Introduction: This paper is the second in a series of papers on modeling mathematically and optimizing the whole sale vegetable business. It addresses problems faced by vendors critically in transportation of vegetables. A typical wholesale market orders vegetables from various places at varying prices which get transported by various means of transport from those places to that wholesale vegetable market. Aim: It aims to minimize the cost of vegetables considering their availability at the sources, the demand for each vegetable at the wholesale market. This problem conforms to a atypical transportation problem wherein there are restrictions on the supply of each vegetable at each available place. This paper frames the model in spread sheet and solves for optimum solution using open solver as the problem involves hundreds of variables and constraints. Methodology: The case study methodology has been done at Arakkonam Wholesale market. Result: As a result, distances more than 100 km, up to 2.5 tons one-fourth is charged, from 2.5 tons to 5.0 tons half charge applies and from 5.0 tons to 10.00 tons full charges will apply. Different formulae can be applied depending on the practice of sharing. This mathematical modeling and optimization of transporting vegetables from many sources to the wholesale market can help to purchase vegetables at minimal cost by entering the cost and requirements on any particular day. Conclusion: The researcher concludes that this model can be extended effortlessly to any number of vegetables and any number of source cities and as such will prove to be an effective way to optimize vegetable business.