A firm with a 13% WACC is evaluating two projects for this year's capital budget. After-tax cash flows, including depreciation, are as follows:

1. Calculate NPV for each project. Do not round intermediate calculations. Round your answers to the nearest cent.

   Project M:    $  

   Project N:    $  

   Calculate IRR for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:       %

   Project N:       %

   Calculate MIRR for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:       %

   Project N:       %

   Calculate payback for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:      years

   Project N:      years

   Calculate discounted payback for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:      years

   Project N:      years

2. Assuming the projects are independent, which one(s) would you recommend?

   -Select-Only Project M would be accepted because NPV(M) > NPV(N).Only Project N would be accepted because NPV(N) > NPV(M).Both projects would be accepted since both of their NPV's are positive.Only Project M would be accepted because IRR(M) > IRR(N).Both projects would be rejected since both of their NPV's are negative.Item 11

3. If the projects are mutually exclusive, which would you recommend?

   -Select-If the projects are mutually exclusive, the project with the highest positive NPV is chosen. Accept Project N.If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project M.If the projects are mutually exclusive, the project with the highest positive MIRR is chosen. Accept Project M.If the projects are mutually exclusive, the project with the shortest Payback Period is chosen. Accept Project M.If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project N.Item 12

4. Notice that the projects have the same cash flow timing pattern. Why is there a conflict between NPV and IRR?

   -Select-The conflict between NPV and IRR is due to the fact that the cash flows are in the form of an annuity.The conflict between NPV and IRR is due to the difference in the timing of the cash flows.There is no conflict between NPV and IRR.The conflict between NPV and IRR occurs due to the difference in the size of the projects.The conflict between NPV and IRR is due to the relatively high discount rate.Item 13

A firm with a 14% WACC is evaluating two projects for this year's capital budget. After-tax cash flows, including depreciation, are as follows:

1. Calculate NPV for each project. Do not round intermediate calculations. Round your answers to the nearest cent.

   Project M:    $  

   Project N:    $  

   Calculate IRR for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     %

   Project N:     %

   Calculate MIRR for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     %

   Project N:     %

   Calculate payback for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     years

   Project N:     years

   Calculate discounted payback for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     years

   Project N:     years

2. Assuming the projects are independent, which one(s) would you recommend?

   -Select-Only Project M would be accepted because NPV(M) > NPV(N).Only Project N would be accepted because NPV(N) > NPV(M).Both projects would be accepted since both of their NPV's are positive.Only Project M would be accepted because IRR(M) > IRR(N).Both projects would be rejected since both of their NPV's are negative.

3. If the projects are mutually exclusive, which would you recommend?

   -Select-If the projects are mutually exclusive, the project with the highest positive NPV is chosen. Accept Project N.If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project M.If the projects are mutually exclusive, the project with the highest positive MIRR is chosen. Accept Project M.If the projects are mutually exclusive, the project with the shortest Payback Period is chosen. Accept Project M.If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project N.

4. Notice that the projects have the same cash flow timing pattern. Why is there a conflict between NPV and IRR?

   -Select-The conflict between NPV and IRR is due to the fact that the cash flows are in the form of an annuity.The conflict between NPV and IRR is due to the difference in the timing of the cash flows.There is no conflict between NPV and IRR.The conflict between NPV and IRR occurs due to the difference in the size of the projects.The conflict between NPV and IRR is due to the relatively high discount rate.

C++ ASSIGNMENT: Two-dimensional array

Problem

Write a program that create a two-dimensional array initialized with test data. The program should have the following functions:

• getTotal - This function should accept two-dimensional array as its argument and return the total of all the values in the array.
• getAverage - This function should accept a two-dimensional array as its argument and return the average of values in the array.
• getRowTotal - This function should accept a two-dimensional array as its first argument and an integer as its second argument. The second argument should be the subscript of a row in the array. The function should return the total of the values in the specified row.
• getColumnTotal - This function should accept a two-dimensional array as its first argument and an integer as its second argument. The second argument should be the subscript of a column in the array. The function should return the total of the values in the specified column.
• getHighestInRow - This function should accept a two-dimensional array as its first argument and an integer as its second argument. The second argument should be the subscript of a row in the array. The function should return the highest value in the specified row in the array.
• getLowestInRow - This function should accept a two-dimensional array as its first argument and an integer as its second argument. The second argument should be the subscript of a row in the array. The function should return the lowest value in the specified row in the array.

