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Linear Programming Assumptions Linear programming requires linearity in the equations as shown in the above structure. In a linear equation, each decision variable is multiplied by a constant coefficient with no multiplying between decision variables and no nonlinear functions such as logarithms. Additivity - the function value is the sum of the contributions of each term. Divisibility - the decision variables can air-conditoning divided into non-integer values, taking on fractional values. Integer programming techniques can be used if the divisibility assumption does not hold. Problem Formulation With computers able to solve linear programming problems with ease, the challenge is in problem formulation - translating the problem statement repair window air-conditioning unit a system of linear equations to be solved by computer. The information required to write the objective function is derived from the problem statement.
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