A Student is trying to calculate their final grade. The student estimates the their performance on the following table.

You must complete the table to receive any marks. (Use at least five decimals when necessary)

(a)  What is the expected grade?

answer:

(b)  What is the standard deviation of expected grade?

answer:

equation editor

%

(c)  If a student expects to earn an additional $ 16.5 per year for each % point they scored on their final grade, and there was a cost of $ 400 for school fees, plus $ 650 for tuition. What is the expected profit from this course in their first year of work?

answer:

Teams A and B play in a basketball tournament. The first team to win two games in a row or a total of three games wins the tournament. What is the number of ways the tournament can occur?

14

12

8

10

How many different rearrangements are there of the letters in the word BUBBLE?

60

100

120

80

How many ways are there to arrange all the words in this tongue twister?
CAN YOU CAN A CAN AS A CANNER CAN CAN A CAN?

12!/(6!*3!)

12!

12!/3!

12!/6!

Twelve points are located on the circumference of a circle. Lines are drawn to connect all possible pairs of points. How many lines are drawn?

66

144

132

24

You own two lakes rich in fish. The quantity of fish caught in each lake depends on the number of persons who fish in each, according to

Q1 = 10N1 - 0.1(N1)^2 and

Q2 = 16N2 - 0.4(N2)^2,

where N1 and N2 denote the number of fishers at each lake. In all, there are N fishers working for you, each of them is paid a wage w, and the price of fish is P.

1. Write down your optimization problem as an optimization problem with a single variable, N1. Hint: find N2 from the formula N = N1 + N2, and replace it in the objective function.

2. Write down the first order condition for this problem. Do not need to solve the equation in this step.

3. The first order condition (which you did not solve yet) implicitly defines the optimal number of fishers in lake 1, N1* as a function of P, w, and N. Use the implicit function theorem to calculate all three partial derivatives of N1*.

4. Solve the first order condition to calculate N1*.

5. Write down and check the second order condition(s).

Maco Inc. leased equipment to Pelican Co on January 1, 2020. The lease agreement calls for annual rental payments of $3,050 at the beginning of each year of the 3 year lease. The equipment has an economic useful life of 7 years, a fair value of $12,000, a book value of $5,000 and Maco expects a residual value of $4,000 at the end of the lease term (and 0 at the end of the assets life). Maco sets the lease payments with the intent of earning a 6 percent return. There is no bargain purchase price option, ownership does not change at the end of the lease term and the asset is not specialized in nature.

a. Assuming the residual value is not guaranteed, determine the lease type for the lessee. You must explain your answer.

b. Record the journal entry(ies) for the lessee for the first year and the subsequent leave payment on the first day of the following year. Date the journal entry(ies).

c. Record the first year of journal entries for the lessor d. How would the accounting for the lease change if the residual value is guaranteed? Both parties expect it to be $4,000.

Marge N. O’Hara, a senior analyst for a large stock brokerage has been tasked to forecast the weekly closing stock prices for this blue-chip stock for the first four weeks of next year. You are assigned to provide technical support to Ms. O’Hara. Weekly closing stock prices for all 52 weeks of this year for this blue-chip stock are reported in units of dollars ($). use mititab or excel 11. Prior to attempting ARIMA modeling, Ms. O’Hara wants to verify that differencing will make the weekly closing stock price data stationary. a. Present a time series plot of the first differences of the weekly closing prices. b. Does this plot appear to show horizontality? Explain why? c. Does this plot appear to show constant variance? (That is, overall, are the first differences of the weekly closing prices confined within a band?) Explain why? d. Can it be concluded that the first differences of the weekly closing prices stationary or nonstationary? Explain why? week, t stock price, y 1 267 2 267 3 268 4 264 5 263 6 260 7 256 8 256 9 252 10 245 11 243 12 240 13 238 14 241 15 244 16 254 17 262 18 261 19 265 20 261 21 261 22 257 23 268 24 270 25 266 26 259 27 258 28 259 29 268 30 276 31 285 32 288 33 295 34 297 35 292 36 299 37 294 38 284 39 277 40 279 41 287 42 276 43 273 44 270 45 264 46 261 47 268 48 270 49 276 50 274 51 284 52 304

Required information

[The following information applies to the questions displayed below.]

