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I need interpretation of the sensitivity analysis of this optimal solution. what does the reduce cost means? It is a maximization problem and the objective
I need interpretation of the sensitivity analysis of this optimal solution. what does the reduce cost means? It is a maximization problem and the objective function is to maximize the number of selected locations for new offices where 1 means location is selected and 0 means not selected. I have binary constraints where the objective cofficient is based on the location profitability where highest coffecint means highest profitability. attached is the model, the solution and the reduced cost values.
CLO CEL Variable value Reduced Cost Y1 1.009000 -5.000000 1. 000DO0 0.009009 -1.090900 Global optimal solution Found. 1. 000000 -1. 000 000 IT.02080 0.090900 -6.090900 Objective bound: IT.03030 YT 1. 000DOO -7. 000DOO 1.903040 X11 0.009000 X12 0. 000 000 0.006000 Total solver iterations: 0. 000DOO Clapand rusting seconds: 0.30 12. 09000 0.009000 Hodel Clam: FILE 0. 000 DOO X16 Tocal variables: 13. 90900 Q.009000 121 9.000DOO 0.000DO0 0.009000 0. 000900 X23 0. 000000 0.000DOO 0. 000DOO X25 0.009000 0.009000 X26 THAI MINICHI X27 0.009000 0. 009009 X31 0.090800 0. 090800 X33 0. 000DOO 0.000DOO 0. 000800 Reduced Cant 0.000DOO YI 1.903010 1.903040 X36 0. 009000 0. 009000 X37 0. 000DOO 1.903040 -1.030404 X41 0.009000 0. 090000 14.00 000 1.903040 -7.030304 0.009090 0. 009000 0. 000DOO 0.003080 0.630304 0.000500 0.000800 X46 0.000DO0 0. 006000 13-09080 I47 4-009000 0.000DOO 0.009000 9.090009Lingo 19.0 - [Generated Model Report - Lingo1] X File Edit Solver Window Help - 5 X MODEL : [_1] MAX= 5 * Y1 + 4 * Y2 + 3 * Y3 + Y4 + 6 * Y5 + 7 * Y7; [ 2] 1700 * Y1 + 3600 * Y2 + 2100 * Y3 + 2500 * Y4 + 3100 * Y5 + 4100 * Y7 + 19 * Xll + 32 * X12 + 27 * X13 + 14 * X14 + 23 * X15 + 14 * X16 + 41 * X17 + 14 * X21 + 47 * X22 + 31 * X23 + 28 * X24 + 35 * X25 + 18 * X26 + 53 * X27 + 16 * X31 + 39 * X32 + 26 * X33 + 23 * X34 + 31 * X35 + 19 * X36 + 48 * X37 + 22 * X41 + 26 * X42 + 21 * X43 + 18 * X44 + 28 * X45 + 24 * X46 + 43 * X47 + 2700 * Y6 = 1; [_15] Y1 + Y5 = 1; BIN ( YI) ; @BIN ( Y2) ; @BIN ( Y3) ; @BIN ( Y4) ; @BIN ( Y5) ; @BIN( Y7) ; @GIN ( X11) ; @GIN ( X12) ; @GIN ( X13) ; @GIN ( X14) ; @GIN( X15) ; @GIN( X16) ; @GIN ( X17) ; @GIN ( X21) ; @GIN ( X22) ; @GIN ( X23) ; @GIN ( X24) ; @GIN ( X25) ; @GIN ( X26) ; @GIN ( X27) ; @GIN ( X31) ; @GIN ( X32) ; @GIN ( X33) ; @GIN ( X34) ; @GIN ( X35) ; @GIN ( X36) ; @GIN ( X37) ; @GIN ( X41) ; @GIN ( X42) ; @GIN ( X43) ; @GIN ( X44) ; @GIN ( X45) ; @GIN ( X46) ; @GIN( X47) ; @BIN( Y6) ; END For Help, press F1 NUM MOD Ln 10, Col 53 6:30 am wo .1:1. T.TT/.0/.7 ENG ( ) : ~ ...claw Sbull lis wisl OStep by Step Solution
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