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Course: HBO 10012, Spring 2012
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BEHAVIOR S ORGANIZATIONAL T E P H E N P. R O B B I N S WWW.PRENHALL.COM/ROBBINS TENTHEDITION 2003 Prentice Hall Inc. All rights reserved. PowerPoint Presentation by Charlie Cook LEARNINGOBJECTIVES AFTER STUDYING THIS CHAPTER, YOU SHOULD BE ABLE TO: 1. Define organizational behavior (OB). 2. Describe what managers do. 3. Explain the value of the systematic study of OB. 4. List the major challenges and...

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BEHAVIOR S ORGANIZATIONAL T E P H E N P. R O B B I N S WWW.PRENHALL.COM/ROBBINS TENTHEDITION 2003 Prentice Hall Inc. All rights reserved. PowerPoint Presentation by Charlie Cook LEARNINGOBJECTIVES AFTER STUDYING THIS CHAPTER, YOU SHOULD BE ABLE TO: 1. Define organizational behavior (OB). 2. Describe what managers do. 3. Explain the value of the systematic study of OB. 4. List the major challenges and opportunities for managers to use OB concepts. 5. Identify the contributions made by major behavioral science disciplines to OB. 2003 Prentice Hall Inc. All rights reserved. 12 LEARNINGOBJECTIVES(contd) AFTER STUDYING THIS CHAPTER, YOU SHOULD BE ABLE TO: 6. Describe why managers require a knowledge of OB. 7. Explain the need for a contingency approach to the study of OB. 8. Identify the three levels of analysis in this books model. 2003 Prentice Hall Inc. All rights reserved. 13 What Managers Do What Managers Do Managerial Activities Managerial Activities Make decisions Make decisions Allocate resources Allocate resources Direct activities of others Direct activities of others to attain goals to attain goals 2003 Prentice Hall Inc. All rights reserved. 14 Where Managers Work Where Managers Work 2003 Prentice Hall Inc. All rights reserved. 15 Management Functions Management Functions Planning Planning Organizing Organizing Management Management Functions Functions Controlling Controlling 2003 Prentice Hall Inc. All rights reserved. Leading Leading 16 Management Functions (contd) Management Functions (contd) 2003 Prentice Hall Inc. All rights reserved. 17 Management Functions (contd) Management Functions (contd) 2003 Prentice Hall Inc. All rights reserved. 18 Management Functions (contd) Management Functions (contd) 2003 Prentice Hall Inc. All rights reserved. 19 Management Functions (contd) Management Functions (contd) 2003 Prentice Hall Inc. All rights reserved. 1 10 Mintzbergs Managerial Roles Mintzbergs Managerial Roles 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 1 11a 11 Mintzbergs Managerial Roles (contd) Mintzbergs Managerial Roles (contd) 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 1 11b 12 Mintzbergs Managerial Roles (contd) Mintzbergs Managerial Roles (contd) 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 1 11c 13 Management Skills Management Skills 2003 Prentice Hall Inc. All rights reserved. 1 14 Effective Versus Successful Managerial Effective Versus Successful Managerial Activities (Luthans) Activities (Luthans) 1. Traditional management 1. Traditional management Decision making, planning, and controlling Decision making, planning, and controlling 1. Communications 1. Communications Exchanging routine information and processing Exchanging routine information and processing paperwork paperwork 1. Human resource management 1. Human resource management Motivating, disciplining, managing conflict, staffing, Motivating, disciplining, managing conflict, staffing, aandtraining nd training 1. Networking 1. Socializing, Networking politicking, and interacting with others Socializing, politicking, and interacting with others 2003 Prentice Hall Inc. All rights reserved. 1 15 Allocation of Activities by Time Allocation of Activities by Time 2003 Prentice Hall Inc. All rights reserved. 112 16 EXHIBIT Enter Organizational Behavior Enter Organizational Behavior 2003 Prentice Hall Inc. All rights reserved. 