Instruction: 1. Solve the problem on Linear Programming Model Using (a) Graphical Method, and (b) Simplex Method. Show all solutions that apply. 2. Individual submission. Refrain from submitting someone else's work.

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Instruction: 1. Solve the problem on Linear Programming Model Using (a) Graphical Method, and
(b) Simplex Method. Show all solutions that apply.
2. Individual submission. Refrain from submitting someone else's work.
1. ABC electronics produces two models of Karaoke machine. Model A needs 6 labor hours
per unit. Model B needs 7.5 labor hours per unit. The labor capacity is 1200 hours. The
maximum number of Model B units that can be sold is 120. How many units of each model
should the company manufacture in order to maximize the profit if model A contributes a profit
of P200 and model B contributes a profit of P300.
Given:
Labor Hours
Market Constraint
Decision Variable:
Let
Model A
6
Model B
7.5
1
Total
1200 hrs
120
X = no. of units of Model A to be manufactured to maximize profit.
Y = no. of units of Model B to be manufactured to maximize profit.
Transcribed Image Text:Instruction: 1. Solve the problem on Linear Programming Model Using (a) Graphical Method, and (b) Simplex Method. Show all solutions that apply. 2. Individual submission. Refrain from submitting someone else's work. 1. ABC electronics produces two models of Karaoke machine. Model A needs 6 labor hours per unit. Model B needs 7.5 labor hours per unit. The labor capacity is 1200 hours. The maximum number of Model B units that can be sold is 120. How many units of each model should the company manufacture in order to maximize the profit if model A contributes a profit of P200 and model B contributes a profit of P300. Given: Labor Hours Market Constraint Decision Variable: Let Model A 6 Model B 7.5 1 Total 1200 hrs 120 X = no. of units of Model A to be manufactured to maximize profit. Y = no. of units of Model B to be manufactured to maximize profit.
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