Eastwind Corp. had $1,000,000 net income in 2015. On January 1, 2015 there were 200,000 shares of common stock outstanding. On April 1, 20,000 shares were issued and on September 1, Adcock bought 30,000 shares of treasury stock. On October 1, the company declared a two-for-one stock split. On December 1, 20% stock dividend was issued. There are 30,000 options to buy common stock at $40 a share outstanding. The market price of the common stock averaged $50 during 2015. The tax rate is 40%.

During 2015, there were 40,000 shares of convertible cumulative preferred stock outstanding. The preferred is $100 par, pays $3.50 per share a year dividend, and is convertible into one share of common stock.

Eastwind issued $2,000,000 of 8% convertible bonds at face value on July 1, 2015. Each $1,000 bond is convertible into 30 shares of common stock.

Instructions

Compute the basic and diluted earnings per share for 2015. Hand write work.

1. Download this file to your hard drive and follow the instructions in the Module 9 Assignment (Word) document.
2. Prepare two files for your post. The first file should be a text file containing your Python solution. The second file should contain your output file(txt).

Complete the following using Python on a single text file and submit your code and your output as separate documents. For each problem create the necessary list objects and write code to perform the following examples:

1. Sum all the items in a list.
2. Multiply all the items in a list.
3. Get the largest number from a list.
4. Get the smallest number from a list.
5. Remove duplicates from a list.
6. Check a list is empty or not.
7. Clone or copy a list.
8. Find the list of words that are longer than n from a given list of words.
9. Take two lists and returns True if they have at least one common member.
10. Print a specified list after removing the 0th, 4th and 5th elements.
    Sample List: ['Red', 'Green', 'White', 'Black', 'Pink', 'Yellow']
    Expected Output: ['Green', 'White', 'Black']
11. Print the numbers of a specified list after removing even numbers from it.
12. Shuffle and print a specified list.
13. Get the difference between the two lists.
14. Convert a list of characters into a string.
15. Find the index of an item in a specified list.
16. Append a list to the second list.
17. Select an item randomly from a list.
18. Find the second smallest number in a list.
19. Find the second largest number in a list.
20. Get unique values from a list.
21. Get the frequency of the elements in a list.
22. Count the number of elements in a list within a specified range.
23. Check whether a list contains a sub list.
24. Create a list by concatenating a given list which range goes from 1 to n.
    Sample list : ['p', 'q'], n = 5
    Sample Output : ['p1', 'q1', 'p2', 'q2', 'p3', 'q3', 'p4', 'q4', 'p5', 'q5']
25. Find common items from two lists.
26. Change the position of every n-th value with the (n+1)th in a list.
    Sample list: [0, 1, 2, 3, 4, 5]
    Expected Output: [1, 0, 3, 2, 5, 4]
27. Convert a list of multiple integers into a single integer.
    Sample list: [11, 33, 50]
    Expected Output: 113350
28. Split a list based on the first character of a word.
29. Select the odd items of a list.
30. Insert an element before each element of a list.
31. Print all elements of a nested lists (each list on a new line) using the print() function.
32. Split a list every Nth element.
    Sample list: ['a', 'b', 'c', 'd', 'e', 'f', 'g', 'h', 'i', 'j', 'k', 'l', 'm', 'n']
    Expected Output: [['a', 'd', 'g', 'j', 'm'], ['b', 'e', 'h', 'k', 'n'], ['c', 'f', 'i', 'l']]
33. Create a list with infinite elements.
34. Concatenate elements of a list.
35. Convert a string to a list.
36. Replace the last element in a list with another list.
    Sample data : [1, 3, 5, 7, 9, 10], [2, 4, 6, 8]
    Expected Output: [1, 3, 5, 7, 9, 2, 4, 6, 8]
37. Check if the n-th element exists in a given list.
38. Find a tuple with the smallest second index value from a list of tuples.
39. Insert a given string at the beginning of all items in a list.
    Sample list: [1,2,3,4], string: emp
    Expected output: ['emp1', 'emp2', 'emp3', 'emp4']
40. Find the list in a list of lists whose sum of elements is the highest.
    Sample lists: [1,2,3], [4,5,6], [10,11,12], [7,8,9]
    Expected Output: [10, 11, 12]
41. Find all the values in a list are greater than a specified number.
42. Extend a list without append.
    Sample data: [10, 20, 30]
    [40, 50, 60]
    Expected output: [40, 50, 60, 10, 20, 30]
43. Remove duplicates from a list of lists.
    Sample list : [[10, 20], [40], [30, 56, 25], [10, 20], [33], [40]]
    New List : [[10, 20], [30, 56, 25], [33], [40]]

There are three urns each containing seven red, five green, and three white balls, and two old urns each containing five red, three green, and seven white balls. The urns are identical except for an old or new date stamped beneath the base. If a single red ball is randomly drawn from one of these urns, was it most probably drawn from an old urn or a new urn?

