XYZ Corp began construction on a building on January 1, 2016. On that date, it made its first $500,000 payment. An additional $600,000 were paid on 4/1/2016 and $300,000 was paid on 7/1/2016. A final payment of $100,000 was made on 12/31/2016, which is also the date when the construction project was finished and the building was ready to use. To finance the project, XYZ Corp issued a $800,000 10% note. Furthermore, XYZ Corp had a $2,000,000 5% note outstanding that was not specifically related to the construction project. Both Notes were outstanding for the entire construction project. What is the value of the Building on the 12/31/2016 Balance Sheet of XYZ Corp?

Valuation Methods Exercise

Assume all years' cash flows will grow 4%

Excel 1

Anderson Construction Company offers dental insurance to its employees. A recent study by the human resource director shows the annual cost per employee per year followed the normal probability distribution, with a mean of $1,280 and a standard deviation of $420 per year.

1. What percent of the employees cost Anderson more than $1,500 per year for dental insurance?
2. What percent of the employees cost Anderson between $1,500 and $2,000 per year for dental insurance?
3. What percent of the employees did Anderson have to pay more than $1,000 for dental insurance?
4. What was the minimum dollar amount for the top 10% for dental insurance costs?

4. Derek is the owner of the only movie theater in town. By hiring several well-trained economists, Derek learns that the people watching movies after 8 P.M. have a much higher average willingness to pay than people watching at 5 P.M. The costs of showing a movie are identical at 5 P.M. and 8 P.M. To maximize his profit, what should Derek do? Give him some specific advice, including drawing him a diagram or two. (Derek can get his economists to interpret your diagrams as long as you label all the axes and all the curves.)

Question 3: Show the following verbal expressions (a,b,c,d) for two different sets with the appropriate mathematical symbols and definitions for two different sets of definitions.(predicate logic)
It is assumed that the first set of definitions is students in the class and the second set of definitions is all people. How could we express e option using propositional logic?

a) Some of the students in the class can speak German.
b) Everyone in the class is friendly.
c) There are those who are not born in California in the classroom.
d) A student from the class went to the theater.
e) Nobody in the classroom knows object-oriented programming.

I am having a difficult time with this loop. Needs to be in C++.

Given numRows and numColumns, print a list of all seats in a theater. Rows are numbered, columns lettered, as in 1A or 3E. Print a space after each seat, including after the last. Ex: numRows = 2 and numColumns = 3 prints:

1A 1B 1C 2A 2B 2C 

#include <iostream>
using namespace std;

int main() {
int numRows;
int numColumns;
int currentRow;
int currentColumn;
char currentColumnLetter;

cin >> numRows;
cin >> numColumns;

/* Your solution goes here */

cout << endl;

return 0;
}

n earthwork contract requires to cut and move excavated rocks. The site is a typical limestone rock formation in a cut section, which is 15,000 ft long, 85 ft wide, and 3 ft deep. Seismographic tests indicate a seismic wave velocity of 5,000 fps for the rock layer material. The contractor proposes to rip the rock with a 370-hp crawler tractor. Answer the following questions.

As a Construction Manager for this site development project, prepare detailed cost estimate for the project, and bid documents.

      Assume 10% time value cost of money, bonds, insurance, and storage over total direct cost, contingency at 2% of total direct cost, indirect overhead cost at 5% of total direct cost (additional on top of the equipment and operator costs), and 10% fee (on subtotal total of direct and indirect cost).

A particular ranking system determines the cost of living in the most expensive cities in the world as an index. This index scales city X as 100 and expresses the cost of living in other cities as a percentage of the city X cost. For​ example, in​ 2007, the cost of living index in city Y was 125.7 ​, which means that it was 26 ​% higher than city X. The accompanying scatterplot shows the index for 2007 plotted against the 2006 index for 15 cities. Complete parts a through e below. LOADING... Click the icon to view the data table and scatterplot. ​a) Describe the association between the cost of living indices in 2007 and 2006. Choose the correct answer below. A. The association between the cost of living indices in 2007 and 2006 is​ negative, linear, and strong. B. The association between the cost of living indices in 2007 and 2006 is​ negative, linear, and weak. C. The association between the cost of living indices in 2007 and 2006 is​ positive, linear, and strong. Your answer is correct. D. The association between the cost of living indices in 2007 and 2006 is​ positive, curved, and strong. E. The association between the cost of living indices in 2007 and 2006 is​ positive, linear, and weak. F. There is no association between the cost of living indices in 2007 and 2006. ​b) The Upper R squared for the regression equation is 0.847 . Interpret the value of Upper R squared . Select the correct choice below and fill in the answer box to complete your choice. ​(Type an integer or a​ decimal.) A. The value of Upper R squared equalsnothing ​% indicates the percentage of the variability in cost of living in 2006 that can be explained by variability in cost of living in 2007. B. The value of Upper R squared equals84.7 ​% indicates the percentage of the variability in cost of living in 2007 that can be explained by variability in cost of living in 2006. Your answer is correct. C. The value of Upper R squared equalsnothing ​% indicates the percentage of the variability in cost of living in 2006 that cannot be explained by variability in cost of living in 2007. D. The value of Upper R squared equalsnothing ​% indicates the percentage of the variability in cost of living in 2007 that cannot be explained by variability in cost of living in 2006. ​c) Find the correlation. The correlation coefficient is . 920 . ​(Round to three decimal places as​ needed.) ​d) Using the data​ provided, find the least squares fit of the 2007 index to the 2006 index. ModifyingAbove 2007 Index with caret equals3.605plusleft parenthesis nothing right parenthesis times 2006 Index ​(Round to three decimal places as​ needed.) ​e) Predict the 2007 cost of living index of city 2 and find its residual. The predicted 2007 cost of living index of city 2 is nothing . ​(Round to one decimal place as​ needed.)

City   Index_2006   Index_2007
1   117.3   125.7
2   121.8   122
3   102.3   104.3
4   93   95.8
5   111.7   119.6
6   112.9   124.8
7   95.3   97.3
8   109.9   111.5
9   100.5   101.8
10   95.8   103.6
11   121.2   121.4
12   119.3   124.6
13   105.9   118.3
14   111.2   119.4
15   111.3   115.8