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Such analysis allows the firm to determine at what level of operations it will break even (earn zero profit) and to explore the relationship between volume, costs, and profits.5-2.What factors would cause a difference in the use of financial leverage for a utility company and an automobile company? A utility is in a stable, predictable industry and therefore can afford to use more financial leverage than an automobile company, which is generally subject to the influences of the business cycle. An automobile manufacturer may not be able to service a large amount of debt when there is a downturn in the economy.5-3.Explain how the break-even point and operating leverage are affected by the choice of manufacturing facilities (labor intensive versus capital intensive). A labor-intensive company will have low fixed costs and a correspondingly low break-even point. However, the impact of operating leverage on the firm is small and there will be little magnification of profits as volume increases. A capital-intensive firm, on the other hand, will have a higher break-even point and enjoy the positive influences of operating leverage as volume increases.5-4.What role does depreciation play in break-even analysis based on accounting flows? Based on cash flows? Which perspective is longer term in nature? For break-even analysis based on accounting flows, depreciation is considered part of fixed costs. For cash flow purposes, it is eliminated from fixed costs. The accounting flows perspective is longer-term in nature because we must consider the problems of equipment replacement. 5-5.What does risk taking have to do with the use of operating and financial leverage? Both operating and financial leverage imply that the firm will employ a heavy component of fixed cost resources. This is inherently risky because the obligation to make payments remains regardless of the condition of the company or the economy.5-6.Discuss the limitations of financial leverage. Debt can only be used up to a point. Beyond that, financial leverage tends to increase the overall costs of financing to the firm as well as encourage creditors to place restrictions on the firm. The limitations of using financial leverage tend to be greatest in industries that are highly cyclical in nature.5-7.How does the interest rate on new debt influence the use of financial leverage? The higher the interest rate on new debt, the less attractive financial leverage is to the firm.5-8.Explain how combined leverage brings together operating income and earnings per share. Operating leverage primarily affects the operating income of the firm. At this point, financial leverage takes over and determines the overall impact on earnings per share. A delineation of the combined effect of operating and financial leverage is presented in Table 5-6 and Figure 5-5.5-9.Explain why operating leverage decreases as a company increases sales and shifts away from the break-even point. At progressively higher levels of operations than the break-even point, the percentage change in operating income as a result of a percentage change in unit volume diminishes. The reason is primarily mathematical — as we move to increasingly higher levels of operating income, the percentage change from the higher base is likely to be less. 5-10.When you are considering two different financing plans, does being at the level where earnings per share are equal between the two plans always mean you are indifferent as to which plan is selected? The point of equality only measures indifference based on earnings per share. Since our ultimate goal is market value maximization, we must also be concerned with how these earnings are valued. Two plans that have the same earnings per share may call for different price-earnings ratios, particularly when there is a differential risk component involved because of debt. Chapter 5 Problems 1. Gateway Appliance toasters sell for $20 per unit, and the variable cost to produce them is $15. Gateway estimates that the fixed costs are $80,000. a. Compute the break-even point in units. b. Fill in the table below (in dollars) to illustrate the break-even point has been achieved. Sales ____________– Fixed costs ____________– Total variable costs ____________Net profit (loss) ____________5-1. Solution: Gateway Appliance a.  