Inner Secret T Shirt Company produces and sells one product. The following information pertains to each of the company’s first three years of operations:

Variable costs per unit:     

Manufacturing:     

Direct materials   $   27

Direct labor   $   15

Variable manufacturing overhead   $   5

Variable selling and administrative   $   3

Fixed costs per year:     

Fixed manufacturing overhead   $   600,000

Fixed selling and administrative expenses   $   170,000

During its first year of operations, O’Brien produced 97,000 units and sold 73,000 units. During its second year of operations, it produced 79,000 units and sold 98,000 units. In its third year, O’Brien produced 89,000 units and sold 84,000 units. The selling price of the company’s product is $73 per unit.

Required:

1. Assume the company uses variable costing and a FIFO inventory flow assumption (FIFO means first-in first-out. In other words, it assumes that the oldest units in inventory are sold first):

a. Compute the unit product cost for Year 1, Year 2, and Year 3.

b. Prepare an income statement for Year 1, Year 2, and Year 3.

2. Assume the company uses variable costing and a LIFO inventory flow assumption (LIFO means last-in first-out. In other words, it assumes that the newest units in inventory are sold first):

a. Compute the unit product cost for Year 1, Year 2, and Year 3.

b. Prepare an income statement for Year 1, Year 2, and Year 3.

3. Assume the company uses absorption costing and a FIFO inventory flow assumption (FIFO means first-in first-out. In other words, it assumes that the oldest units in inventory are sold first):

a. Compute the unit product cost for Year 1, Year 2, and Year 3.

b. Prepare an income statement for Year 1, Year 2, and Year 3.

4. Assume the company uses absorption costing and a LIFO inventory flow assumption (LIFO means last-in first-out. In other words, it assumes that the newest units in inventory are sold first):

a. Compute the unit product cost for Year 1, Year 2, and Year 3.

b. Prepare an income statement for Year 1, Year 2, and Year 3.

1. Consider the following table:

          

   Labor	Output	Marginal Product
   0	0	?
   10	100	?
   20	180	?
   30	240	?
   40	280	?

   Based on the table above, if labor increases from 20 to 30, then marginal product of the 30^th worker is:

   		10
   		8
   		6
   		4

2 points   

QUESTION 2

1. Suppose the long run production function is given by: Q = 4*L +2K². Marginal product of labor (MP_L) = 4 and wage is $10. Marginal product of capital (MP_K) = 4K and price of capital (K) is $10. Consider the allocation labor (L) = 10 and capital (K) = 2. Based on information, the MRTS is equal to

   		4
   		2.5
   		1
   		0.5

2 points   

QUESTION 3

1. The market supply of labor does NOT depend on:

   		non-monetary benefits.
   		working conditions.
   		mobility.
   		technology.

2 points   

QUESTION 4

1. In a perfectly competitive product market,

   		Price > MR
   		Price < MR.
   		Price = ME.
   		Price = MR.

2 points   

QUESTION 5

1. The marginal product for labor is given (MP) = 3 – 0.02*L; price of the product is $100 and wage = 200.  Based on information above, the marginal product of labor at the optimal level of employment is

   		$3
   		$2
   		$1.5
   		$1

2 points   

QUESTION 6

1. If the labor elasticity of output is 0.5 and the capital elasticity of output is 0.9, then the production function exhibits

   		constant returns to scale.
   		economies of scale.
   		diseconomies of scale.
   		diminishing returns.

2 points   

QUESTION 7

1. Suppose the long run production function is given by: Q = 4*L +2K². Marginal product of labor (MP_L) = 4 and wage is $10. Marginal product of capital (MP_K) = 4K and price of capital (K) is $10. Consider the allocation labor (L) = 10 and capital (K) = 2. Based on information, the MRTS is equal to

   		4
   		2.5
   		1
   		0.5

2 points   

QUESTION 8

1. If the demand for product increases,

   		labor demand increases.
   		labor demand decreases.
   		labor supply decreases.
   		labor supply increases.

