The comparative balance sheets for 2016 and 2015 and the statement of income for 2016 are given below for Wright Company. Additional information from Wright's accounting records is provided also.

Additional information from the accounting records:

a. Land that originally cost $19,000 was sold for $15,000.

b. The common stock of Microsoft Corporation was purchased for $29,000 as a short-term investment not classified as a cash equivalent.

c. New equipment was purchased for $140,000 cash.

d. A $28,000 note was paid at maturity on January 1.

e. On January 1, 2016, bonds were sold at their $56,000 face value.

f. Common stock ($40,000 par) was sold for $68,000.

g. Net income was $90,000 and cash dividends of $45,000 were paid to shareholders.

Required:

Prepare the statement of cash flows of Wright Company for the year ended December 31, 2016. Present cash flows from operating activities by the direct method. (Amounts to be deducted should be indicated with a minus sign. Enter your answers in thousands (i.e., 5,000 should be entered as 5).

Create a program named DiceGame.Java (in Java lagnuage of course)

The problem/background info: Suppose someone comes to you and says “I have a 6-sided Die and different one that has 4 sides. Both are fair dice. I would like to propose a game. We will roll both dice and I will give you $3.00 if the total is less than 5 and $8.00 if the total is exactly equal to 5. But if the total is greater than 5, you give me $2.00.”   Should you do it? Should you do it if the second die had 6 sides?

Your program will simulate this:   You are given a class called Die, which has a default constructor (makes it 6-sided) and has a parameterized constructor that accepts a number of sides (minimum 4 sides or else it will throw an exception).   It also has a method called roll() which rolls itself and returns the (int) result; it also has a method called getNumSides() which returns the (int) number of sides it has.   You will write a program called DiceGame.java that simulates running the game over and over by doing the following:

• Ask the user how many sides the second die should have; store the response.
• Ask the user how many times to roll the dice; store the response.
• Ask the user how often to print the results; store the response.
• Ask the user to enter their name and store the response. Their name can have spaces in it.
• Create a 6-sided die to use.
• Create a die with as many sides as the user entered (using its parameterized constructor) to use.
• Skip a line (use \n in your next output to do this) and then print “Experiment by: “ and then their name.   But…if their name has more than 5 characters, then just print first 5 characters of the name; otherwise print the whole name.
• Tell both dice to roll themselves as many times as the user said to. As this is happening,
  • At every roll, add up the dice results, calculate the “winnings,” and keep track of how much money you have won or lost since the game began. The money should look like money (see below for how to do this).
  • Every n rolls, print the number of rolls that have occurred so far and the average money won/lost (total divided by number of rolls so far). n here is how often the user said to print the results. See the example below for the exact format.
• After all the rolls are finished, print the final number of rolls and the average money won/lost (total divided by number of rolls).

Notes:

• Don’t forget to flush the extra ENTER from the input stream (the program has .nextInt followed by .nextLine). For maintainability, that statement deserves a comment to explain why it is there.
• Be sure that your output lines contain the exact wording; otherwise the tester will not pick up the line.
• There should be a tab before the words “Average winning per roll:”
• When looping n times, programmers generally use a for loop where i starts at 0 and keeps going while i
• To make a result look like money, create an instance of the NumberFormat class, like this:

NumberFormat money = NumberFormat.getCurrencyInstance();

                ( you will have to import java.text.NumberFormat; )

            Then use your instance whenever you print your_calculation, like this

                                System.out.println(money.format(your_calculation));

                When formatted, negative money will be in parentheses rather than having a minus sign.

// This class will simulate a Die (half a pair of dice)

public class Die

{

//------- data

private int numSides;

private java.util.Random rGen;

//------- constructors

public Die()

{

this(6); //call parameterized constructor, as if 6 were passed in

}

public Die(int theSides)

{

if (theSides < 4)

throw new IllegalArgumentException("A Die cannot have less than 4

sides");

numSides = theSides;

rGen = new java.util.Random(numSides);

}

//------- methods

//getNumSides - returns the number of sides

public int getNumSides()

{

return numSides;

}

//roll - returns a random number from 1-numSides. The seed for the

random number generator should be the numSides

// (so everyone's results are the same...)

public int roll()

{

return rGen.nextInt(numSides) + 1;

}

}

Example1:

How many sides should the second die have?

4

How many times should we roll the dice?

87654

How often should we print results?

10000

What is your name?

