Graphical Method in Linear Programming | Maximization and minimization problems | Operation Research | Education Lessons

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Graphical Method in Linear Programming | Maximization and minimization problems | Operation Research

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Link for playlist: https://www.youtube.com/playlist?list=PLwpA_Xrwdvga9Kh5ftEsnxnDetfLGHb1I _________________________________________ 🔴Support us🔴 📍Our aim is to provide benefits of video lectures, important pdfs, question papers and other educational stuffs for FREE. 📍Please consider supporting Education Lessons by making small donation for providing free education to as many as possible. 👉Contribute here: https://www.educationlessons.co.in/donate _________________________________________ 📌About this topic📌 This video is on graphical method and it is a method for solving LPP (linear programming problem). Topics covered in this video: 1) Methods to solve LPP 2) Steps for solving graphical method and finally 3) Maximization Problem based on graphical method 4) Minimization problem based on graphical method _________________________________________ 📘Download notes📘 Coming soon... _________________________________________ 🌐Check out more on: https://www.educationlessons.co.in/ _________________________________________ 👇 Stay connected with our EL family👇 Follow us on Facebook : https://www.facebook.com/EducationLessons/ Follow us on Instagram : https://www.instagram.com/educationlessons/ Follow us on Twitter : https://twitter.com/edu_lessons...Show less

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[Notes] Operation Research

Unbalanced Transportation Problem Numerical Modified Distribution Method (MODI) | Transportation Problem | Transportation Model Stepping Stone | Transportation Problem | Transportation Model Vogel’s Approximation Method (VAM) | Method to Solve Transportation Problem | Transportation Model Transportation Model - Introduction North West Corner Method | Method to Solve Transportation Problem | Transportation Model Least Cost Method | Method to Solve Transportation Problem | Transportation Model Tie in selecting row and column (Vogel's Approximation Method - VAM) | Numerical | Solving Transportation Problem | Transportation Model Assignment Model | Linear Programming Problem (LPP) | Introduction Critical Path Method [CPM] - Steps and Introduction | Network Analysis | Operation Research Crashing Special Case - Multiple (Parallel) Critical Paths Crashing Special Case - Indirect cost less than Crash Cost Basics of Program Evaluation and Review Technique (PERT)Numerical on PERT (Program Evaluation and Review Technique)Network Analysis - Dealing with Network Construction Basics Construct a project network with predecessor relationship | Operation Research | Numerical Graphical Method | Methods to solve LPP | Linear Programming Basics of Linear Programming Linear Programming Problem (LPP) Formulation with Numericals

[Notes] Dynamics of Machinery

Law of Parallelogram of Forces : 5 in 5 MCQs S01-E01 Variation of Tractive Force | Tractive Effort | Effect of Partial Balancing of Locomotives Balancing of V-Engines Concept of Direct and Reverse Crank for V-engines & Radial engines Static and Dynamic Balancing Multi Cylinder Inline Engine (with firing order) | Numerical Critically Damped System (ξ = 1)Damped free Vibration - Numerical 1 Damped free Vibration - Numerical 2 Damped free Vibration - Numerical 4 Logarithmic Decrement (δ)Over-Damped System (ξ>1)Under-Damped System (ξ < 1)

[Notes] Maths

tan (A + B) = √3 and tan (A -B) = 1/√3 | Trigonometry Numerical 15 cot A = 8 | Find the value of sin A and sec A | Trigonometry Numerical PQ = 12cm and PR = 13cm | Find tan P - cot R | Trigonometry Numerical cot θ = 7/8 | Find all other trigonometric ratios | Trigonometry Numerical Trigonometry Formulas | sin θ, cos θ, tan θ, cosec θ, sec θ, cot θ | Trigonometry Basics Find the value of (sin 30° + tan 45° - cosec 60°) / (sec 30° + cos 60° + cot 45°) and (5 cos² 60° + 4 sec² 30° - tan² 45°) / (sin² 30° + cos² 30°)In △PQR, PR + QR = 25cm and PQ = 5cm | Find the value of sin P, cos P, tan P | Trigonometry Numerical 3 cot A = 4 | Check if (1−tan²A)/(1+tan²A) = cos²A - sin²A | Trigonometry Numerical

[Notes] Science

Why Gravitational Acceleration g is 9.8 m/s² ? [Calculation]

[Notes] Computer Aided Design

Understanding the concept | Finite Element Method | Advantages of FEA | Disadvantages of FEA | Applications of FEA | Finite Element Analysis

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