1 17 Contributing Disciplines to the OB Field Contributing Disciplines to the OB Field 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 13a 1 18 Contributing Disciplines to the OB Field (contd) Contributing Disciplines to the OB Field (contd) 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 13b 119 Contributing Disciplines to the OB Field (contd) Contributing Disciplines to the OB Field (contd) 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 13c 1 20 Contributing Disciplines to the OB Field (contd) Contributing Disciplines to the OB Field (contd) 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 13d 1 21 Contributing Disciplines to the OB Field (contd) Contributing Disciplines to the OB Field (contd) 2003 Prentice Hall Inc. All rights reserved. EXHIBIT 13f 1 22 There Are Few Absolutes in OB There Are Few Absolutes in OB x 2003 Prentice Hall Inc. All rights reserved. Contingency Variables y 1 23 Challenges and Opportunity for OB Challenges and Opportunity for OB Responding to Globalization Managing Workforce Diversity Improving Quality and Productivity Responding to the Labor Shortage Improving Customer Service 2003 Prentice Hall Inc. All rights reserved. 1 24 Challenges and Opportunity for OB (contd) Challenges and Opportunity for OB (contd) Improving People Skills Empowering People Coping with Temporariness Stimulation Innovation and Change Helping Employees Balance Work/Life Conflicts Improving Ethical Behavior 2003 Prentice Hall Inc. All rights reserved. 1 25 Basic OB Model, Stage II Basic OB Model, Stage 2003 Prentice Hall Inc. All rights reserved. 116 26 EXHIBIT The Dependent Variables The Dependent Variables y 2003 Prentice Hall Inc. All rights reserved. x 1 27 The Dependent Variables (contd) The Dependent Variables (contd) 2003 Prentice Hall Inc. All rights reserved. 1 28 The Dependent Variables (contd) The Dependent Variables (contd) 2003 Prentice Hall Inc. All rights reserved. 129 The Dependent Variables (contd) The Dependent Variables (contd) 2003 Prentice Hall Inc. All rights reserved. 1 30 The Dependent Variables (contd) The Dependent Variables (contd) 2003 Prentice Hall Inc. All rights reserved. 1 31 The Independent Variables The Independent Variables Independent Independent Variables Variables Individual-Level Individual-Level Individual-Level Individual-Level Variables Variables Variables Variables Group-Level Group-Level Variables Variables 2003 Prentice Hall Inc. All rights reserved. Organization Organization System-Level System-Level Variables Variables 1 32
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Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. De
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Co
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Ex
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Ex
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Ou
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Id
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Di
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Ex
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. De
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Co
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Id
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Co
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. De
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Id
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. Co
Indian Institute of Technology, Delhi - HBO - 10012
ORGANIZATIONAL BEHAVIORS T E P H E N P. R O B B I N SWWW.PRENHALL.COM/ROBBINSTENTHEDITION 2003 Prentice Hall Inc. All rights reserved.PowerPoint Presentation by Charlie CookLEARNINGOBJECTIVESAFTER STUDYING THIS CHAPTER,YOU SHOULD BE ABLE TO:1. De
Texas A&M - MATH - 366
Chapter 13Math 366 Chapter 13 Review Problems1. Complete the following.a. 45 ft = _ yde. 7 km = _ mb. 947 yd = _ mif. 173 cm = _ mc. 0.25 mi = _ ftg. 67 cm = _ mmd. 289 in. = _ ydh. 132 m = _ km2. Given three segments of length p, q, and r, whe
