1 / 41

Markup and its Role in a Basic Business Model

Markup and its Role in a Basic Business Model. Ted Mitchell. We have looked at 4 performance rates dealing with profit. 1) ROS = Return on Sales = the amount of profit being returned on the sales revenue 2) ROI = Return on Investment = the amount of profit being returned on the investment

khoi
Télécharger la présentation

Markup and its Role in a Basic Business Model

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Markup and its Role in a Basic Business Model Ted Mitchell

  2. We have looked at 4 performance rates dealing with profit • 1) ROS = Return on Sales = the amount of profit being returned on the sales revenue • 2) ROI = Return on Investment = the amount of profit being returned on the investment • 3) ROA = Return on Assets = the amount of profit being returned on the assets • 4) ROME = Return on Marketing Expense = the amount of profit being returned on the Marketing Expenditures

  3. Every Performance Ratio is part of a simple business model • Return on Sales (ROS) • Is part of the business model in which an increase in sales revenue, R, will increase your profits, Z • Revenue x ROS = Profits • R x ROS = Z • ∆R x ROS = ∆Z

  4. Every Performance Ratio is part of a simple business model • Return on Assets (ROA) • Is part of the business model in which an increase in the assets, A, will increase your profits, Z • Assets x ROA = Profits • A x ROA = Z • ∆A x ROA = ∆Z

  5. Every Performance Ratio is part of a simple business model • Return on Inventory (ROI) • Is part of the business model in which an increase in the inventory, I, will increase your profits, Z • Inventory x ROI = Profits • I x ROI = Z • ∆I x ROI = ∆Z

  6. Every Performance Ratio is part of a simple business model • Return on Marketing Expenditure (ROME) • Is part of the business model in which an increase in the marketing expenditures, E, will increase your profits, Z • Expenditures x ROME = Profits • E x ROME = Z • ∆E x ROME = ∆Z

  7. The primary Goal of managers is to increase profits by increasing the performance rate in the business model they are responsible for. • You are given assets to work with. • If you increase the performance rate (the efficiency) of the business model you will generate more profit

  8. Four Simple Business Models • R x ROS = ZAn increase in efficiency is an increase in profit • R x ∆ROS = ∆Z • I x ROI = ZAn increase in efficiency is an increase in profit • I x ∆ROI = ∆Z • A x ROA = ZAn increase in efficiency is an increase in profit • A x ∆A = ∆Z • E x ROME = ZAn increase in efficiency is an increase in profit • E x ∆ROME = ∆Z

  9. The performance ratios are aggregate measures of performance • It is easy to think of ways of improving the efficiency of business models when using highly aggregated performance ratios such as • ROS • ROA • ROI • ROME

  10. Some Performance Rates can be linked together into systems for understanding performance changes • ROA = ROS x Asset Turnover Rate • ROS = ROME x Spending Rate • and therefore • ROA = ROME x Spending Rate x Asset Turnover Rate

  11. The Fifth Performance RateGross Return on Sales, GROS • GROS = Gross Return On Sales = the gross profit being returned on total sales revenue • The simple business model isSales Revenue x GROS = Gross ProfitR x GROS = G • More Sales Revenue implies More Gross Profit∆R x GROS = ∆G • A Better operations manager should be able to improve our efficiency rate, GROS for more profitR x ∆GROS = ∆G

  12. Markup on Cost and Markup on Price • Both are rates of performance and efficiency • Markup on Price, Mp = (Profit from each unit sold)/( Selling Price) • Mp = (P-V)/P • Markup on Cost, Mv =(Profit from each unit sold)/(cost of each unit) • Mv = (P-V)/V

  13. Markup on Cost is associated with a simple business model Markup on Cost, Mv Cost per Unit x Mv = Profit per Unit • V x Mv = Profit per Unit • cut the cost per unit and increase the profit∆V x Mv = ∆Profit per Unit

  14. Both Markup on Price is associated with a simple business model • Markup on Price, Mp • Selling Price per Unit x Mp = Profit per Unit • P x Mp = Profit per Unit • Increase the selling price and increase the profit∆P x Mp = ∆Profit Per Unit

  15. There is a link between GROS and Markup on Price • Business Model for Markup on Price • Price x Mp = Profit Per Unit • Increase Gross Profits by selling more units, Q • (Price x Q) x Markup = (Profit per Unit) x Q • Revenue x Markup = Gross profit