EMBED Equation.DSMT4   EMBED Equation.DSMT4  b. Sales$320,000 (16,000 units × $20)–Fixed costs$ 80,000–Total variable costs 240,000 (16,000 units × $15)Net profit (loss)$ 0 2. Hazardous Toys Company produces boomerangs that sell for $8 each and have a variable cost of $7.50. Fixed costs are $15,000. a. Compute the break-even point in units. b. Find the sales (in units) needed to earn a profit of $25,000. 5-2. Solution: The Hazardous Toys Company a.  EMBED Equation.DSMT4  b.  EMBED Equation.DSMT4  3. Ensco Lighting Company has fixed costs of $100,000, sells its units for $28, and has variable costs of $15.50 per unit. a. Compute the break-even point. b. Ms. Watts comes up with a new plan to cut fixed costs to $75,000. However, more labor will now be required, which will increase variable costs per unit to $17. The sales price will remain at $28. What is the new break-even point? c. Under the new plan, what is likely to happen to profitability at very high volume levels (compared to the old plan)? 5-3. Solution: Ensco Lighting Company a.  EMBED Equation.DSMT4  b.  EMBED Equation.DSMT4  The breakeven level decreases. c. With less operating leverage and a smaller contribution margin, profitability is likely to be less at very high volume levels. 4. Air Filter, Inc., sells its products for $6 per unit. It has the following costs: Rent $100,000Factory labor $1.20 per unitExecutive salaries under contract  $89,000Raw material $.60 per unitSeparate the expenses between fixed and variable cost per unit. Using this information and the sales price per unit of $6, compute the break-even point. 5-4. Solution: Air Filter, Inc. Fixed CostsVariable Costs (per unit)Rent$100,000Factory labor$1.20Executive salaries under contract$ 89,000Raw materials  .60$189,000$1.80 EMBED Equation.DSMT4  5. Eaton Tool Company has fixed costs of $200,000, sells its units for $56, and has variable costs of $31 per unit. a. Compute the break-even point. b. Ms. Eaton comes up with a new plan to cut fixed costs to $150,000. However, more labor will now be required, which will increase variable costs per unit to $34. The sales price will remain at $56. What is the new break-even point? c. Under the new plan, what is likely to happen to profitability at very high volume levels (compared to the old plan)? 5-5. Solution: Eaton Tool Company a.  EMBED Equation.DSMT4  b.  EMBED Equation.DSMT4  The breakeven level decreases. c. With less operating leverage and a smaller contribution margin, profitability is likely to be less than it would have been at very high volume levels. 6. Shawn Penn & Pencil Sets, Inc., has fixed costs of $80,000. Its product currently sells for $5 per unit and has variable costs of $2.50 per unit. Mr. Bic, the head of manufacturing, proposes to buy new equipment that will cost $400,000 and drive up fixed costs to $120,000. Although the price will remain at $5 per unit, the increased automation will reduce costs per unit to $2.00. As a result of Bic’s suggestion, will the break-even point go up or down? Compute the necessary numbers. 5-6. Solution: Shawn Penn & Pencil Sets, Inc.  EMBED Equation.DSMT4   EMBED Equation.DSMT4  The break-even point will go up. 7. Jay Linoleum Company has fixed costs of $70,000. Its product currently sells for $4 per unit and has variable costs per unit of $2.60. Mr. Thomas, the head of manufacturing, proposes to buy new equipment that will cost $300,000 and drive up fixed costs to $105,000. Although the price will remain at $4 per unit, the increased automation will reduce variable costs per unit to $2.25. As a result of Thomas’s suggestion, will the break-even point go up or down? Compute the necessary numbers. 