Decision making process!!!!

During the worldwide downturn of 2008 and 2009, there were numerous allegations of dishonest conduct by Wall Street chiefs, monetary directors, and other corporate officials. Around then, an article created the impression that proposed that piece of the justification such untrustworthy business conduct may have originated from the way that cheating had gotten more predominant among business understudies, as per a February 10, 2009, article in the Chronicle of Higher Education. The article revealed that 56% of business understudies confessed to cheating eventually during their scholarly vocation when contrasted with 47% of nonbusiness understudies.

Cheating has been a worry of the dignitary of the school of business at Bo Diddley Tech (BDT) for quite a while. Some employees in the school accept that cheating is more inescapable at BDT than at different colleges, though other employees believe that cheating is definitely not a significant issue in the school. To determine a portion of these issues, the senior member appointed an examination to evaluate the current moral conduct of business understudies at BDT. As a previous school competitor herself, the senior member accepted that the soul of reasonable have understudies create as impact of taking part in games would make them less inclined to swindle. As a component of this investigation, a mysterious leave study was regulated to an example of 240 understudies from the current year's graduating class, half of whom were business understudies and half of whom were not. The overview posed different inquiries, including the understudy's school and if the understudy was a competitor or not. Reactions of the different inquiries were taken care of into a PC calculation that made a quantitative assurance regarding whether the understudy ought to be considered a "con artist" or not. The outcomes are in the appended Excel accounting page, "Benchmark - Bo Diddley Tech Data Set."

Set up an administrative report as a component of your accommodation to the dignitary of the school that sums up your appraisal of the idea of cheating at BDT. Make certain to remember the accompanying things for your composed report.

Use the informational collection given by the educator in the Excel accounting page, "Benchmark - Bo Diddley Tech Data Set" (60 records for each understudy).

Present the Excel information estimations (Alpha 0.05).

Make a rotate table with: Business Student (Rows), Athlete (Rows), Cheated (Columns), and Cheated (Summed Value).

Make a bar graph showing cheating by competitors and business understudies.

Decide whether there is a measurable contrast between nonathlete BDT business understudies and the public normal for business understudies as detailed by the Chronicle of Higher Education.

Decide whether there is a measurable distinction between competitor BDT business understudies and the public normal for business understudies as detailed by the Chronicle of Higher Education.

Decide whether there is a factual contrast between BDT business understudies and the public normal for business understudies as detailed by the Chronicle of Higher Education.

Decide whether there is a measurable distinction between BDT nonbusiness understudies and the public normal for nonbusiness understudies as announced by the Chronicle of Higher Education.

Your gathering has been given a dataset containing 240 records, situated in the Student_BM tab of this accounting page.

Every understudy is just liable for breaking down 60 of these record records - the particulars of which will be relegated by the educator.

It is significant that every understudy has an extraordinary 60 records, as the outcomes will be a contribution to the CLC, and duplication of

results isn't useful. Note that the information have been randomized, so the information given to your gathering are likely unique in relation to the

information given to different gatherings.

The aim of this task is for understudies to put together their information utilizing a rotate table, get a graphical agreement

of the information through a bar diagram, at that point do speculation testing looking at Bo Diddley Tech results versus the public normal.

The entirety of your investigation ought to be done in the Student_BM tab of this bookkeeping page and submitted as a component of the task.

The areas where the rotate table, bar outline, and important data ought to be put in the Student_BM tab are

demonstrated by RED guidelines.

Once finished, the Student_BM tab will fill in as the reason for composing your administration report. It is normal that any

determinations you make in the administration report will be predictable with the information and examinations contained in the accounting page.

In recreational mathematics, a magic square is a n X 11 square matrix {where n is the number of cells on each side] lled with distinct positive integers in the range [1, 2,...,nz], such that each cell contains a different integer and the sum of the integers in each row, column and diagonal is equal. The sum is called the magic constant or magic sum of the male square. A square matrix with in; cells on each side is said to be of order n. For example, the smallest nontrivial case of a magic square of order 3 is the following: 15 15 15 15 15 a] Write a CH program that uses a 3 x 3 array and randomly places each integer from 1 to 9 into one of the nine squares. Then, the program calculates the magic number by adding all the numbers in the array and then dividing the sum by 3. Finally, the program outputs the number of times a magic square occurred. Your program must contain the following functions: a Function llBoard that randomly fills the array with numbers from 1 to 9 placed randomly; a Function isMagic that determines if the array is a magic square; 0 Function showBoard that prints out the array that is found to be a magic square. b) Run your program for a large number of times such as 100D, mono, or 100mm, and observe the number of occurrences where the array is a magic square. c] Show that your program runs correctly by running the ma'c square example provided above. ) 10. Suppose 45% of WSU students would support legalizing recreational use of marijuana. If a random sample of 20 WSU students is chosen, what is the probability that six, seven or eight of them would support legalizing recreational use of marijuana? Express this probability in mathematical symbols and show your work.Question 2a: The Game of Life: A Tribute to John Conway (10 points) John Horton Conway (https:Ilen.wikipedia.orgMikilJohn HortonConway), an English Mathematician, died April 11th, 2020 after having developed symptoms of Covid-19 infection. He was 82 years old. While he made many contributions to the advancement of mathematics, some of his most popular contributions were in the eld of recreational mathematics. Specically, and somewhat to his own chagrin, he is most known for "Conway's Game of Life" https:lien.wikipedia.orgfwikilConway%27s Game of Life. For an interesting interview about the origins of the game, see mp5:waw.youtube.comlwatch? v=CnglCQawE, if you don't mind doing some unrelated stuff during a test { n7")-b In the Game of Life, a few simple rules regarding changes of state result in a mathematical system that is unpredictable in its results. Some very cool congurations are possible as well (https:Ifwwwyoutube.com!watch?v=RElqu-D'1gEk) The Rules of the Game of Life are as follows: . All cells in the game are either alive or dead. The cells are arranged in a regular grid, in much the same way as pixels in a screen (completely co-incidentally as it turns out). If a living cell has fewer than two living neighbours, that cell dies from underpopulation. If a living cell has greater than three living neighbours, that cell dies from overpopulation. By corollary, if a living cell has exactly two or three living neighbours, that cell remains alive. If a dead cell has exactly three living neighbors, it becomes alive (think reproduction, not zombies). A cell is adjacent if (and only if) it is one cell to the left, right, up, down, or diagonally in any direction. So, each cell has eight neighbor cells. You are tasked with writing a python function, conwaystep(boar-d, i, j) , which, given a two dimensional array of '1's and 0's (representing living and dead cells respectively), calculates the next step in Conway's game of life for the value at postion (i, j) and returns it as an integer. If the cell indicated is on the edge of the board (i.e., some neighbours are outside the bounds of the board), consider these cells as dead. Note: The grid may be of any size and aspect ratio. The town hall of a city wants to open some recreational centers. It has been analyzed 3 options. The opening cost and the capacityr of each center are listed below. Option Capacity Cost The selected recreational centers must be hosting the students from 5 schools. In the table below is summarized the number of students at each school. Each school must be assigned to only one recreational center. And the capacity of each center must be respected. 1What are the recreational centers that must be open in order to minimize the opening cost?I a. Formulate a mathematical programming model. {Linear Model is required} b. Modify the previous model such that are considered the following constraints, One school can be assigned to several recreation centers. It is decided to open at most two recreation-center