MAT1106: A company makes (window) frames and doors. It makes a profit of $30 on frames and $35 on a door: Business Mathematics Assignment, IIU, Malaysia
University | INTI International University (IIU) |
Subject | MAT1106: Business Mathematics |
Question 1
A company makes (window) frames and doors. It makes a profit of $30 on frames and $35 on a door.
Each frame requires 5 units of materials, 3 units of machine time and 2 units of labour. Each door requires 8 units of material, 5 units of machine time and 1 unit of labour. The resources available are 400 units of materials, 500 units of machine time and 100 units of labour.
- Formulate this as a linear programming problem listing the constraints and
objective function. - Graph the linear inequalities and shade the feasible region.
- How many of each type should be produced to maximize the profit?
- What is the maximum profit?
Question 2
Draw each inequality and shade the feasible region
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Question 3
Mac Electronic Company manufactures and sells headphone set. After suitable test marketing, the research department presents the following price-demand equation:
𝑝(𝑥) = 900 − 5𝑥, where x is the number of headphones and p is the unit price.
The financial department estimated $2000 for fixed costs. The variable cost is $300 per headphone set.
- Find the revenue function and cost function.
- Find the marginal revenue and its value when x = 20.
- Find the profit function.
- Determine the output level to maximize the profit and find the maximum profit.
- Find the marginal profit function.
Question 4
A profit function is given by
- Calculate the break-even points. Show a graphical representation for the
points. - What is your decision on the quantity to produce and sell to break even?
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