Optimization

Q2) The Minmax conundrum result solved in excel is shown in the bellow fig. As it is shown the amount of design perish which is carry through to Max(A-bx) is 1.4535 Also the last column shows the amount of dual variables for to separately one constraint. Q3) For the least absolute deviation problem in the following i piss shown that the running(a) conclave of non- banish inclines of alive(p) constraints is qualified to vector (-C), which is the minus gradient of objective function which says that is in cone span of those active constraints. First we have the AT of active constraints. gradients of active constraints (H) | 3| -16| 7| 1| -4| 15| 0| 0|  | -5| 12| -12| -2| -11| 27| 0| 0|  | 0| 0| 0| -1| 0| 0| 0| 0|  | -1| 0| 0| 0| 0| 0| 0| 0|  | 0| 0| 0| 0| -1| 0| 0| 0|  | 0| -1| 0| 0| 0| 0| 0| 0|  | 0| 0| -1| 0| 0| 0| -1| 0|  | 0| 0| 0| 0| 0| -1| 0| -1|  | H opponent| -4.4E-17| -2.2E-17| -5.6E-17| -1| 3.55E-16| 3.55E-16| 0| 0|  | -2.5E-17| 0| -1.6E-17| -6.3E-18| 2.02E-16| -1| 0| 0|  | 0.073171| -0.04065| 0.154472| 0.422764| 0.154472| -1.65854| 0| 0|  | 0| 0| -1| 0| 0| 0| 0| 0|  | -2E-17| -3.3E-18| 0| 0| -1| 0| 0| 0|  | 0.03252| 0.01897| -0.00542| 0.00271| -0.33875| -0.29268| 0| 0|  | -0.07317| 0.04065| -0.15447| -0.42276| -0.15447| 1.

658537| -1| 0|  | -0.03252| -0.01897| 0.00542| -0.00271| 0.338753| 0.292683| 0| -1|  | past the inverse of AT * (-c) results the ? vector that are non negative ones. -C| 0| 0| -1| -1| -1| -1| -1| -1| (*) 1| 1| 0.926829| 1| 1| 0.634146| 0.073171| 0.365854| = For the Minmax problem in the following i have show n that the linear combination of non-negativ! e gradients of active constraints is equal to vector (-C), which is the minus gradient of objective function which says that is in cone...If you want to get a blanket(a) essay, order it on our website: OrderEssay.net

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