Question 1 4 pts Here is the optimal tableau for a Max LP that we discussed Apr 24. x2 a3 812 0 0 00 83 0 84 0 -0.25 85 5 0.25 ala2 1000 10000 0 0 0 0 0 0 0 0 0 0 0 0 0 -0.25 -0.75 -0.25 2.25 1.75 125 0 0 0 0 1. What is the allowable increase for b4 (constraint 4) 2. What is the allowable decrease for b4 3. Now suppose we change the original objective function to z = x1 + 3x2 but continue to use all the exact same constraints. Use the B-matrix method to find the new rowo corresponding to the BV of the above tableau. Delete the two artificial variable columns and enter with no commas or brackets and no extra spaces the entire new rowo rowo is Hint: the BV's remain the same, so still have O's in rowo, you only have to find for s4, s5 and rhs. tilde cj=c_{BV}times tilde aj -cj and tilde z = C_{BV} times tilde b Question 1 4 pts Here is the optimal tableau for a Max LP that we discussed Apr 24. x2 a3 812 0 0 00 83 0 84 0 -0.25 85 5 0.25 ala2 1000 10000 0 0 0 0 0 0 0 0 0 0 0 0 0 -0.25 -0.75 -0.25 2.25 1.75 125 0 0 0 0 1. What is the allowable increase for b4 (constraint 4) 2. What is the allowable decrease for b4 3. Now suppose we change the original objective function to z = x1 + 3x2 but continue to use all the exact same constraints. Use the B-matrix method to find the new rowo corresponding to the BV of the above tableau. Delete the two artificial variable columns and enter with no commas or brackets and no extra spaces the entire new rowo rowo is Hint: the BV's remain the same, so still have O's in rowo, you only have to find for s4, s5 and rhs. tilde cj=c_{BV}times tilde aj -cj and tilde z = C_{BV} times tilde b