5-7. Solution: Jay Linoleum Company  EMBED Equation.DSMT4   EMBED Equation.DSMT4  The break-even point will go up. 8. Gibson & Sons, an appliance manufacturer, computes its break-even point strictly on the basis of cash expenditures related to fixed costs. Its total fixed costs are $1,200,000, but 25 percent of this value is represented by depreciation. Its contribution margin (price minus variable cost) for each unit is $2.40. How many units does the firm need to sell to reach the cash break-even point? 5-8. Solution: Gibson & Sons Cash related fixed costs = Total Fixed Costs – Depreciation = $1,200,000 – 25% ($1,200,000) = $1,200,000 – $300,000 = $900,000  EMBED Equation.DSMT4  9. Air Purifier, Inc., computes its break-even point strictly on the basis of cash expenditures related to fixed costs. Its total fixed costs are $2,400,000, but 15 percent of this value is represented by depreciation. Its contribution margin (price minus variable cost) for each unit is $30. How many units does the firm need to sell to reach the cash break-even point? 5-9. Solution: Air Purifier, Inc. Cash related fixed costs = Total Fixed Costs – Depreciation = $2,400,000 – 15% (2,400,000) = $2,400,000 – $360,000 = $2,040,000  EMBED Equation.DSMT4  10. Draw two break-even graphs—one for a conservative firm using labor-intensive production and another for a capital-intensive firm. Assuming these companies compete within the same industry and have identical sales, explain the impact of changes in sales volume on both firms’ profits. 5-10. Solution: Labor-Intensive and capital-intensive break-even graphs  The company having the high fixed costs will have lower variable costs than its competitor since it has substituted capital for labor. With a lower variable cost, the high fixed cost company will have a larger contribution margin. Therefore, when sales rise, its profits will increase faster than the low fixed cost firm and when the sales decline, the reverse will be true. 11. The Sterling Tire Company’s income statement for 2008 is as follows: STERLING TIRE COMPANYIncome StatementFor the Year Ended December 31, 2008Sales (20,000 tires at $60 each) $1,200,000 Less: Variable costs (20,000 tires at $30) 600,000 Fixed costs  400,000Earnings before interest and taxes (EBIT) 200,000Interest expense  50,000Earnings before taxes (EBT) 150,000Income tax expense (30%)  45,000Earnings after taxes (EAT) $ 105,000Given this income statement, compute the following: a. Degree of operating leverage. b. Degree of financial leverage. c. Degree of combined leverage. d. Break-even point in units. 5-11. Solution: Sterling Tire Company Q = 20,000, P = $60, VC = $30, FC = $400,000, I = $50,000 a.  EMBED Equation.DSMT4  5-11. (Continued) b.  EMBED Equation.DSMT4  c.  EMBED Equation.DSMT4  d.  EMBED Equation.DSMT4  12. The Harmon Company manufactures skates. The company’s income statement for 2008 is as follows: HARMON COMPANYIncome StatementFor the Year Ended December 31, 2008Sales (30,000 skates @ $25) $750,000 Less: Variable costs (30,000 skates at $7) 210,000 Fixed costs 270,000Earnings before interest and taxes (EBIT) 270,000Interest expense 170,000Earnings before taxes (EBT) 100,000Income tax expense (35%) 35,000Earnings after taxes (EAT) $ 65,000Given this income statement, compute the following: a. Degree of operating leverage. b. Degree of financial leverage. c. Degree of combined leverage. d. Break-even point in units. 5-12. Solution: Harmon Company Q = 30,000, P = $25, VC = $7, FC = $270,000, I = $170,000 a.  EMBED Equation.DSMT4  b.  EMBED Equation.DSMT4  c.  EMBED Equation.DSMT4  d.  