Texas A&M - MATH - 366
Chapter 14Math 366 Chapter 14 Review Problems1. Draw a reflection of the following figure in l.2. Draw a translation of the following figure, as indicated in the given vector.3. Construct the image of ABC through a reflection in l.lABCChapter 14
Texas A&M - MATH - 366
Section 12-4Math 366 Lecture NotesSection 12.4 Similar Triangles and Similar FiguresTwo figures that have the same shape but not necessarily the same size are similar. The ratio ofthe corresponding side lengths is the scale factor.Similar TrianglesA
Texas A&M - MATH - 366
Section 12-6Math 366 Lecture NotesSection 12.6 Trigonometry Ratios via SimilarityThe word trigonometry is derived from the Greek words tronom, which means triangle, andmetron, which means measurement. We will study the basic of right triangle trigonom
Texas A&M - MATH - 366
Section 13-1Math 366 Lecture NotesSection 13.1 Linear MeasureThe English SystemOriginally, a yard was the distance from the tip of the nose to the end of an outstretched arm ofan adult person and a foot was the length of a human foot.Unityard (yd)
Texas A&M - MATH - 366
Section 13-2Math 366 Lecture NotesSection 13.2 Areas of Polygons and CirclesArea is measured using square units and the area of a region is the number of nonoverlappingsquare units that covers the region.Length is given in units (i.e., inches)Area i
Texas A&M - MATH - 366
Section 13-3Math 366 Lecture NotesSection 13.3 The Pythagorean Theorem and the DistanceFormulaTheorem 13-2 Pythagorean TheoremIf a right triangle has legs of lengths a and b and hypotenuse of length c, then c2 = a2 + b2.AcaCbBababThe Grade
Texas A&M - MATH - 366
Section 13-4Math 366 Lecture NotesSection 13.4 Surface AreasThe grade 5 Focal Points state:They (students) decompose three-dimensional shapes and find surface areas and volumes ofprisms. As they work with surface area, they find and justify relations
Texas A&M - MATH - 366
Section 13-5Math 366 Lecture NotesSection 13.5 Volume, Mass, and TemperatureSurface area is the number of square units covering a three-dimensional figure; volume describeshow much space a three-dimensional figure contains.The unit of measure for vol
Texas A&M - MATH - 366
Section 14-1Math 366 Lecture NotesSection 14.1 Translations and RotationsTranslationsAny rigid motion that preserves length or distance is an isometry (meaning equal measure).Any function from a plane to itself that is a one-to-one correspondence bet
Texas A&M - MATH - 366
Section 14-2Math 366 Lecture NotesSection 14.2 Reflections and Glide ReflectionsReflectionsA reflection is an isometry in which a figure is reflected across a reflecting line, creating amirror image. Unlike a translation or rotation, the reflection r
Texas A&M - MATH - 366
Section 14-3Math 366 Lecture NotesSection 14.3 Size TransformationsDefinition of Size TransformationA size transformation from the plane to the plane with center O and scale factor r (r > 0) is atransformation that assigns to each point in the plane
Texas A&M - MATH - 366
Section 14-4Math 366 Lecture NotesSection 14.4 SymmetriesLine SymmetriesThe concept of a reflection can be used to identify line symmetries of a figure. The figuresbelow have symmetries about the dashed lines.A geometric figure has a line of symmetr
Texas A&M - MATH - 366
Section 14-5Math 366 Lecture NotesSection 14.5 Tessellations of the PlaneA tessellation of a plane (or space) is the filling of the plane (or space) with repetitions of figuresin such a way that no figures overlap and there are no gaps.John LockeM.C
Texas A&M - MATH - 366
Chapter 11Math 366 Chapter 11 Review Problems1. In the figure below, PQ is perpendicular to the plane .a. Name a pair of skew lines.b. Using only the letters in the figure, name as many planes as possible that areperpendicular to .c. What is the int
Texas A&M - MATH - 366
Chapter 12Math 366 Chapter 12 Review Problems1. Each of the following figures contains at least one pair of congruent triangles. Identify themand tell why they are congruent.a.b.CEGFAABDc.DCBd.EDEBCDABACe.f.BADBCA1DC