Use the main method below to test the program.

int main()
{
// Array with test data
int testArray[ROWS][COLS] =
{ { 1, 2, 3, 4, 5 },
{ 6, 7, 8, 9, 10 },
{ 11, 12, 13, 14, 15 },
{ 16, 17, 18, 19, 20 }
};

// Display the total of the array elements.
cout << "The total of the array elements is "
<< getTotal(testArray, ROWS, COLS)
<< endl;

// Display the average of the array elements.
cout << "The average value of an element is "
<< getAverage(testArray, ROWS, COLS)
<< endl;

// Display the total of row 0.
cout << "The total of row 0 is "
<< getRowTotal(testArray, 0, COLS)
<< endl;

// Display the total of column 2.
cout << "The total of col 2 is "
<< getColumnTotal(testArray, 2, ROWS)
<< endl;

// Display the highest value in row 2.
cout << "The highest value in row 2 is "
<< getHighestInRow(testArray, 2, COLS)
<< endl;

// Display the lowest value in row 2.
cout << "The lowest value in row 2 is "
<< getLowestInRow(testArray, 2, COLS)
<< endl;

return 0;
}

Output sample

The total of the array elements is 210
The average value of an element is 10.5
The total of row 0 is 15
The total of col 2 is 42
The highest value in row 2 is 15
The lowest value in row 2 is 11

The accompanying table provides data for​ tar, nicotine, and carbon monoxide​ (CO) contents in a certain brand of cigarette. Find the best regression equation for predicting the amount of nicotine in a cigarette. Why is it​ best? Is the best regression equation a good regression equation for predicting the nicotine​ content? Why or why​ not?

1. Find the best regression equation for predicting the amount of nicotine in a cigarette. Use predictor variables of tar​ and/or carbon monoxide​ (CO). Select the correct choice and fill in the answer boxes to complete your choice. ​(Round to three decimal places as​ needed.)

A. Nicotine = ____ + (____) CO

B. Nicotine = ____ + (____) Tar

C. Nicotine = ____ + (____) Tar + (____) CO

2. Why is this equation best?

A. It is the best equation of the three because it has the lowest adjusted R2​, the highest​ P-value, and only a single predictor variable.

B. It is the best equation of the three because it has the highest adjusted R2 the lowest​ P-value, and only a single predictor variable.

C. It is the best equation of the three because it has the lowest adjusted R2​, the highest​ P-value, and removing either predictor noticeably decreases the quality of the model.

D. It is the best equation of the three because it has the highest adjusted R2​, the lowest​ P-value, and removing either predictor noticeably decreases the quality of the model.

3. Is the best regression equation a good regression equation for predicting the nicotine​ content? Why or why​ not?

A. ​No, the large​ P-value indicates that the model is not a good fitting model and predictions using the regression equation are unlikely to be accurate.

B. Yes, the small​ P-value indicates that the model is a good fitting model and predictions using the regression equation are likely to be accurate.

C. No, the small​ P-value indicates that the model is not a good fitting model and predictions using the regression equation are unlikely to be accurate.

D. ​Yes, the large​ P-value indicates that the model is a good fitting model and predictions using the regression equation are likely to be accurate.