EMBED Equation.DSMT4  13. Healthy Foods, Inc. sells 50-pound bags of grapes to the military for $10 a bag. The fixed costs of this operation are $80,000, while the variable costs of the popcorn are $.10 per pound. a. What is the break-even point in bags? b. Calculate the profit or loss on 12,000 bags and on 25,000 bags. c. What is the degree of operating leverage at 20,000 bags and at 25,000 bags? Why does the degree of operating leverage change as the quantity sold increases? d. If Healthy Foods has an annual interest expense of $10,000, calculate the degree of financial leverage at both 20,000 and 25,000 bags. e. What is the degree of combined leverage at both sales levels? 5-13. Solution: Healthy Foods, Inc. a.  EMBED Equation.DSMT4  b.12,000 bags25,000 bagsSales @ $10 per bag$120,000$250,000Less: Variables Costs ($5) (60,000) (125,000) Fixed Costs (80,000) (80,000)Profit or Loss($ 20,000)$ 45,000c.  EMBED Equation.DSMT4   EMBED Equation.DSMT4  Leverage goes down because we are further away from the break-even point, thus the firm is operating on a larger profit base and leverage is reduced. 5-13. (Continued) d.  EMBED Equation.DSMT4  First determine the profit or loss (EBIT) at 20,000 bags. As indicated in part b, the profit (EBIT) at 25,000 bags is $45,000: 20,000 bagsSales @ $10 per bag$200,000Less: Variable Costs ($5)100,000 Fixed Costs80,000Profit or Loss$ 20,000 EMBED Equation.DSMT4   EMBED Equation.DSMT4  e.  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  14. U.S. Steal has the following income statement data: Units SoldTotal Variable CostsFixed CostsTotal CostsTotal RevenueOperating Income (Loss)40,000$ 80,000$50,000$130,000$160,000$30,00060,000 120,000 50,000 170,000 240,000 70,000 a. Compute DOL based on the formula below (see page 128 for an example):  EMBED Equation.DSMT4  b. Confirm that your answer to part a is correct by recomputing DOL using formula 5–3 on page___. There may be a slight difference due to rounding.  EMBED Equation.DSMT4  Q represents beginning units sold (all calculations should be done at this level). P can be found by dividing total revenue by units sold. VC can be found by dividing total variable costs by units sold. 5-14. Solution: U. S. Steal a.  EMBED Equation.DSMT4  5-14. (Continued) b.  EMBED Equation.DSMT4   EMBED Equation.DSMT4  15. Leno’s Drug Stores and Hall’s Pharmaceuticals are competitors in the discount drug chain store business. The separate capital structures for Leno and Hall are presented below. LenoHallDebt @ 10% $100,000Debt @ 10% $200,000Common stock, $10 par 200,000Common stock, $10 par 100,000Total $300,000Total $300,000Shares 20,000Common shares 10,000 a. Compute earnings per share if earnings before interest and taxes are $20,000, $30,000, and $120,000 (assume a 30 percent tax rate). b. Explain the relationship between earnings per share and the level of EBIT. c. If the cost of debt went up to 12 percent and all other factors remained equal, what would be the break-even level for EBIT? 5-15. Solution: a. Leno Drug Stores and Hall Pharmaceuticals LenoHallEBIT$ 20,000$ 20,000Less: Interest 10,000 20,000EBT10,0000Less: Taxes @ 30% 3,000 0EAT7,0000Shares20,00010,000EPS$ .350EBIT$ 30,000$ 30,000Less: Interest 10,000 20,000EBT20,00010,000Less: Taxes @ 30% 6,000 3,000EAT14,0007,000Shares20,00010,000EPS$ .70$ .70EBIT$120,000$120,000Less: Interest 10,000 20,000EBT110,000100,000Less: Taxes @ 30% 33,000 30,000EAT77,00070,000Shares20,00010,000EPS$ 3.85$ 7.00 5-15. (Continued) b. Before-tax return on assets = 6.67%, 10% and 40% at the respective levels of EBIT. When the before-tax return on assets (EBIT/Total Assets) is less than the cost of debt (10%), Leno does better with less debt than Hall. When before-tax return on assets is equal to the cost of debt, both firms have equal EPS. This would be where the method of financing has a neutral effect on EPS. As return on assets becomes greater than the interest rate, financial leverage becomes more favorable for Hall. c. 12% ( $300,000 = $36,000 break-even level for EBIT. 16. In Problem 15, compute the stock price for Hall Pharmaceuticals if it sells at 13 times earnings per share and EBIT is $80,000. 