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In an CV constraint give up exercise, ACV1 = 3AMVi S 1 and ACV2 =2 AMV1 2 5/3 are given; further, you need to introduce
In an CV constraint give up exercise, ACV1 = 3AMVi S 1 and ACV2 =2 AMV1 2 5/3 are given; further, you need to introduce "slack" variables as ACV, $ 1 + &I and ACV2 2 (5/3) - &2 and eliminate AMV 1 to obtain a constraint equation in terms of both & and &2 (12% Bonus). Then use ECE = 1.5 for CV1 of and ECE = 3 for CV2 to minimize the objective function (OBJ). Derive the contour line equation in terms of 81, $2, and OBJ. Solve the minimum point by substituting &2 in the equality constraint equation into the contour line equation to find the common point in terms of 81, then notice that &1 2 0. Also draw the constrain line and the contour line that pass through the solved minimum (81, 82)(both non-negative) on the 81 - 82 plane (18% Bonus)In an CV constraint give up exercise, ACV1 = 3AMVi S 1 and ACV2 =2 AMV1 2 5/3 are given; further, you need to introduce "slack" variables as ACV, $ 1 + &I and ACV2 2 (5/3) - &2 and eliminate AMV 1 to obtain a constraint equation in terms of both & and &2 (12% Bonus). Then use ECE = 1.5 for CV1 of and ECE = 3 for CV2 to minimize the objective function (OBJ). Derive the contour line equation in terms of 81, $2, and OBJ. Solve the minimum point by substituting &2 in the equality constraint equation into the contour line equation to find the common point in terms of 81, then notice that &1 2 0. Also draw the constrain line and the contour line that pass through the solved minimum (81, 82)(both non-negative) on the 81 - 82 plane (18% Bonus)In an CV constraint give up exercise, ACV1 = 3AMVi S 1 and ACV2 =2 AMV1 2 5/3 are given; further, you need to introduce "slack" variables as ACV, $ 1 + &I and ACV2 2 (5/3) - &2 and eliminate AMV 1 to obtain a constraint equation in terms of both & and &2 (12% Bonus). Then use ECE = 1.5 for CV1 of and ECE = 3 for CV2 to minimize the objective function (OBJ). Derive the contour line equation in terms of 81, $2, and OBJ. Solve the minimum point by substituting &2 in the equality constraint equation into the contour line equation to find the common point in terms of 81, then notice that &1 2 0. Also draw the constrain line and the contour line that pass through the solved minimum (81, 82)(both non-negative) on the 81 - 82 plane (18% Bonus)
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