One manufacturer has developed a quantitative index of the​ "sweetness" of orange juice.​ (The higher the​ index, the sweeter the​ juice). Is there a relationship between the sweetness index and a chemical measure such as the amount of​water-soluble pectin​ (parts per​ million) in the orange​ juice? Data collected on these two variables for 24 production runs at a juice manufacturing plant are shown in the accompanying table. Suppose a manufacturer wants to use simple linear regression to predict the sweetness​ (y) from the amount of pectin​ (x).

Run Sweetness Index Pectin​ (ppm)

1 5.2 220

2 5.5 229

3 5.9 256

4 . 5.9 209

5 5.9 223

6 6.1 217

7 5.9 230

8 5.6 270

9 5.7 238

10 5.9 214

11 5.4 408

12 . 5.6 259

13 5.8 304

14 5.5 258

15 5.3 282

16 5.4 383

17 5.7 269

18 5.4 267

19 5.6 225

20 5.4 260

21 5.9 231

22 5.8 218

23 5.8 248

24 5.9 241

a. Find the least squares line for the data.

ModifyingAbove y with caretyequals=6.25546.2554plus+left parenthesis nothing right parenthesis−0.0023negative 0.0023x (Round to four decimal places as​ needed.) CORRECT ANSWER

b. Interpret β0 and β1 in the words of the problem. Interpret β0 in the words of the problem.

A.The regression coefficient β0 is the estimated sweetness index for orange juice that contains 0 ppm of pectin.

B.The regression coefficient β0 is the estimated increase​ (or decrease) in amount of pectin​ (in ppm) for each​ 1-unit increase in sweetness index.

C.The regression coefficient β0 is the estimated amount of pectin​ (in ppm) for orange juice with a sweetness index of 0.

D.The regression coefficient β0 does not have a practical interpretation.

The time series showing the sales of a particular product over the past 12 months is contained in the Excel Online file below. Construct a spreadsheet to answer the following questions.

1. Use a=0.2 to compute the exponential smoothing forecasts for the time series (to 2 decimals).

   Month	Time-Series Value	Forecast
   1	105
   2	130
   3	125
   4	100
   5	90
   6	120
   7	150
   8	135
   9	95
   10	75
   11	100
   12	105
   13

2. Use a smoothing constant of a=0.5 to compute the exponential smoothing forecasts (to 2 decimals).

   Month	Time-Series Value	Forecast
   1	105
   2	130
   3	125
   4	100
   5	90
   6	120
   7	150
   8	135
   9	95
   10	75
   11	100
   12	105
   13

   Compute MSE (to 2 decimals).

   MSE ( a= 0.2 ) : (___)
   MSE ( a = 0.5) : (___)

Objective: Learning linked list.

Problem Specification:

            An employer would like to maintain a linked list for employees, the data stored is

·An employee number (a positive integer)

·A yearly salary (a float).

·Number of dependents (a short positive integer)

The employer would like you as the programmer to design and implement a linked list using classes. For each class two files are needed, one to define the class, the other to implement the methods. In addition, the client uses a menu driven program with options to handle choices (methods). The methods are:

·Insert: Which inserts elements at the beginning of the list, which is the most recent input is at the beginning of the list.

·Remove: which deletes the last element in the list.

·Display: its purpose is to display the list but needs the assistance of a Print function.

·Print: a recursive function that prints all the elements of the list, first to last.

·Clear: a recursive function that deletes every Node from the list and leaves the list empty.

Requirements:

·Define a class Node containing the employee’s data and a pointer to the next Node.

·Define the necessary functions to access, instantiate, and set the data in the class Node.

·Define a class LinkedList that has only one data member, a pointer to a Node, and the necessary member functions in addition to the member functions above.

Grading criteria:

10 points         Sufficient comments including specifications

5 points         Menu is used to display options and calls methods.

5 points         Guards are used.

10 points         Insert performs it task correctly.

10 points         Remove performs it task correctly.

10 points         Display performs it task correctly.