5-16. Solution: Hall Pharmaceuticals (Continued) EBIT$80,000Less: Interest 20,000EBT$60,000Less: Taxes @ 30% 18,000EAT$42,000Shares10,000EPS$ 4.20P/E13xStock Price$ 54.60 17. Pulp Paper Company and Holt Paper Company are each able to generate earnings before interest and taxes of $150,000. The separate capital structures for Pulp and Holt are shown below: PulpHoltDebt @ 10% $ 800,000Debt @ 10% $ 400,000Common stock, $5 par 700,000Common stock, $5, par 1,100,000Total $1,500,000Total $1,500,000Common shares 140,000Common shares 220,000 a. Compute earnings per share for both firms. Assume a 40 percent tax rate. b. In part a, you should have the same answer for both companies’ earnings per share. Assuming a P/E ratio of 20 for each company, what would each company’s stock price be? c. Now as part of your analysis, assume the P/E ratio would be 15 for the riskier company in terms of heavy debt utilization in the capital structure and 26 for the less risky company. What would the stock prices for the two firms be under these assumptions? (Note: Although interest rates also would likely be different based on risk, we hold them constant for ease of analysis). d. Based on the evidence in part c, should management only be concerned about the impact of financing plans on earnings per share or should stockholders’ wealth maximization (stock price) be considered as well? 5-17. Solution: Pulp Paper Company and Holt Paper Company a.PulpHoltEBIT$150,000$150,000Less: Interest80,00040,000EBT70,000110,000Less: Taxes @ 40%28,00044,000EAT42,00066,000Shares140,000220,000EPS$ .30$ .30b. Stock price = P/E ×EPS 20 × $.30 = $6.00 5-17. (Continued) c. Pulp Holt 15 × $.30 = $4.50 26 × $.30 = $7.80 d. Clearly, the ultimate objective should be to maximize the stock price. While management would be indifferent between the two plans based on earnings per share, Holt Paper, with the less risky plan, has a higher stock price. 18. Firms in Japan often employ both high operating and financial leverage because of the use of modern technology and close borrower-lender relationships. Assume the Susaki Company has a sales volume of 100,000 units at a price of $25 per unit; variable costs are $5 per unit and fixed costs are $1,500,000. Interest expense is $250,000. What is the degree of combined leverage for this Japanese firm? 5-18. Solution: Susaki Company  EMBED Equation.DSMT4  19. Glynn Enterprises and Monroe, Inc., both produce fluid control products. Their financial information is as follows: Capital StructureGlynnMonroeDebt @ 10% $ 1,500,0000Common stock, $10 per share  500,000$2,000,000$ 2,000,000$2,000,000Common shares 50,000200,000Operating PlanSales (200,000 units at $5 each) $ 1,000,000$ 1,000,000 Less: Variable costs 600,000200,000($3 per unit)($1 per unit) Fixed costs  0 400,000Earnings before interest and taxes (EBIT) $ 400,000$ 400,000 a. If you combine Glynn’s capital structure with Monroe’s operating plan, what is the degree of combined leverage? b. If you combine Monroe’s capital structure with Glynn’s operating plan, what is the degree of combined leverage? c. Explain why you got the results you did in parts a and b. d. In part b, if sales double, by what percent will EPS increase? 5-19. Solution: Glynn Enterprises and Monroe, Inc. a.  EMBED Equation.DSMT4  5-19. (Continued) b.  EMBED Equation.DSMT4  c. The combined leverage is fairly high in part a because you are combining firms that both use operating and financial leverage. However, the leverage factor is only one in part b because Monroe has no financial leverage and Glynn has no operating leverage. d. EPS will increase by 100 percent. However, there is no leverage involved. EPS merely grows at the same rate as sales. 