  16. Markup Rates are elementary or primitive rates of performance • Markup Rates are primitive performance measures and not the aggregate measures of performance like ROS, ROA, ROI, ROME • A primitive performance rate can not be decomposed into more elementary elements on the income statement • Price per unit and variable cost per unit are primitive elements in the income statement • A primitive or elementary rate of performance is a ratio that can not be changed except by changing the denominator or numerator of the performance ratio

  17. Example • How to improve the markup on cost? • Change Price, P, or Cost Per Unit, V, • Mv = (Unit profit)/(Cost per unit) • Mv = (P-V)/V = P/V – V/V • Mv = (P/V) – 1 • You have to change one of the two variables that are in the denominator and/or the numerator

  18. Because Markup on Price, Mp • Mp is closely linked to GROS measure of efficiency and Mp uses the primitive financial elements of selling price per unit and variable cost per unit • Therefore • Mp is used in a lot of different marketing calculations

  19. 10 Uses of Markup Formula • 1 The calculation of Breakeven Revenue, R* • 2 Setting Target Markup when retailers negotiate with manufacturers regarding the necessary discount off list • 3 Setting a price using Markup pricing • 4 Estimating the change in quantity that is needed to maintain the current total contribution given a change in price.

  20. 10 Uses of Markup Formula • 5 Determining the optimal stocking rule • 6 Calculating the Breakeven or Lowest Possible Discount Price • 7 Channel Efficiency • 8 Store Markdowns and Add-Ons

  21. 10 Uses of Markup Formula • 9 Calculating the price that maximizes profit OPM = 1/Mp + |Eqp| • 10 Comparing brands and allocating budgets between them using the Marketing IdentityMROS = ROME x Spending rate x Markup

  22. For our First Exam • We have be able do use the business model of the markup on price to calculate • 1) What is the markup percentage given the selling price and the cost per unit? • 2) What is the unit cost given the price and the percentage markup? • 3) What is the selling price given the unit cost and the percentage markup? • 4) How to convert from Markup on Cost to Markup on Price • 5) How to calculate a chain of markups or discounts

  23. Sample exam Questions

  24. 1 Markup Problem • A boy buys an apple for V = $2 and sells it for P = $5. What is his dollar markup or unit contribution (M) to Fixed costs and Profits? • P - V = M • $5 - $2 = M • $3 = M = Unit per Unit Sold

  25. 2 Markup Problem • A boy buys an apple for V = $2 and sells it for P = $5. What is his Markup on Price (Mp)? • (P - V) / P = Mp • ($5 - $2) / $5 = Mp • $3/$5 = 0.6 = 60% =Mp

  26. 3 Discount Off List • A store pays an apple distributor V = $2 per dollars per apple and sells it the suggested list price P = $5. What is the store’s Discount Off List or Markup (Mp)? • (P - V) / P = Mp • ($5 - $2) / $5 = Mp • $3/$5 = 0.6 = 60% =Discount off list price

  27. 4 Commission Rate A store gives their salesmen a 60% commission on the sale of an apple. The selling price is $5 per apple and the cost of each apple to the store is $2. How many dollars does the salesperson earn every time he sells an apple? • (P - V) / P = Mp • ($5 - $2) / $5 = 60% commission • Salesmen’s profit = P x Mp = $5 x 60% = $3

  28. 5 Discount Off List to Cost • An apple distributor gives a store a 60% discount off the suggested list price of P = $5 per apple (i.e., Mp = 60%). What is the store’s cost per apple (V)? • (P - V) / P = Mp • (5 - V) / 5 = 0.6 • 5 - V = 0.6(5) = 2 • 2 = V or the cost per apple = $2

  29. 6 Given Markup on Price and Cost • A boy buys an apple for V = $2 and sells it with a markup on price of 60% (i.e., Mp = 60%). What is the selling price of the apple? • (P - V) / P = Mp • (P - 2) / P= 0.6 • P - 2 = 0.6P • P -0.6P = 2 • P = 2/.4 = 5 or the price per apple = $5

  30. Many students simply memorize • Cost based pricing equation to set a selling price using markup and variable cost is • Price = (variable cost per unit)/(1-Mp) • P = V/(1 - Mp) • P = $2/(1-60%) • P = $2/(1-0.6) • P = $2/0.4 = $5

