Origin of the Report This is an era of business. Each and evry person who are going to relate themselves in business field in future are required to have some practical business and statistiacl knowledge. So for the completion of our B.B.A. degree this report is highly required of the couse Business Statistics (F-107)‚ to gain the parctial experience about the application of different statistical fourmulas is business and finance field. This report was assigned by our course instructer of this course
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Throughout in this text V will be a vector space of finite dimension n over a field K and T : V → V will be a linear transformation. 1 Eigenvalues and Eigenvectors A scalar λ ∈ K is an eigenvalue of T if there is a nonzero v ∈ V such that T v = λv. In this case v is called an eigenvector of T corresponding to λ. Thus λ ∈ K is an eigenvalue of T if and only if ker(T − λI) = {0}‚ and any nonzero element of this subspace is an eigenvector of T corresponding to λ. Here I denotes the identity mapping
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3 hours to do Submit doc or pdf (include code‚ figures) No set office hours but available by email • Requirements for passing Attend all lectures Complete all problem sets (-‚ √‚ +) • Prerequisites Basic familiarity with programming Basic linear algebra‚ differential equations‚ and probability Outline (1) (2) (3) (4) (5) Getting Started Scripts Making Variables Manipulating Variables Basic Plotting Getting Started • To get MATLAB Student Version for yourself » https://msca.mit.edu/cgi-bin/matlab
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Dependent Variable: TIX This model is a linear regression between ticket sales‚ Nobel‚ Yankees‚ Boston‚ double header‚ promotion and Kansas City. The inclusion of the variable explaining the games against Kansas City has increased the R square value to 0.770. This suggests that the ticket sales
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solution to linear programming problems can handle problems that involve any number of decision variables. 3- The value of an objective function decreases as its iso-objective line is moved away from the origin. 4- If a single optimal solution exists to a graphical LP problem‚ it will exist at a corner point. 5- Using the enumeration approach‚ optimality is obtained by evaluating every coordinate (or point) in the feasible solution space. 6- A non-unique solution to a linear program indicates
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chapter we deal only with ordinary DEs‚ NOT partial DEs.] The order of a d.e. is the order of the equation’s highest order derivative; and a d.e. is linear if it can be put in the form any (n)(x)+an−1y (n−1)(x)+· · ·+a1y (1)(x)+a0y(x) = F‚ 1 where ai‚ 0 ≤ i ≤ n‚ and F are all functions of x. For example‚ y = 5y and xy − sin x = 0 are first order linear d.e.; (y )2 + (y )5 − y = ex is third order‚ nonlinear. We observe that in general‚ a d.e. has many solutions‚ e.g. y = sin x + c‚ c an arbitrary
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Operations Research. Briefly explain the techniques and tools of Operations Research. Operations Research Methodology 10 Techniques and tools of Operations Research 2 Explain the steps involved in linear programming problem formulation with an example. Discuss in brief the advantages of linear programming. Q1 : Discuss the various stages involved in the methodology of Operations Research. Briefly explain the techniques and tools of Operations Research. 1. Operations Research Methodology
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Table of Contents Abstract 2 Theoretical Background 2 Equipment & Materials 8 Procedure 9 Data Summary 7 Results 9 Conclusions 10 Sources of Error 12 Safety 12 References 13 Signatures 13 Table of Figures Figure 1: Stress Strain Diagram for Structural Steel 4 Figure 2: Fractured specimens 8 Abstract In this lab‚ students will be
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Cost Function | | 123 | Fixed MixedVariable | Solution Exhibit 10-17 ------------------------------------------------- Plots of Car Rental Contracts Offered by Pacific Corp. 10-18 (20 min.) Various cost-behavior patterns. 1. K 2. B 3. G 4. J Note that A is incorrect because‚ although the cost per pound eventually equals a constant at $9.20‚ the total dollars of cost increases linearly from that point onward. 5. I The total costs will be the same regardless of the volume
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production and material costs are estimated to be $3 per book. Demand over the life of the book is estimated to be 4‚000 copies. The publisher plans to sell the text to college and university bookstores for $20 each. a. What is the breakeven point? b. What profit or loss can be anticipated with a demand of 4‚000 copies? c. With a demand of 4‚000 copies‚ what is the minimum price per copy that the publisher must charge to break even? 1.2 Creative Sports Design (CSD) manufactures a standard-size racket
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