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Basic Solution in LPP, Basic Feasible Solution, Basic & Non-Basic variables in Linear Programming. Basic Feasible solution in LPP | Basic Feasible Solution | Degenerate Basic Basic Feasible Solution Linear Programming 👉 • Basic Feasible Solution in Lpp | Basic Fea... Feasible Solution, which is my LIVE class lecture for B.Sc. Math Honours 3rd Year (Semester 5) students of Calcutta University (CU). A to Z all concepts about Basic Feasible Solution is explained by Biswadip Sir with suitable examples. In this lesson we learn the definition of basic solution, basic feasible solution, basic and non-basic variables, degenerate and non-degenerate basic feasible solution in LPP. This video on Basic Solution in LPP describes following concepts: 1. What is Basic Solution (BS)? 2. What is Basic Feasible Solution (BFS)? 3. What are basic and non-basic variables? 4. How to find number of basic solution? 5. How to find basic solution in LPP by solving system of simultaneous linear equations? 6. How to find basic feasible solution in LPP by solving system of simultaneous linear equations? 7. Definition of degenerate and non-degenerate basic feasible solution 8. How to find degenerate and non-degenerate BFS of a LPP? 9. Basic Feasible Solution Linear Programming Example 10. Solved problems on Basic Solution, Basic Feasible Solution, Degenerate and non-degenerate BFS, identifying basic and non-basic variables. Basic Feasible Solution: A feasible solution to LP problem which is also the basic solution is called the “basic feasible solution”. Basic feasible solutions are of two types; (a) Degenerate: A basic feasible solution is called degenerate if value of at least one basic variable is zero. (b) Non-degenerate: A basic feasible solution is called ‘non-degenerate’ if all values of m basic variables are non-zero and positive Quiz A basic feasible solution of a linear programming problem is said to be ______ if at least one of the basic variable is zero (a) generate (b) degenerate (c) infeasible (d) unbounded Solve the following questions: 𝐐1. Find a basic feasible solution of the system of equations: x₁+2x₂+3x₃=6 2x₁+x₂+4x₃=4 Is the solution degenerate? Identify basic and non-basic variables. 𝐐2. Show that (2,1,3) is a feasible solution of the set of equations : 4x₁+2x₂ -3x₃=1 6x₁+4x₂-5x₃=1 Reduce it to a basic feasible solution. We provide ONLINE coaching classes for B.Sc Mathematics (all semester) under CBCS, both Honours & Pass course (Core & Generic) for students of Calcutta University(CU). New Batches start from every semester of CU. FIND YOUR NEAREST STUDY CENTER HERE: https://cumaths.com/ B.Sc Mathematics Online classes, both Hons. & pass, are taken by Prof. Sudipta Ma’am and Prof. Biswadip Sir, Ramakrishna Mission Residential College (Autonomous), Narendrapur. Join our online B.Sc Maths classes to achieve best result in B.Sc Mathematics. ✓ B.Sc Mathematics (Hons & Pass) Online Classes ✓ B.Sc Mathematics Online Coaching for 1st year, 2nd year & 3rd year students ✓ Tuition for B.Sc Maths - Semester 1 to Semester 6 ✓ Regular LIVE class & pre-recorded video lectures for B.Sc Mathematics ✓ Mock tests & special doubt-clearing classes ✆ Call/WhatsApp 9088261414/ 9007293439 For more info visit https://cumaths.com/ Like our fb page / bscmathematics For support us: https://rzp.io/l/CavRtYe Last but not least, subscribe us, like us and comment your suggestions. Study hard, learn everything that you want. Good luck. #BiswadipSir #CUMATHS #CUBScMath #basicfeasiblesolutionexample #degenerateandnondegeneratebasicfeasiblesolution #basicfeasiblesolutioninoperationresearch #linearprogrammingproblembsc3rdyear #basicsolutionoflinearequation #basicsolutionlinearprogrammingexamples #basicfeasiblesolutionlinearprogrammin