Chapter 8
Markup and Markdown
Student Performance Objectives:
Section I Markup Based on Cost
8-1 Understanding and Using the Retailing Equation to Find Cost, Amount of Markup,
and Selling Price of an Item
8-2 Calculating Percent Markup Based on Cost
Section II Markup Based on Selling Price
8-5 Calculating Percent Markup Based on Selling Price
8-6 Calculating Selling Price When Cost and Percent Markup Based on Selling Price Are
Known
Section III Markdowns, Multiple Operations, and Perishable Goods
8-9 Determining the Amount of Markdown and the Markdown Percent
8-10 Determining the Sale Price after a Markdown and the Original Price before a
Chapter Notes, Teaching Tips and Lecture Launchers
Spotlight: This chapter deals with the business math applications involved in the “pricing” of
goods and services being sold to customers.
Lecture Launcher: Students often have a negative view of the concept of profit, given
their usually low level of income.
Explain that “Profit” is not a four-letter word! Ask what would happen to a
company if it consistently sold its products at or below cost. Would the company
be able to pay its employees? If the company is able to sell its products, doesn’t
Students need to recognize the importance of the basic retailing equation and its relation to
the concept of markup.
Be sure students understand that there are two ways of expressing markup; markup based on
cost, and markup based on selling price.
Emphasize that “based on ….” denotes which element represents 100%.
Point out that manufacturers specify a “list price” on many consumer product lines, such as
automobiles, cosmetics and drug store items.
Insight: If the retail price is printed as part of the package, it’s probably a price set by
Spotlight: This chapter’s Business Decision, “Maintained Markup,” at the end of the chapter
asks students to calculate the overall markup on merchandise that has to be discounted from
Lecture Launcher: Open up for discussion the concept that some types of businesses operate
on low markup with high volume, whereas others use high markup with low volume.
Ask students to name examples of each. Some typical responses might include
For quick reference, or testing purposes, remind students that all of the formulas used in this
chapter are listed in the Chapter Summary.
Show algebraically how each of the formulas in this Chapter is derived.
Section I Markup Based on Cost
Markup is also called markon or margin.
Students should know that cost means “total cost,” which includes the price of the item plus
Lecture Launcher: Students should be made aware that calculations involving markup based
on cost are applications and variations of the percentage formula, where:
portion is the amount of the markup,
rate is the markup percent on cost, and
base is the cost.
P
Section II Markup Based on Selling Price
It is important to remind students, once again, that in markup based on selling price, selling
price is the base.
Lecture Launcher: Students should be made aware that calculations involving markup based
on selling price are applications and variations of the percentage formula,
where:
portion is the amount of the markup,
Collaborative Learning Activity: As a Section II review, have students work in pairs
to solve Section II Review Exercises 1-12.
Answer: Markup on cost uses a smaller base, therefore the rate is larger.
Spotlight: Note that the equations for markups and markdowns are listed in the Chapter
Summary. Organize the equations with respect to base:
Markup Based on Cost
Markup Based on Selling Price
%MC =
$M
%MSP =
$M
Section III Markdowns, Multiple Operations, and Perishable Goods
Lecture Launcher: Students should be made aware that markdown calculations are
applications of percent change (decrease), learned in Chapter 6,
where:
portion is amount of change, or markdown (original price – sale price)
Be sure students understand that markdowns are price reductions from the original selling
price.
Point out that when a retail store is having a “sale,” this is an application of
markdown.
Collaborative Learning Activity: Have students bring newspaper ads to class that
feature merchandise on sale. In pairs, have them calculate:
%MSP =
%MC =
Call attention to the fact that as a fringe benefit, many retail employers give their employees
a certain percent discount on merchandise purchased in the store.
Have students tell the class about employee discounts they or their family get from
Remind students that the base in “multiple markdown” situations is the selling price after the
previous markdown.
Students often get on a roll marking items down and may not realize that a markup
has been thrown into the mix. Remind them to stop and check which direction the
price is going.
Collaborative Learning Activity: As a realistic application of what they have learned, have
students assume they are working in an advertising agency.
In pairs, have students compose and calculate, sample advertisements using numbers
in which the dollar amount of markdown seems “better,” or “more impressive” than
the percent markdown.
For example, if a $25,000 automobile was on sale for $24,000, an
advertisement offering $1,000 Off “sounds better” than 4% Off.
Next, have them compose sample advertisements where the percent markdown is
Questions Students Always Ask
“Why do retailers mark up their products on sales price? Why not just use cost?”
Because a markup based on cost may result in a sales price that is too high given the
competition. Some products are relatively undifferentiated in the consumer’s mind.
“How do I know if the number given is cost or sales price?”
Read the question carefully. Put yourself in the place of the businessperson. If you, the
“How do I know which equation to use?”
Ask yourself what three questions:
“Why use such a complicated method to calculate the selling price of perishables?”
As in all businesses, you have to cover all your costs in order to stay in business. This
“What if I can sell some of the perishables for a lower price, such as dayold bread?”
Often you can sell some of the “spoiled” items for less, such as day-old bread for half