10 points         print is recursive and performs it task correctly.

10 points         Clear performs it task correctly in a recursive manner.

10 points         UML class diagrams are submitted and each is correct.

15 points         Program runs correctly and performs its task correctly.

5 points         test run is handed-in and demonstrates all activities.

Submission Details:

Submit a print-out of:

·The source program

·Demonstration of all activities.

1.A single-price monopolist is a monopolist that sells each unit of its output for the same price to all its customers. At its profit-maximizing output level, the single-price monopolist produces where price is ___________ than marginal cost because for it price is __________ than marginal revenue and its demand curve lies __________ its marginal revenue curve.

less; less; below

greater; greater; above

greater; greater; below

less; less; above

greater; less; below

2.

Exhibit 2

A single-price monopolist is a monopolist that sells each unit of its output for the same price to all its customers. Refer to Exhibit 2. A single-price monopolist earns a total profit of __________ when it produces the profit maximizing level of output.

Group of answer choices

$120

$110

$180

$80

$49

1. A mutual fund company offers its customers a variety of funds: a money-market fund, three different bond funds (short, intermediate, and long-term), two stock funds (moderate and high-risk), and a balanced fund. Among customers who own shares in just one fund, the percentages of customers in the different funds are as follows. Money-market 25% High-risk stock 16% Short bond 10% Moderate-risk stock 25% Intermediate bond 8% Balanced 11% Long bond 5% A customer who owns shares in just one fund is randomly selected.

(a) What is the probability that the selected individual owns shares in the balanced fund? (

b) What is the probability that the individual owns shares in a bond fund?

(c) What is the probability that the selected individual does not own shares in a stock fund?

2. Suppose that 50% of all adults regularly consume coffee, 60% regularly consume carbonated soda, and 70% regularly consume at least one of these two products.

(a) What is the probability that a randomly selected adult regularly consumes both coffee and soda?
(b) What is the probability that a randomly selected adult doesn't regularly consume at least one of these two products?

3. Eighty percent of the light aircraft that disappear while in flight in a certain country are subsequently discovered. Of the aircraft that are discovered, 61% have an emergency locator, whereas 86% of the aircraft not discovered do not have such a locator. Suppose a light aircraft has disappeared. (Round your answers to three decimal places.)

(a) If it has an emergency locator, what is the probability that it will not be discovered?

(b) If it does not have an emergency locator, what is the probability that it will be discovered?

4. Suppose that the proportions of blood phenotypes in a particular population are as follows:

a. Assuming that the phenotypes of two randomly selected individuals are independent of one another, what is the probability that both phenotypes are O? (Enter your answer to four decimal places.)


b. What is the probability that the phenotypes of two randomly selected individuals match? (Enter your answer to four decimal places.)

Company BVEX, headquartered in Toronto, Canada, operates seven double-trailer trucks for commercial long-distance hauling of cattle in Ontario, Quebec, Manitoba, New York, Vermont, Massachusetts, New Jersey, and Maine. Each truck averages one completed load per week, picking up the cattle from various farms across the aforementioned states and provinces. The cattle are driven to a large farm near Milton, Ontario.
BVEX maintains an office in each of the 8 states and provinces it operates in. Staffing in each of these offices includes a manager, a secretary, and a veterinarian.
BVEX’s CEO is seriously considering dropping New Jersey as a source of business. Last year, only 25 truckloads of cattle were handled in that state. BVEX’s CEO wants to determine if it is profitable to retain an office and do business in New Jersey’s farms.
To analyze the New Jersey market, BVEX’s CEO gathers data on last year's cattle shipments and revenues. Each of the 25 trucks that were loaded in New Jersey last year carried between 26 and 50 cows. The income generated per cow differed significantly (ranging from 50 to 80 dollars) based on the weight of the cows to be shipped. (See the table below for details.) BVEX’s CEO decided that if she were to simulate 25 truckloads out of New Jersey, she could determine if it would be profitable to continue to operate there next year. She estimates that each shipment to the Milton farm costs $900, including the driver, gasoline, and truck expenses; other cargo and loading and unloading costs average $120 per shipment. In addition, it costs $41,000 per year to operate the New Jersey office, including salaries and indirect overhead costs from the home office in Toronto.

Here is the crucial question that the BVEX’s CEO wants to address: Will the shipments of cattle out of New Jersey next year generate enough revenues to cover BVEX costs there?

This is the main question above. Can I please get the excel solution?