A firm with a 13% WACC is evaluating two projects for this year's capital budget. After-tax cash flows, including depreciation, are as follows:

1. Calculate NPV for each project. Round your answers to the nearest cent. Do not round your intermediate calculations.
   Project M ____ $
   Project N ____ $

   Calculate IRR for each project. Round your answers to two decimal places. Do not round your intermediate calculations.
   Project M ____ %
   Project N ____ %

   Calculate MIRR for each project. Round your answers to two decimal places. Do not round your intermediate calculations.
   Project M _____ %
   Project N     _____ %

   Calculate payback for each project. Round your answers to two decimal places. Do not round your intermediate calculations.
   Project M ____ years
   Project N ____ years

   Calculate discounted payback for each project. Round your answers to two decimal places. Do not round your intermediate calculations.
   Project M ____ years
   Project N ____ years

A. Assuming the projects are independent, which one(s) would you recommend?

-Both projects would be accepted since both of their NPV's are positive

-Only Project M would be accepted because IRR(M) > IRR(N)

-Both projects would be rejected since both of their NPV's are negative

-Only Project M would be accepted because NPV(M) > NPV(N)

-Only Project N would be accepted because NPV(N) > NPV(M)

B. If the projects are mutually exclusive, which would you recommend?

-If the projects are mutually exclusive, the project with the shortest Payback Period is chosen. Accept Project M

-If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project N

-If the projects are mutually exclusive, the project with the highest positive NPV is chosen. Accept Project N

-If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project M

-If the projects are mutually exclusive, the project with the highest positive MIRR is chosen. Accept Project M

C. Notice that the projects have the same cash flow timing pattern. Why is there a conflict between NPV and IRR?

-The conflict between NPV and IRR occurs due to the difference in the size of the projects.

-The conflict between NPV and IRR is due to the relatively high discount rate.

-The conflict between NPV and IRR is due to the fact that the cash flows are in the form of an annuity.

-The conflict between NPV and IRR is due to the difference in the timing of the cash flows.

-There is no conflict between NPV and IRR

Capital budgeting criteria

A firm with a 14% WACC is evaluating two projects for this year's capital budget. After-tax cash flows, including depreciation, are as follows:

1. Calculate NPV for each project. Round your answers to the nearest cent.
   Project A    $   
   Project B    $  

   Calculate IRR for each project. Round your answers to two decimal places.
   Project A      %
   Project B      %

   Calculate MIRR for each project. Round your answers to two decimal places.
   Project A      %
   Project B      %

   Calculate payback for each project. Round your answers to two decimal places.
   Project A      years
   Project B      years

   Calculate discounted payback for each project. Round your answers to two decimal places.
   Project A      years
   Project B      years

2. Assuming the projects are independent, which one or ones would you recommend?
   -Select-Only Project B would be accepted because NPV(B) > NPV(A). Both projects would be accepted since both of their NPV's are positive. Only Project A would be accepted because IRR(A) > IRR(B). Both projects would be rejected since both of their NPV's are negative.Only Project A would be accepted because NPV(A) > NPV(B).Item 11
3. If the projects are mutually exclusive, which would you recommend?
   -Select-If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project A.If the projects are mutually exclusive, the project with the highest positive MIRR is chosen. Accept Project A.If the projects are mutually exclusive, the project with the shortest Payback Period is chosen. Accept Project A.If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project B.If the projects are mutually exclusive, the project with the highest positive NPV is chosen. Accept Project B.Item 12
4. Notice that the projects have the same cash flow timing pattern. Why is there a conflict between NPV and IRR?
   -Select-The conflict between NPV and IRR is due to the relatively high discount rate.The conflict between NPV and IRR is due to the fact that the cash flows are in the form of an annuity.The conflict between NPV and IRR is due to the difference in the timing of the cash flows.There is no conflict between NPV and IRR.The conflict between NPV and IRR occurs due to the difference in the size of the projects.Item 13

C++ Heap Tree:  Make a program called "priority_queue" that has the following operations using a heap and simulating a prioritized row of integers with higher priority value.

