Question

Given the following maximum problem: Maximize: P = 100000 x1 + 40000 32 + 18000 3 Subject to the following constraints: 20:01 +682 + 3x3 < 182 22 <10 -21-22 +33 < 0 -921 + 12 + 23 < 0 21 > 0 x2 > 0 23 0 ALAL the Initial Simplex Tableau can be formatted in this form: P C2 $1 $2 $3 $4 RHS 23 014 a11 12 013 015 (116 017 018 019 a21 022 0623 021 4125 028 027 (128 0129 a31 032 033 0.34 035 036 037 a38 a 39 241 0.42 0143 0144 145 046 047 048 1.49 051 as2 053 aga ass 056 057 a58 a39 In each box below, enter the appropriate value that must replace each of the letters dji through 259 in the above tableau.

Please provide a(11) through a(49)

Thank you!

Answer 1

The given Lpp iD Maximize p = 100000 x + 4000042 + 18 00043 Subject to 2034 + 6x2 + 323182.0 H2 <10 - 24 - H2 + H₂ Lo - 94 +H ₂ +2 3 < 0 Sellrow. 470, 27,0; X37,0 Putting into standard form manimize P= 100000x + 40000 Hz + 18000Hz Subject to, 2016 + 642 +382 + 5, = 182. X2+52 - 10 -24 - H2 + Xz + 5 12 10 - 94 + x2 + x3 +S4=0 24,72,X3, S1, S2,S3,54),

in the initial simplex Tableau a za X2 X3 SI S₂ S₃ Sa RHS 0 0 182 оо 10 20 6 3 i - 0 O O O o 0 - o O -1 1 -1 o 0 0 - -9 O o 1 -96360 -38898 -17454 0 0 0