In: Operations Management
Kaizer Plastics produces a variety of plastic items for
packaging and distribution. One item, container #145, has had a low
contribution to profits. Last year, 20,000 units of container #145
were produced and sold. The selling price of the container was $25
per unit, with a variable cost of $16 per unit and a fixed cost of
$70,000 per year.
(a) Construct a correct, flexible, and documented base-case
spreadsheet model that allows the user to easily vary the inputs to
the problem and see the resulting revenue, costs, and profit. What
is the profit level for the base case?
(b) Using the model and Goal Seek, find the break-even
quantity.
(c) Construct a Data Table and chart showing profit versus
quantity. Vary the quantity from 0 to 70000 in increments of
5000.
(a) Construct a correct, flexible, and documented base-case spreadsheet model that allows the user to easily vary the inputs to the problem and see the resulting revenue, costs, and profit. What is the profit level for the base case?
Profit- Revenue – variable costs- fixed costs
Revenue =number of units sold* selling price
Variable costs = number of units sold* variable cost per unit
Fixed cost per year= $70000
Profit level for base case (20000 units sold)= $110,000
(b) Using the model and Goal Seek, find the break-even quantity.
At breakeven point, profit =0 . It shows the number of units required to meet the total costs
Goal seek
DATA-> WHAT IF- Goal seek
Break even quantity =7778 units (approximately)
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(c) Construct a Data Table and chart showing profit versus quantity. Vary the quantity from 0 to 70000 in increments of 5000.