SOLVE THE FOLLOWING 2 LINEAR PROGRAMMING PROBLEMS USING EXCEL AND THE SOLVER ADD-IN.
PROBLEM #1: Maximize Z = $60X + $90Y
Subject to: 60X + 30Y >= 1,500
100X + 100Y <= 6,000
Y >= 30
X, Y >= 0
PROBLEM #2: Minimize Z = $3,000X + $1,000Y
Subject to: 60X + 20Y >= 1,200
10X + 10Y >= 400
40X + 160Y >= 2,400
X, Y >= 0
PROBLEM #1: Maximize Z = $60X + $90Y
Subject to: 60X + 30Y >= 1,500
100X + 100Y <= 6,000
Y >= 30
X, Y >= 0
Inequalities | 60x + 30y >=1500 | 100x +100y<=6000 | Y>=30 |
Correspondent equation | 60x + 30y =1500 | 100x +100y=6000 | Y=30 |
Intersaction of lines with in X | (25,0) | (60,0) | (0,0) |
Intersaction of lines with in | (0,30) | (0,60) | (0,30) |
A (25,0) :- (60*25)+(90*0) = 1500
C (60,0):- (60*60)+(90*0)= 3600
Z is Maximum at 3600 point C (60,0) hance X is 60 and Y is 0
PROBLEM #2: Minimize Z = $3,000X + $1,000Y
Subject to: 60X + 20Y >= 1,200
10X + 10Y >= 400
40X + 160Y >= 2,400
X, Y >= 0
Inequalities | 60x + 20y >=1200 | 10x +10y<=400 | 40x + 150y>=2400 |
Correspondent equation | 60x + 20y =1200 | 10x +10y=400 | 40x + 150y=2400 |
Intersaction of lines with in X | (20,0) | (40,0) | (60,0) |
Intersaction of lines with in | (0,60) | (0,40) | (0,15) |
Analyzing cornor points A(20,0), C(40,0) & E(60,0)
A (20,0) :- (3000*20)+(1000*0) = 60000
C (40,0):- (3000*40)+(1000*0)= 120000
E(60,0):- (3000*60)+(1000*0)= 180000
so, Z is minimum at 60000 at A (20,0) hance X is 20, and Y is 0.
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