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Learn how to solve the transportation problem in operations research using three different optimization methods - the Northwest Corner Method (NWCM), the Least Cost Method (LCM), and the Vogel's Approximation Method (VAM). The transportation problem is a classic linear optimization problem that involves finding the most cost-effective way to transport goods from a set of supply points or origins to a set of demand points or destinations. We will set up a sample transportation table and use each method step-by-step to determine the initial basic feasible solution. We will start with explaining the general transportation table setup and key terms like supply, demand, cost coefficients etc. We will then dive into the algebraic workings of each method - finding the lucrative cell in NWCM, identifying the least cost cell in LCM, and calculating penalties in VAM. This video clearly explains the logic behind each method with examples that will help you learn how to efficiently balance supply and demand to minimize the total transportation cost. This covers an important operations research topic and the three main optimization techniques used for solving transportation problems. Useful for college and university students studying Operations Research, supply chain optimization, logistics management and more quantitative business courses. The step-by-step explanations make it easy to understand these somewhat complex mathematical concepts and techniques.