Texas A&M - MATH - 366
Section 11-1Math 366 Lecture NotesSection 11.1 Basic Notions (of Geometry)The fundamental building blocks of geometry are points, lines, and planes. These terms are notformally defined, but are described intuitively. (see p. 681).Linear NotionsIn ge
Texas A&M - MATH - 366
Section 11-3Math 366 Lecture NotesSection 11.3 More About AnglesVertical angles are pairs of angles opposite each other at the intersection of two lines.Theorem 11-1Vertical angles are congruent.Proof:Supplementary angles are two angles, the sum of
Texas A&M - MATH - 366
Section 11-4Math 366 Lecture NotesSection 11.4 Geometry in Three DimensionsSimple Closed SurfacesA simple closed surface has exactly one interior, no holes, and is hollow.A sphere is the set of all points at a given distance from a given point, the c
Texas A&M - MATH - 366
Section 11-5Math 366 Lecture NotesSection 11.5 NetworksKnigsberg Bridge ProblemIs it possible to walk across all the bridges so that each bridge is crossed exactly once onthe same walk?The problem can be made simpler by representing the problem in a
Texas A&M - MATH - 366
Section 12-1Math 366 Lecture NotesSection 12.1 Congruence Through ConstructionsSimilar objects have the same shape but not necessarily the same size.Notation: ABC DEFCongruent objects have the same shape and same size.Notation: ABC DEFAre similar o
Texas A&M - MATH - 366
Section 12-2Math 366 Lecture NotesSection 12.2 Other Congruence PropertiesTheorem 12-6Angle, Side, Angle (ASA)If two angles and the included side of one triangle are congruent to two angles and the includedside of another triangle, respectively then
Texas A&M - MATH - 366
Section 12-3Math 366 Lecture NotesSection 12.3 Other ConstructionsA rhombus is a parallelogram in which all the sides are congruent.Properties of a Rhombus:1. A quadrilateral in which all the sides are congruent is a rhombus.2. Each diagonal of a rh
Texas A&M - MATH - 431
Extra Credit assignment: Catalan numbers (solutions)Lewis BowenTexas A&M UniversityOctober 22, 2011Note. To get credit, this has to be turned in by 10/18/11. The maximum possible creditis 3% added to your total score at the end of the semester.The C
Texas A&M - MATH - 431
Extra Credit assignment: Counting labeled graphsLewis BowenTexas A&M UniversityOctober 22, 2011Note. To get credit, this has to be turned in by 11/15/11. The maximum possible creditis 2% added to your total score at the end of the semester.The purpo
Texas A&M - MATH - 431
Exam 1Instructions: Show all of your work. It is OK to leave your answer in terms of binomialcoecients, multinomial coecients, Stirling numbers, partition numbers and so on. Calculators and notes are not allowed.Formulas1. xn =nk=02. (x + y )n =S
Texas A&M - MATH - 431
Practice for Exam 2Instructions: Show all of your work. It is OK to leave your answer in terms of binomialcoecients, multinomial coecients, Stirling numbers, partition numbers and so on. Calculators and notes are not allowed. The exam covers chapters 6-
Texas A&M - MATH - 431
Practice for the FinalInstructions: Show all of your work. It is OK to leave your answer in terms of binomialcoecients, multinomial coecients, Stirling numbers, partition numbers and so on. Calculators and notes are not allowed.Formulas1. The number o
Texas A&M - MATH - 419
Math 417, Homework 11. Consider f (x) = x3 2.(a) Show that f (x) has a root in the interval [1, 2].(b) Compute an approximation to the root by taking 4 steps of the bisection method.(c) Repeat, using xed point iteration with g1 (x) = x f (x)/3 and g2
Texas A&M - MATH - 419
Math 417, Homework 21. Let f (x) =15+x .Take x0 = 1, x1 = 2, x2 = 3, x3 = 4,(a) Find the Lagrange form, the Newton form and the standard form of the interpolatingpolynomial L3 . Check your answer by veryfying that L3 correctly interpolates f at the
Texas A&M - MATH - 419