I would appreciate if someone could help me with this code

It has to include the following on the code:

push

Description: Add data to prioritized row

Entry: An integer, which you want to add to the prioritized row

Exit: Nothing
Precondition: n is an integer
Postcondition: The prioritized row contains new data.

pop -

Description: Remove the data with the highest priority from the prioritized row

Entry: Nothing
Exit: Nothing
Precondition: That the prioritized row contains at least 1 data.
Postcondition: The prioritized row is left without the data with the highest priority

top

Description: Returns the value of the data that is with the highest priority in the prioritized row.

Entry: Nothing
Output: The data that has the highest priority within the prioritized row
Precondition: That the prioritized row contains at least 1 data.
Postcondition: Nothing

empty

Description: Returns a boolean value saying if the prioritized row is empty or has data.

Entry:Nothing
Output: A boolean value that tells whether the prioritized row is empty or has data.
Precondition: Nothing.
Postcondition: Nothing

size

Description: Returns the amount of data that the prioritized row has

Entry :Nothing
Output :An integer value representing the amount of data in the prioritized row
Precondition: Nothing.
Postcondition: Nothing

It has to include the next class header

#ifndef MYHEAP_H

#define MYHEAP_H

class   MyHeap{

    private:

        int* values; //where the HEAP values ​​are going to be saved

        int size; //Represents how many values ​​the Heap has stored  

    public:

        MyHeap(); //Initialize the attributes. The values ​​attribute initializes it as an empty array size 7

        void push(int n); // Insert a value in the heap. Only when the new value does not fit in the array
// grow the array to size 2 * n + 1. (Dynamic expansion of the array)
// That is, if you already have the arrangement with 7 values ​​and you want to insert another value (The 8th)
// then the array is grown to size 15, the first 7 values ​​of the original array are copied
// and the 8th value is inserted.

        void pop(); //A value is removed from the heap. It is never necessary to decrease the size of the array.

        int top(); //Return who is the next element to exit but without deleting it

        bool isEmpty(); //returns true if the heap is empty otherwise returns false

        int length(); //returns how many elements the heap is storing

    };

#endif

A firm with a 14% WACC is evaluating two projects for this year's capital budget. After-tax cash flows, including depreciation, are as follows:

1. Calculate NPV for each project. Do not round intermediate calculations. Round your answers to the nearest cent.

   Project M:    $  

   Project N:    $  

   Calculate IRR for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     %

   Project N:     %

   Calculate MIRR for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     %

   Project N:     %

   Calculate payback for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     years

   Project N:     years

   Calculate discounted payback for each project. Do not round intermediate calculations. Round your answers to two decimal places.

   Project M:     years

   Project N:     years

2. Assuming the projects are independent, which one(s) would you recommend?

   1. Only Project M would be accepted because NPV(M) > NPV(N).

   2. Only Project N would be accepted because NPV(N) > NPV(M).

   3. Both projects would be accepted since both of their NPV's are positive.

   4. Only Project M would be accepted because IRR(M) > IRR(N).

   5. Both projects would be rejected since both of their NPV's are negative.

3. If the projects are mutually exclusive, which would you recommend?

   1. If the projects are mutually exclusive, the project with the highest positive NPV is chosen.

   2. Accept Project N.If the projects are mutually exclusive, the project with the highest positive IRR is chosen.

   3. Accept Project M.If the projects are mutually exclusive, the project with the highest positive MIRR is chosen.

   4. Accept Project M.If the projects are mutually exclusive, the project with the shortest Payback Period is chosen.

   5. Accept Project M.If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project N.

4. Notice that the projects have the same cash flow timing pattern. Why is there a conflict between NPV and IRR?

   1. The conflict between NPV and IRR is due to the fact that the cash flows are in the form of an annuity.

   2. The conflict between NPV and IRR is due to the difference in the timing of the cash flows.

   3. There is no conflict between NPV and IRR.

   4. The conflict between NPV and IRR occurs due to the difference in the size of the projects.

   5. The conflict between NPV and IRR is due to the relatively high discount rate.