Given the following conditions, determine the optimal solution. That is x1, x2 and a Te s0 3 -2(х, — 1) - 1<0 1. aL <0= -2x2e*ź - 1 < 0 əx2 - ƏL 3. X1 3D 0 — х,[-2(х, — 1) - 2] %3D 0 ax1 | aL 4. X2 = 0 = x2[-2x2e*á - 2] = 0 · əx2 %3D - ƏL 5. an s0=2- xỉ – x < 0 6. A = 0 = 1(2 – xỉ – x2) = 0 %3D 7. X1 2 0,x2 2 0 and 2 > 0 Please show all working 2.
Given the following conditions, determine the optimal solution. That is x1, x2 and a Te s0 3 -2(х, — 1) - 1<0 1. aL <0= -2x2e*ź - 1 < 0 əx2 - ƏL 3. X1 3D 0 — х,[-2(х, — 1) - 2] %3D 0 ax1 | aL 4. X2 = 0 = x2[-2x2e*á - 2] = 0 · əx2 %3D - ƏL 5. an s0=2- xỉ – x < 0 6. A = 0 = 1(2 – xỉ – x2) = 0 %3D 7. X1 2 0,x2 2 0 and 2 > 0 Please show all working 2.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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