Linear Programming Function Writing

A company manufactures and sells 2 types of Digital Cameras. Cameras X & Y.

The cost of the production of X per unit is $280 & Y is $170.

Each unit of cosmetic X is expected to generate a profit of X $35 & Y $25.

Expected monthly demand for both is maximum 800 units Production budget per month is $100,000

Based on Above Scenario - If the Company Produce Only Camera X type & Y=0, The correct Profit Equation would be 🤔

• None of the given answers🤔

• is it me? 😁

  Profit = 35X + 25Y

• is it me? 😁

  Profit = 25X

• Or is it me? 😁

  Profit = 35X

A company manufactures and sells 2 types of Digital Cameras. cosmetic X & Y.

The cost of the production of X per unit is $280 & Y is $170.

Each unit of X is expected to generate a profit of X $35 & Y $25.

Expected monthly demand for both is maximum 800 units Production budget per month is $100,000

Based on the same scenario above, if the company produce only camera Y type, the profit equation would be?

• P= 170X

• Am I the one? 😁

  P = 25Y

• Am I the one? 😁

  P= 35Y

• All of them 😁

A company manufactures and sells 2 types of Digital Cameras. Cameras X & Y.

The cost of the production of X per unit is $280 & Y is $170.

Each unit of Cameras X is expected to generate a profit of X $35 & Y $25.

Expected monthly demand for both is maximum 800 units Production budget per month is $100,000

How many units to be manufactured in order to earn a maximum profit from X & Y?

Based on above given same scenario, now if the company wants to Produce both type of cameras, what is the answer that best explain the Key decision to be made?

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A company manufactures and sells 2 types of Digital Cameras. Cameras X & Y.

The cost of the production of X per unit is $280 & Y is $170.

Each unit of Cameras X is expected to generate a profit of X $35 & Y $25.

Expected monthly demand for both is maximum 800 units Production budget per month is $100,000

How many units to be manufactured in order to earn a maximum profit from X & Y?

How will you write the mathematical Objective function for the decision to be made?

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company manufactures and sells 2 types of Digital Cameras. Cameras X & Y.

The cost of the production of X per unit is $280 & Y is $170.

Each unit of Cameras X is expected to generate a profit of X $35 & Y $25.

Expected monthly demand for both is maximum 800 units Production budget per month is $100,000

How many units to be manufactured in order to earn a maximum profit from X & Y?

How will you write the Constraint function for the cost?

A company manufactures and sells 2 types of Digital Cameras. Cameras X & Y.

The cost of the production of X per unit is $280 & Y is $170.

Each unit of Cameras X is expected to generate a profit of X $35 & Y $25.

Expected monthly demand for both is maximum 800 units Production budget per month is $100,000

How many units to be manufactured in order to earn a maximum profit from X & Y?

What is the correct constrain function for the demand?

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