2 points   

QUESTION 9

1. Suppose a firm is operating in both a perfectly competitive product market and perfectly labor market. The firm’s short run production is Q = L²; where Q is output and L is labor, expressed in millions. Marginal product of labor (MP_L) = 2L and wage is 10. The price of the product is $ 2. Based on information, the short run optimal level of employment is

   		4 million
   		2.5 million
   		5 million
   		0.4 million

2 points   

QUESTION 10

1. Consider the following production function: Q = KL where Q = output, L = labor and K = capital. The marginal product of labor is given by MP_L = K while the marginal product of capital is given by MP_K = L.   If L = 10 and K= 5, the marginal product of capital is

   		2
   		5
   		10
   		50

2 points   

QUESTION 11

1. At the market clearing wage,

   		labor supplied = labor demanded
   		labor supplied > labor demanded
   		labor supplied < labor demanded
   		None of these is true

Hello, I very stuck on this c++ blackjack project and was wondering if anyone can offer help and guidance on this subject

can someone help he with part 4 i have no idea how to approach the problem and how to do it

I have compeleted a few parts to this project they are listed below

Part 1 – Displaying Cards Write a function to display (print) a card. sample program output void displayCard(int card) Prints the name of the card (ten of spades, queen of diamonds etc.). The parameter should be a value between 1 and 13, from which the type of card can be determined (1 = ace, 2 = two, …, 10, == ten, 11 = jack, 12 = queen, 13 = king). The card suit (clubs, diamonds, hearts or spades) should be determined randomly.

Part 2 – Generating Cards Write a function to get a card. int getCard() Returns a random value between 1 and 13, representing a card (ace, 2, …, queen, king). You do not have to keep track of which cards are dealt. So, if the game deals the queen of spades five times in row that is perfectly acceptable.

Part 3 – Determining a Cards Score Write a function to return a card's score. int cardScore(int card) Returns a value between 2 and 11 as described in the rules. Recall that the score is the card's value except that aces are worth 11 and face cards are worth 10. The card parameter represents the card for which the score is to be determined.

Part 4 – Dealing Cards Now that you've completed Parts 1 and 2 you can write a function that handles dealing cards. int deal(bool isPlayer, bool isShown) This function is responsible for: 1. Generating the next card to be dealt (Part 1) 2. Printing out what card was dealt (Part 2) and to whom, if needed (see below) 3. Returning the card's score (Part 3) The two Boolean parameters are related to printing out the card. The isPlayer parameter is used to determine whether the word PLAYER or DEALER should be printed at the start of the output. The isShown parameter is used to determine if the card should be printed – recall that the second card dealt to the dealer is hidden.

MYCODE

#include

#include

#include

#include

using namespace std;

void displaycard(int card, int suits){

string cardtype[13] = { "Ace of", "Two of", "Three of" , "Four of" , "Five of" , "Six of", "Seven of","Eight of", "Nine of", "Ten of", "Jack of","Queen of","King of" };

cout << cardtype[card];

string suit[4]={" hearts"," diamonds"," spades"," clubs"};

cout << suit[suits];

}

int getcard(){

int card;

card = rand()%13;

return card;

}

int getsuit(){

int suits;

suits = rand() % 4;

return suits;

}

int cardScore(int card)

{

if (card == 11 || card == 12 || card == 13)

{

card = 10;

}

else if (card == 1)

{

card = 11;

}

else

{

card = card;

}

return card;

}

int deal(bool isPlayer, bool isShown){

int cardWhom;

int dealer;

if (cardWhom == true||dealer == true ){

cout << "PLAYER"<< endl;

}

else {

cout << "DEALER" << endl;

}

}

int main(){

srand((unsigned)time(0));

return 0;

}