvania and southeast New York, such as Jamestown, Corry, Meadville, and Warren. To prepare your presentation to the local bank, you would like to better understand the factors that make a particular discount store productive. Fran must do all the work on her own, so she won't be able to study all the discount stores. Therefore, he selects a random sample of 15 stores and records the average daily sales, the floor space (area), the number of parking spaces and the average income of the families in the region for each of the stores. The sample information is reported below.
|
Sampled Mart |
Daily sales |
Store area |
Parking Spaces |
Income(Thousands of Dollars) |
|
1 |
$1840 |
532 |
6 |
44 |
|
2 |
1746 |
478 |
4 |
51 |
|
3 |
1812 |
530 |
7 |
45 |
|
4 |
1806 |
508 |
7 |
46 |
|
5 |
1792 |
514 |
5 |
44 |
|
6 |
1825 |
556 |
6 |
46 |
|
7 |
1811 |
541 |
4 |
49 |
|
8 |
1803 |
513 |
6 |
52 |
|
9 |
1830 |
532 |
5 |
46 |
|
10 |
1827 |
537 |
5 |
46 |
|
11 |
1764 |
499 |
3 |
48 |
|
12 |
1825 |
510 |
8 |
47 |
|
13 |
1763 |
490 |
4 |
48 |
|
14 |
1846 |
516 |
8 |
45 |
|
15 |
1815 |
482 |
7 |
43 |
With the information above carry out the analysis required for the study that you must present to the bank regarding the best equation to estimate daily sales. Using all the information previously obtained by you:
a. indicate the correlation coefficients, identifying which is the best and the weakest among all the possible regressions and equations. b. the regression errors obtained, identifying which is the best and the weakest among all the possible regressions and equations. c. the required hypothesis tests d.Present and identify which is the best equation to predict the monthly average purchase volume, explain why it is the best equation. e.With the best estimated equation present the confidence interval to predict the monthly average purchase volume, when the Area of the store is 585, the family income is 50,000 and the parking number is 10.
Only c and e (Important)
In: Statistics and Probability
Fran’s Convenience Marts is located throughout the Erie, Pennsylvania metro area. Fran, the owner, wants to expand her businesses to other communities in northwest Pennsylvania and southeast New York, such as Jamestown, Corry, Meadville, and Warren. To prepare your presentation to the local bank, you would like to better understand the factors that make a particular discount store productive. Fran must do all the work on her own, so she won't be able to study all the discount stores. Therefore, he selects a random sample of 15 stores and records the average daily sales, the floor space (area), the number of parking spaces and the average income of the families in the region for each of the stores. The sample information is reported below.
|
Sampled Mart |
Daily sales |
Store area |
Parking Spaces |
Income |
|
1 |
$1840 |
532 |
6 |
44 |
|
2 |
1746 |
478 |
4 |
51 |
|
3 |
1812 |
530 |
7 |
45 |
|
4 |
1806 |
508 |
7 |
46 |
|
5 |
1792 |
514 |
5 |
44 |
|
6 |
1825 |
556 |
6 |
46 |
|
7 |
1811 |
541 |
4 |
49 |
|
8 |
1803 |
513 |
6 |
52 |
|
9 |
1830 |
532 |
5 |
46 |
|
10 |
1827 |
537 |
5 |
46 |
|
11 |
1764 |
499 |
3 |
48 |
|
12 |
1825 |
510 |
8 |
47 |
|
13 |
1763 |
490 |
4 |
48 |
|
14 |
1846 |
516 |
8 |
45 |
|
15 |
1815 |
482 |
7 |
43 |
With the information above carry out the analysis required for the study that you must present to the bank regarding the best equation to estimate daily sales. Using all the information previously obtained by you:
a. indicate the correlation coefficients, identifying which is the best and the weakest among all the possible regressions and equations. b. the regression errors obtained, identifying which is the best and the weakest among all the possible regressions and equations. c. the required hypothesis tests d.Present and identify which is the best equation to predict the monthly average purchase volume, explain why it is the best equation. e.With the best estimated equation present the confidence interval to predict the monthly average purchase volume, when the Area of the store is 585, the family income is 50,000 and the parking number is 10.
In: Statistics and Probability
You have worked as a staff auditor for two and one-half years and have mastered your job. You will likely be promoted to a senior position after this busy season. Your current senior was promoted about a year ago. He appreciates your competence and rarely interferes with you. As long as he can report good performance to his manager on things she wants, he is satisfied. The manager has been in her position for three years. She is focused on making sure audits run smoothly and is good at this. She is not as strong on the softer skills. Although she is approachable, her attention span can be short if what you are saying does not interest her. You are aware that she expects her teams to perform excellently during this busy season and she hopes to be promoted to senior manager as a result, bringing her closer to her goal of making partner early.
1. Determine the main potential ethical dilemmas. Next, use the seven (7) steps in the ethical decision-making framework to recommend one (1) course of action you would take in order to avoid the ethical dilemmas. Provide a rationale to support your recommendation.
2. based on your recommendation in Part I, suggest one (1) strategy that would support you making the right decision without undermining the manager’s confidence in your problem-solving ability in a difficult situation. Provide a rationale to support your response.
In: Accounting
Suppose a natural gas distribution company has capital investments of $8 million and a capital cost r of 10%. The firm’s operating, billing, and maintenance costs are $200,000. The firm buys natural gas at the city gate price of $5/MCF to sell to its customers. The firm distributes gas to those customers through its existing pipeline network at close to zero marginal cost.
The firm faces the following (inverse) demand by customer type (recall that these are average demand per customer, so at any given price you have to multiply quantity by the number of customers to get total quantity demanded in that customer group):
Residential (10,000 customers): P = 50 − 5*q
Commercial (1,000 customers): P = 50 − q
Industrial (100 customers): P = 20 − 1/100 * q
Calculate the two-part tariff if the firm charges each customer the same two-part tariff and charges P = MC as the variable charge. What is the deadweight loss in this case?
In: Economics