20. DeSoto Tools, Inc., is planning to expand production. The expansion will cost $300,000, which can be financed either by bonds at an interest rate of 14 percent or by selling 10,000 shares of common stock at $30 per share. The current income statement before expansion is as follows: DESOTO TOOLS, INC.Income Statement200XSales $1,500,000 Less: Variable costs $450,000 Fixed costs  550,000 1,000,000Earnings before interest and taxes 500,000 Less: Interest expense  100,000Earnings before taxes 400,000 Less: Taxes @ 34%  136,000Earnings after taxes $ 264,000Shares 100,000Earnings per share $ 2.64After the expansion, sales are expected to increase by $1,000,000. Variable costs will remain at 30 percent of sales, and fixed costs will increase to $800,000. The tax rate is 34 percent. a. Calculate the degree of operating leverage, the degree of financial leverage, and the degree of combined leverage before expansion. (For the degree of operating leverage, use the formula developed in footnote 2; for the degree of combined leverage, use the formula developed in footnote 3. These instructions apply throughout this problem.) b. Construct the income statement for the two alternative financing plans. c. Calculate the degree of operating leverage, the degree of financial leverage, and the degree of combined leverage, after expansion. d. Explain which financing plan you favor and the risks involved with each plan. 5-20. Solution: DeSoto Tools, Inc. a.  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  5-20. (Continued) b. Income Statement After Expansion DebtEquitySales$2,500,000$2,500,000Less: Variable Costs (30%)750,000750,000 Fixed Costs 800,000 800,000EBIT950,000950,000Less: Interest 142,0001 100,000EBT808,000850,000Less: Taxes @ 34% 274,720 289,000EAT (Net Income)533,280561,000Common Shares100,000110,0002EPS$ 5.33$ 5.101 New interest expense level if expansion is financed with debt. $100,000 + 14% ($300,000) = $142,000 2 Number of common shares outstanding if expansion is financed with equity. 100,000 + 10,000 = 110,000 c.  EMBED Equation.DSMT4  5-20. (Continued)  EMBED Equation.DSMT4   EMBED Equation.DSMT4  d. The debt financing plan provides a greater earnings per share at the new sales level, but provides more risk because of the increased use of debt. However, the interest coverage ratio in both cases is certainly satisfactory and interest expense is well protected. The crucial point is expectations for future sales. If sales are expected to decline, the debt plan will not provide higher EPS at sales of less than about $2 million so cyclical swings in sales, earnings, and profit margins need to be considered in choosing the financing plan. 21. Using Standard & Poor’s data or annual reports, compare the financial and operating leverage of Exxon, Eastman Kodak, and Delta Airlines for the most current year. Explain the relationship between operating and financial leverage for each company and the resultant combined leverage. What accounts for the differences in leverage of these companies? 5-21. Solution: The results for this problem change every year. This is primarily a library assignment to facilitate class discussion. 22. Dickinson Company has $12 million in assets. Currently half of these assets are financed with long-term debt at 10 percent and half with common stock having a par value of $8. Ms. Smith, vice-president of finance, wishes to analyze two refinancing plans, one with more debt (D) and one with more equity (E). The company earns a return on assets before interest and taxes of 10 percent. The tax rate is 45 percent. Under Plan D, a $3 million long-term bond would be sold at an interest rate of 12 percent and 375,000 shares of stock would be purchased in the market at $8 per share and retired. Under Plan E, 375,000 shares of stock would be sold at $8 per share and the $3,000,000 in proceeds would be used to reduce long-term debt. a. How would each of these plans affect earnings per share? Consider the current plan and the two new plans. b. Which plan would be most favorable if return on assets fell to 5 percent? Increased to 15 percent? Consider the current plan and the two new plans. c. If the market price for common stock rose to $12 before the restructuring, which plan would then be most attractive? Continue to assume that $3 million in debt will be used to retire stock in Plan D and $3 million of new equity will be sold to retire debt in Plan E. Also assume for calculations in part c that return on assets is 10 percent. 