INTRO.TO MATH.PROG., VOL.1-W/CD >CUSTOM<4th EditionWINSTON Publisher: CENGAGE CISBN: 9781133228264
INTRO.TO MATH.PROG., VOL.1-W/CD >CUSTOM<
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Chapter 2 - Basic Linear AlgebraChapter 2.1 - Matrices And VectorsChapter 2.2 - Matrices And Systems Of Linear EquationsChapter 2.3 - The Gauss-jordan Method For Solving Systems Of Linear EquationsChapter 2.4 - Linear Independence And Linear DependenceChapter 2.5 - The Inverse Of A MatrixChapter 2.6 - DeterminantsChapter 3 - Introduction To Linear ProgrammingChapter 3.1 - What Is A Linear Programming Problem?Chapter 3.2 - The Graphical Solution Of Two-variable Linear Programming Problems
Chapter 3.3 - Special CasesChapter 3.4 - A Diet ProblemChapter 3.5 - A Work-scheduling ProblemChapter 3.6 - A Capital Budgeting ProblemChapter 3.7 - Short-term Financial Planning‡Chapter 3.8 - Blending ProblemsChapter 3.9 - Production Process ModelsChapter 3.10 - Using Linear Programming To Solve Multiperiod Decision Problems: An Inventory ModelChapter 3.11 - Multiperiod Financial ModelsChapter 3.12 - Multiperiod Work SchedulingChapter 4 - The Simplex Algorithm And Goal ProgrammingChapter 4.1 - How To Convert An Lp To Standard FormChapter 4.4 - Why Does An Lp Have An Optimal Bfs?Chapter 4.5 - The Simplex AlgorithmChapter 4.6 - Using The Simplex Algorithm To Solve Minimization ProblemsChapter 4.7 - Alternative Optimal SolutionsChapter 4.8 - Unbounded LpsChapter 4.10 - Matrix Generators, Lingo, And Scaling Of LpsChapter 4.11 - Degeneracy And The Convergence Of The Simplex AlgorithmChapter 4.12 - The Big M MethodChapter 4.13 - The Two-phase Simplex MethodChapter 4.14 - Unrestricted-in-sign VariablesChapter 4.16 - Multiattribute Decision Making In The Absence Of Uncertainty: Goal ProgrammingChapter 4.17 - Using The Excel Solver To Solve LpsChapter 7 - Transportation, Assignment, And Transshipment ProblemsChapter 9.2 - Formulating Integer Programming Problems
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Using Gauss-Jordan method to indicate the solutions: Consider the given system of linear equations,...Linear programming for solving the problem: Let x= barrels of beer produced y= barrels of ale...Optimal solutions: Consider the following linear programing problem: Max Z=5x1+3x2+x3 Subject to the...
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