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Big Burger is a fast food restaurant that has 450 locations all over the U.S. Use the excel output above to answer the following question.

Question:
What is the probability a selected restaurant is in a city with a population size between 50,000 and 100,000?

1. Three mutually exclusive projects are being considered. The cash flows for each and corresponding rate of return are list below. MARR = 8% can any project eliminated? Using functional notation to solve for the incremental rate of return.

2. Which project must you choose based on the information provided below using conventional payback period.

Here is a random sample of the body temperature of 25 young adults.

Complete the relative frequency distribution table.

Create a Scorekeeper app in android studio by using java language

- Layouts | Widgets

• Create the layout for your score keeping app. The app should have:
  • Two team names (TextViews)
  • Two scores (TextViews)
  • Buttons to increase/ decrease the scores
  • An amount to change the score by (RadioButtons)
    • You must have at least two score options
    • The scores can be changed by anything you want
      • American football: 1, 2, 3, 6
      • Basketball: 1, 2, 3
      • Freestyle wrestling: 1, 2, 3, 4, 5
      • Your own game that you make up your own scores: 1, 50, 99
  • Anything else you think is important to include
  • All 4 buttons change the score (2)
  • RadioButtons allow for different types of scoring (3)

(1) Given the following information what is the percentage change in the price of the bonds if interest rates suddenly rise by 4%?

(A) Wing Air -7.01%, Airfoil -29.07%

(B) Wing Air -7.0%, Airfoil -29.22%

(C) Wing Air 7.71%, Airfoil 48.03%

(D) Wing Air -12.27%, Airfoil -50.87%

Cavu Air Inc., issued 15 Year bonds 2 years ago at a coupon rate of 5.50% percent. The bonds make semi annual payments. If these bonds currently sell for 104 percent of par value, what is the YTM?

(A) 5.29%

(B) 5.71%

(C) 5.08%

(D) 5.50%

Contrail Air Inc. Just paid a dividend of $2.00 per share on its stock. The dividends are expected to grow at a constant rate of 4% percent per year, indefinitely. If investors require a return of 12% percent, what is the current price?

(A) 24.04

(B) (26.00)

(C) 26.00

(D) 24.00

REQUIREMENTS:

1. Write a function that matches the following declaration:

   int InRectangle( float pt[2], float rect[4] );

2. Argument pt[2] defines a point on the plane: pt[0] is the x-coordinate, pt[1] is the y-coordinate.
3. Argument rect[4] defines a rectangle on the same plane. rect[0] and rect[1] define the x- and y- cordinates respectively of one corner of the rectangle. rect[2] and rect[3] define the opposite corner.
4. Coordinates may be any valid floating point value, including negative values.
5. The function returns int 0 (false) for any point that lies outside the rectangle, and 1 (true) for any other point (i.e. points inside and on the boundary of the rectangle).

TESTS:

1. // declaration of function to test
2. int InRectangle( float pt[2], float rect[4] );
3. int main( int argc, char* argv[] )
4. {
5. // define a rectangle from (1,1) to (2,2)
6. float rect[4] = {1.0, 1.0, 2.0, 2.0 };
7. // define a point that is inside the rectangle
8. float p_in[2] = { 1.5, 1.5 };
9. // define a point that is outside the rectangle
10. float p_out[2] = {2.5, 0.5};
11. // define a point that is on the edge of the rectangle
12. float p_edge[2] = {1.0, 1.0};
13. // InRectangle() should return 0 (false) for points that are NOT in
14. // the rectangle, and non-zero (true) for points that are in the
15. // rectangle. Points on the edge are considered *in* the rectangle.
16. // test 1
17. if( InRectangle( p_in, rect ) == 0 )
18. {
19. puts( "error: should return true for p_in." );
20. return 1; // indicate error
21. }
22. // test 2
23. if( InRectangle( p_out, rect ) != 0 )
24. {
25. puts( "error: should return false for p_out." );
26. return 1; // indicate error
27. }
28. // test 3
29. if( InRectangle( p_edge, rect ) == 0 )
30. {
31. puts( "error: should return true for p_edge." );
32. return 1; // indicate error
33. }
34. return 0; // all tests passed
35. }

In C++ or Java Write the Greedy programming Algorithm for the 0-1 Knapsack problem.
                   (a) No fraction allowed

Max Weight W= 9

item 1: profit $20, weight 2, prof/weight=$10

item 2: profit $30, weight 5, prof/weight=$6

item 3: profit $35, weight 7, prof/weight=$5

item 4: profit $12, weight 3, prof/weight=$4

item 5: profit $3, weight 1, prof/weight=$3

Using R and the data in the table below, perform the regression of D on C (i.e., report the regression equation).

Hint: The code to enter the vectors C and D into R is:

C <- c(3, 6, 8, 9, 1, 3)

D <- c(2, 7, 5, 4, 0, 4)

You must figure out how to obtain the regression equation from R. Enter the code below and write the regression equation using the output provided by R.

Code:

Regression equation (remember to use a hat when it is appropriate):

In families with four children, you're interested in the probabilities for the different possible numbers of girls in a family. Use theoretical probability (assume girls and boys are equally alike),compile a five -column table with the headings, O through 4, for the five possible numbers of girl children in a four child family. Then using G for girls and B for Boys, list under each heading the various birth order ways of achieving that number of girls in a family. Use table to calculate the following probabilities:

1. The probability of 1 girl.

2. The probability of 2 girls.

3. The probability of 4 girls.

4. The probability the third child born is a girl.

The probability of 4 girls