Description: Maximize f = (1000+ x) (1.1+0.01 y) (1+0.01 z)/3.5 satisfy the constraint: x+20 y+15 z-S = 0 x> = 0 y> = 0 z> = 0 y < = 90 where S is a constant, the problem can be calculated through the Lagrangian multiplier extreme, it can replace a variable is transformed into the dual function for extreme Note that the extreme points obtained not necessarily in the domain (x> = 0, y> = 0, z> = 0, y < = 90), due this is a single peak function, when the extreme point is not within the definition of the time, f the maximum bound fall on the border, the border at this time only the maximum can be calculated.
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G.cpp
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