. . . . . . . . . . 15 7 Checking for Conditions 16 8 Arrays 17 8.1 Defining Arrays . . . . . . . . . . . . . . . . . . . . . . . . . . 18 9 Iterating 19 9.1 A simple for loop . . . . . . . . . . . . . . . . . . . . . . . . . 20 9.2 Creating a binomial tree . . . . . . . . . . . . . . . . . . . . . 20 9.3 Other kinds of loops . . . . . . . . . . . . . . . . . . . . . . . 22 10 Reading and Writing Arrays 10.1
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Yearly Satire Essay: Satire is typically intended to be comical although its greater purpose is often constructive social criticism‚ using wit as a weapon and as a tool to draw attention to both particular and wider issues in society. In particular it aims to expose its audience to the nature of the political atmosphere by exploring the trivial and self-serving nature of governmental objectives. Rob Sitch’s television programme The Hollowmen ironically depicts the shallow values of contemporary
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7967=0.2033. Let us analyze this random experiment Ticket sales for one week can be below or above 850 (success/failure) We repeat the previous step n = 5 trials Then the number of weeks with ticket sales below 850 in 5 trials‚ variable Y ‚ follows a binomial distribution Y ∼ Bi(p = 0.2033‚ n = 5) Problem 35 (b) Probability of more than two weeks with sales not exceeding 850 tickets Y ∼ Bi(p = 0.2033‚ n = 5) P(Y > 2)? P(Y > 2) = 1−P(Y ≤ 2) = 1−P(Y = 0)−P(Y = 1)−P(Y = 2) 5! 5! (0.2033)0
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Monomials (such as 7) that consist of only a number with no variables are called a constant monomial or‚ more simply‚ a constant. A sum of monomials is called a polynomial. A polynomial that consists of the sum of two monomials is called a binomial. Binomials: 4x – 3 –7a2 + 5b A polynomial that consists of the sum of three monomials is called a trinomial. Trinomials: 7x2 – 3x + 17 5b2 + 3ab – a2 Each of the monomials added to form a polynomial is a term of the polynomial. A
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the administrators to provide the course materials. If we know that 20 people will attend‚ what price should be charged per person to break even? Question 12 The expected value of the standard normal distribution is equal to Question 13 In a binomial distribution‚ for each of n trials‚ the event Question 14 The area under the normal curve represents probability‚ and the total area under the curve sums to Question 15 Administrators at a university are planning to offer a summer seminar. The
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Desautels Faculty of Management Advanced Business Statistics MGSC-372 Fall 2013 Secretary: Gina Ceolin Office: 484 Telephone: 398-4000 Ext. 09662 Office Hours: 9:00 am – 12 noon‚ 1:30 – 5:00 pm E-mail: gina.ceolin@mcgill.ca Teaching Assistant: Manaf Zargoush E-mail: zargoush@gmail.com Office Hours to be announced Course Materials Business Statistics: A Second Course. Second Custom Edition for McGill University‚ Pearson Custom Publishing‚ 2010. A copy of the student edition
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for Preparation of Project Report for MBA course Contents 1. Cover page 2. Title page 3. Acknowledgement 4. Bonafide Letter 5. Abstract 6. Table of contents 7. List of Tables 8. List of Figures 9. List of Symbols‚ Abbreviations and Nomenclature 10. Chapters 11. References/Bibliography 12. INSTRUCTIONS: About Cover page and Title Page: A PROJECT REPORT Under the guidance Of ______________________________ Submitted by ______________________________ in partial fulfillment
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a) Certificate by Company/Industry/Institute b) Declaration by student c) Acknowledgement 3. About Company/Industry/Institute 4. Table of Contents 5. List of Tables 6. List of Figures 7. Abbreviations and Nomenclature (If any) 8. Chapters 1. Introduction to Project 2. Tools & Technology Used 3. Snapshots 4. Results and Discussions 5. Conclusions and Future Scope
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(Pars Campus) Five Kingdom Classification System Definition and Associated Terms When Carl Linnaeus introduced the rank-based system of nomenclature into biology‚ the highest rank was given the name "kingdom" and was followed by four other main or principal ranks: the class‚ order‚ and genus. Later two further main ranks were introduced‚ making the sequence kingdom‚ phylum or division‚ class
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Newton made three of his greatest discoveries. He developed and proved his theory that white light is composed of a mixture of other colors of light‚ which‚ when split apart by a prism‚ form a band of color called a spectrum. He also developed a binomial theorem and worked out a method of calculating the slope of curves and the area under them‚ called calculus. Both of these discoveries were a huge advance‚ but his most important innovation was the concept of gravity‚ the attraction between bodies
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