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The port of Lajitas has three loading docks. The distance (in meters) between the loading docks is given in the following table. no cargo. However, ship 1 has cargo that must be loaded onto the other two ships. The number of tons that must be transferred are as follows. the objective function. Only include the nonzero terms. Each of the 12 nonzero terms in the objective function is a quadratic term, or the product of two variables.) Let Xij=1 if tanker i is assigned loading dock j and 0 if not. First consider the constraints. Every tanker must be assigned to a loading dock. These constraints are as follows. Tanker 1 Tanker 2 Tanker 3 =1 =1 X31+X32+X33=1 Dock 1 X11+X21+X31=1 Dock 2 X12+X22+X32 =1 Dock 3 =1 The complete objective function is found by considering the result of assigning tankers to docks and the product of distance an MIN=)x11x22+()x11x23+()x11x32+()x11x33+()x12x21+(x))x12x23+()x12x31+()x12x33+(x)x13x21+()x13x31+()x13x32 )x13x22+( Complete the solution to the model. Let Xij=1 if tanker i is assigned loading dock j and 0 if not. x11=x12=x13=x21=x22=x23=x31=x32=x33== Objective value =