Math 417, Quiz # 6Name & ID number:Texas A & M UniversityFall 20111. Consider the system3x y = 52x + 3y = 4a ) [3 points] Does the Jacobi iterative method converge?b ) [10 points] Find the rst three iterations of the Gauss-Siedel methodusing X (0
Texas A&M - MATH - 419
Math 417, Quiz # 3Name & ID number:Texas A & M UniversityFall 20111.[10 points] Determine the order of accuracy of f (x) 2.[10 points] Use Simpsonss rule to approximate1.51f (x + h) f (x h)2hx2 ln xdx.3.[10 points] Find a bound for the error in
Texas A&M - MATH - 419
Math 417, Quiz # 4Name & ID number:Texas A & M UniversityFall 20111.[30 points] Consider the following integral.22xe2x dx1a ) Construct a 3 row Romberg integration table.b ) What is the relative error of the approximation in (a) using R22 ?c )
Texas A&M - MATH - 419
Math 417, Quiz # 5Name & ID number:Texas A & M UniversityFall 20111.[10 points] Use the Linear Finite -Dierence method to approximate thesolution of the boundary value problemy = 4(y x), 0 x 1, y (0) = 0, y (1) = 2,with h = 1/2.2.[15 points] Let x
Texas A&M - MATH - 419
Math 417, Homework 31. Let x0 , . . . , xn be distinct points. In Hermite interpolation, the function hj (x) was dened tobe the polynomial of degree 2n + 1 satisfyinghj (xi ) = 0,hj (xi ) = 0, i = j,(a) Verify that hj (x) = (x xj ) j (x)2 , wherehj
Texas A&M - MATH - 419
Math 417, Homework 41. (a) Derive the following rule for estimating ff (x) 1(f (x + 2h) 2f (x + h) + 2f (x h) f (x 2h) ,2h3and the corresponding error term.(b) Use the centered dierence approximation D0 f to estimate f (x) for f (x) =with h = 0.01
Texas A&M - MATH - 419
Math 417, Homework 51. Consider the system of linear equationsx1 + 2 x2 + 3 x3 = 6x1 + x2 + 2x3 = 24x1 + x3 = 5(a) Write the system in the form (A|b). Solve by reduction to triangular form and backsubstitution.(1) (2) (3)(b) Show that detA = a11 a
Texas A&M - MATH - 419
Math 417, Homework 61. Use the nite dierence scheme to solve the 2-point boundary value problem + = 2x + 1,0 < x < 1,(0) = (1) = 0.Use mesh size h = 2n , n = 1, . . . , 8. Take = 103 . Solve Ah u = f using LU factorizationfor a tridiagonal system as
Texas A&M - MATH - 419
Math 417, Homework 71. Consider410A = 1 4 1 ,014(a) Find Bods.,5b= 6 5(B ), where B is the iteration matrix for the Jacobi and Gauss-Seidel meth-(b) Use the theorem given in class to nd the optimal SOR parameter (you should check thatA satise
Texas A&M - MATH - 419
Math 417, Quiz # 1Name & ID number:Texas A & M UniversityFall 20111 (a) [15 points] Use 2 iterations of the bisection method to calculate thesolution of x3 7x2 + 14 6 = 0 on [0, 1].1 (b) [5 points] How many steps are needed to get accuracy 103 ?
Texas A&M - MATH - 419
Math 417, Quiz # 2Name & ID number:Texas A & M UniversityFall 20111 (a) [16 points] Find the Lagrange and Newton form of the Lagrange interxpolationpolynomial that interpolates f (x) =at the points x0 = 0, x1 =x+11, x2 = 2.1 (b) [4 points] Write
Texas A&M - MATH - 442
Math 442Homework # 1SolutionsTexas A & M UniversitySpring 20111. You are a professional modeler at Texas Department of State Health Services. You havebeen assigned to study an inuenza epidemic which occurred in a boarding school in the northof Dall
Texas A&M - MATH - 442
Math 442Homework # 2Due February 23Texas A & M UniversitySpring 20111. Consider the prey-predator modeldx(t)/dt = x(t)(a1 b1 y (t),dy (t)/dt = y (t)(a2 + b2 x(t).a ) [10 points] In terms of conversion of energy from one source to another, is it po
Texas A&M - MATH - 442
Math 442Homework # 4Due April 4Texas A & M UniversitySpring 20111. The simple pendulum consist of a particle P of mass m suspended from a xed point O bya light string of length a, which is allowed swinging in a vertical plane. If there is no frictio
Texas A&M - MATH - 442
Math 442Lab 1 - WorksheetTexas A & M UniversitySpring 2011In this course we will be using Matlab for numerical analysis of mathematical models. A lot ofuseful information about Matlab is available at http:/www.mathworks.com/academia/.To begin we mus