  31. 7Markup on Cost • A boy buys an apple for V = $2 and sells it for P = $5. What is the Markup on Cost (Mv)? • (P - V) / V = Mv • (5 - 2) / 2= Mv • 3/2 = 1.50 = 150% = Mv • Markup on cost = Mv = 150%

  32. 8 Convert Markup on Cost to Markup on Price • You are told that a product has a markup on cost of 25% What is the product’s markup on price? • (1/Mp) - (1/Mv) = 1 • 1/Mp– 1/0.25= 1 • 1/Mp = 1 + 1/0.25 • 1/Mp = 1 + 4 = 5 • Mp = 1/5 = 0.20 or 20%

  33. 8 Convert Markup on Cost to Markup on Price • You are told that a product has a markup on cost of 25% What is the product’s markup on price? • Make 25% into a fraction • Mp = 25% = 25/100 • “add the top part to the bottom part”25/(25+100) • And solve for Mp = 25/125 • Mp = 25/125 = 0.20 or 20%

  34. 9 Chain Markdowns & Markups • You marked down your selling price of $10 in the store by 10% two weeks ago, followed by a 20% markdown last week. This week you marked the price up by 15%. What is your current price? • Current price = $10 x (1 - markdown #1) x (1 - markdown #2) x (1 + markup) • Current price = $10 x (1-10%) x (1-20%) x (1+15%) • Current price = $10 x 0.9 x 0.8 x 1.15 = $8.28

  35. 9 Chain Markdowns & Markups • You marked down your original selling price of $10 in the store by 10% two weeks ago, followed by a 20% markdown last week. What is the size of the total percentage markdown or discount over the two events? • Current price = $10 x (1-markdown #1) x (1-markdown #2) • Current price = $10 x (1-10%) x (1-20%) • Current price = $10 x 0.9 x 0.8 = $7.20 • Total Markdown % = (Current price – Original Price)/(Original price) • Total Markdown = ($10 -7.20)/$10 = -$2.80/$10 • Total Markdown or Discount = -2.80/10 = -0.28 or -28%

  36. 9 Chain Markdowns & Markups • You marked down your original selling price of $10 in the store by 10% two weeks ago, followed by a 20% markdown last week. What is the size of the total percentage markdown or discount? • To solve directly • Total discount = Discount 1 + Discount 2 + (Discount 1 x Discount 2) • Total discount = D1 + D2 + (D1 x D2) • Total discount = (-0.10) + (-0.20) + (-0.10 x -0.20) • Total discount = -0.30 + 0.02 = -0.28 or -28%

  37. 9 Markups in a Channel of Distribution • A retailer sells wagons at a list price $800 each and receives a 40% markup on price. • His distributor gets a 20% markup on the price he sells the wagon for to the retailer • The manufacturer get a 30% markup on the price he sells the wagon for to the distributor • What is the dollar cost that the manufacturer pays to make each wagon? • Manufacturer’s cost to make each wagon=$800 x (1-0.4) x (1-0.2) x (1-0.3) = $268.80

  38. 10 More Markups in a channel of distribution • The manufacturer builds wagons for $228.80 each and sells them to a distributor with a markup on price of 60%. • The distributor sells the wagons to a retailer. • The retailer sells the wagons to the final consumer for $800 each and receives a 30% discount off the $800 suggested retail price. • What dollar profit does the distributor make on each sale?

  39. 9 Markups in a Channel of Distribution • A retailer sells wagons at a list price $800 each and receives a 40% markup on price.Pays the distributor 0.6 of $800 = $480 • His distributor gets a 20% markup on the price he sells the wagon for to the retailerThe distributor keeps 20% of the price he’s paid0.2 x $480 = $96and pays the manufacturer $480 – $96 = $384 • The manufacturer get a 30% markup on the price he sells the wagon for to the distributor • What is the dollar profit that the manufacturer makes on the sale of each wagon? • Manufacturer’s profit per sale is 30% of the $384 price he is paid0.3 x $384 = $115.20His cost per wagon = $384 -$115.20 = $268.80

  40. Markup problems are simple but you have think about them carefully • If you rush, you can get them wrong.

  41. Any Questions on Markup?

More Related