Stephanie

Experiment by: Steph

Rolls: 10000    Average winning per roll: $0.90

Rolls: 20000    Average winning per roll: $0.91

Rolls: 30000    Average winning per roll: $0.92

Rolls: 40000    Average winning per roll: $0.91

Rolls: 50000    Average winning per roll: $0.92

Rolls: 60000    Average winning per roll: $0.91

Rolls: 70000    Average winning per roll: $0.91

Rolls: 80000    Average winning per roll: $0.91

Rolls: 87654    Average winning per roll: $0.91

Example2:

How many sides should the second die have?

6

How many times should we roll the dice?

400

How often should we print results?

100

What is your name?

Joe

Experiment by: Joe

Rolls: 100      Average winning per roll: ($0.45)

Rolls: 200      Average winning per roll: ($0.30)

Rolls: 300      Average winning per roll: ($0.37)

Rolls: 400      Average winning per roll: ($0.33)

Rolls: 400      Average winning per roll: ($0.33)

This is an Insurancce Accounting Question

Excelsior Life Insurance Co. Ltd

The Company has 15 whole life policies

1) i. Five policies each has annual premium of $15,000.00 paid monthly. In 2016, 2 of these policies did not make the premium payment for November and 1 did not make the payment for December. They all however had adequate cash surrender values to cover the missing payments.

ii. Six of the other policies had $14,000.00 annual premium paid on a monthly basis. As at December 31st onlt 3 had paid the December Premium which was due on December 30th.

iii. The Premium on the remaining 4 policies with $25,000.00 annual premium each, were all paid when due

iv. The company pays out 4% of the premiums for reinsurance coverage.

2) i. Commissions due on all policies amounted to 10% of premiums; as at December 31st 90% of the commissions had been paid

ii.Commissions on the reinsurance ceded amounted to 2% of the reinsurance premiums paid; they are usually received 3 months in arrears

iii. Investment income earned for the year totalled $20,000.00; 30% has not yet been received.

iv. Management expenses allocated to the life portfolio amounted to $11,000.00 for the year

v. A claim of $50,000.00 was paid in respect of a policyholder who has died on November 18th 215

3. The closing fund balance increased by 2% to reach $22,000.00

Required:

1) Prepare journal entries for all transactions

2) Show the premium account (s) as at December 31st

3) Prepaare the revenue account for 2016

19. a. For the titration of 50.00 mL of 0.0500 M Fe2+ with 0.1000 M Ce4+ in the presence of 1 M H2SO4, please calculate the system potential after 2.25 mL of Ce4+ is added .

Ce4+ + e ÍÎ Ce3+, E0 = + 1.44 V (in 1M H2SO4)

Fe3+ + e ÍÎ Fe2+, E0 = + 0.68 V (in 1M H2SO4).

They got Esystem = 0.62 V.

b)  For the same titration as in question (a), what’s the system potential after 32.00 mL of Ce4+ is added?

Answer: Esystem = 1.41 V

c) If we set up an electrochemical cell where the cathode is the system that we have in question (b), whereas the anode is a saturated calomel electrode (0.2444 V relative to standard hydrogen electrode). Please determine the potential of this electrochemical cell.

Answer: Ecell = 1.16 V

d) Please determine the system potential at the equivalence point for the titration described in question (a).

Answer: Esystem = 1.06 V

I listed all the answers. I just want to see how they got that. Thanks.

Determine if ~w = (−4, 6, 1) is a linear combination of ~u = (1, 0, −1) and
~v = (1, −11, 3) . If so, then express ~w as a linear combination of ~u and ~v .

Let ~u = (1, 1, −1) and ~v = (2, 1, 3). Determine if ~w = (7, 6, 3) is a linear
combination of ~u and ~v. If so, express ~w as a linear combination of ~u and ~v.

Let
~x1 = (2, −1, 3, 1), ~x2 = (1, 0, −1, 1), ~x3 = (0, 1, 4, 2).
(i) Determine if ~x1, ~x2, and ~x3 are linearly independent. Justify your answer.
(ii) Determine if ~v = (2, −1, 3, 1) is a linear combination of ~x1, ~x2, and ~x3.
If so, express ~v as a linear combination of ~x1, ~x2, and ~x3. If not, justify
your answer.
(iii) Determine if ~u = (1, 0, 0, 1) is a linear combination of ~x1, ~x2, and ~x3. If
so, express ~u as a linear combination of ~x1, ~x2, and ~x3. If not, justify
your answer.