5-22. Solution: Dickinson Company Income Statements a. Return on assets = 10% EBIT = $ 1,200,000 CurrentPlan DPlan EEBIT$1,200,000$1,200,000$1,200,000Less: Interest 600,0001 960,0002 300,0003EBT600,000240,000900,000Less: Taxes (45%) 270,000 108,000 405,000EAT 330,000 132,000 495,000Common shares750,0004375,0001,125,000EPS$ .44$ .35$ .441 $6,000,000 debt @ 10% 2 $600,000 interest + ($3,000,000 debt @ 12%) 3 ($6,000,000 – $3,000,000 debt retired) ( 10% 4 ($6,000,000 common equity)/($8 par value) = 750,000 shares Plan E and the original plan provide the same earnings per share because the cost of debt at 10 percent is equal to the operating return on assets of 10 percent. With Plan D, the cost of increased debt rises to 12 percent, and the firm incurs negative leverage reducing EPS and also increasing the financial risk to Dickinson. 5-22. (Continued) b. Return on assets = 5% EBIT = $600,000 CurrentPlan DPlan EEBIT$600,000$600,000$ 600,000Less: Interest 600,000 960,000 300,000EBT 0 (360,000)300,000Less: Taxes @ 45% --- (162,000) 135,000EAT 0 $(198,000)$ 165,000Common shares750,000375,0001,125,000EPS0$ (.53)$ .15Return on assets = 15% EBIT = $1,800,000 CurrentPlan DPlan EEBIT$1,800,000$1,800,000$1,800,000Less: Interest 600,000 960,000 300,000EBT1,200,000840,0001,500,000Less: Taxes @ 45% 540,000 378,000 675,000EAT$ 660,000$ 462,000$ 825,000Common shares750,000375,0001,125,000EPS$ .88$ 1.23$ .73If the return on assets decreases to 5%, Plan E provides the best EPS, and at 15% return, Plan D provides the best EPS. Plan D is still risky, having an interest coverage ratio of less than 2.0. 5-22. (Continued) c. Return on Assets = 10% EBIT = $1,200,000 CurrentPlan DPlan EEBIT$1,200,000$1,200,000$1,200,000EAT 330,000 132,000 495,000Common shares750,000500,00011,000,0002EPS$ .44$ .26$ .501 750,000 – ($3,000,000/$12 per share) = 750,000 – 250,000 = 500,000 shares 2 750,000 + ($3,000,000/$12 per share) = 750,000 + 250,000 = 1,000,000 shares As the price of the common stock increases, Plan E becomes more attractive because fewer shares can be retired under Plan D and, by the same logic, fewer shares need to be sold under Plan E. 23. Johnson Grass and Garden Centers has $20 million in assets, 75 percent financed by debt and 25 percent financed by common stock. The interest rate on the debt is 12 percent and the par value of the stock is $10 per share. President Johnson is considering two financing plans for an expansion to $30 million in assets. Under Plan A, the debt-to-total-assets ratio will be maintained, but new debt will cost a whopping 15 percent! New stock will be sold at $10 per share. Under Plan B, only new common stock at $10 per share will be issued. The tax rate is 40 percent. a. If EBIT is 12 percent on total assets, compute earnings per share (EPS) before the expansion and under the two alternatives. b. What is the degree of financial leverage under each of the three plans? c. If stock could be sold at $20 per share due to increased expectations for the firm’s sales and earnings, what impact would this have on earnings per share for the two expansion alternatives? Compute earnings per share for each. d. Explain why corporate financial officers are concerned about their stock values! 5-23. Solution: Johnson Grass and Garden Centers a. Return on Assets = 12% CurrentPlan APlan BEBIT$2,400,000$3,600,000$3,600,000Less: Interest 1,800,0001 2,925,0003 1,200,0005EBT600,000675,0001,800,000Less: Taxes @ 40% 240,000 270,000 720,000EAT$ 360,000$ 405,000$1,080,000Common shares500,0002750,00041,500,0006EPS$ .72$ .54$ .721 (75% ( $20,000,000) ( 12% = $15,000,000 ( 12% = $1,800,000 2 (25% ( $20,000,000)/$10 = $5,000,000/$10 = 500,000 shares 3 $1,800,000 (current) + (75% ( $10,000,000) ( 15% = $1,800,000 + $1,125,000 = $2,925,000 4 500,000 shares (current) + (25% ( $10,000,000)/$10 = 500,000 + 250,000 = 750,000 shares 5 unchanged 6 500,000 shares (current) + $ 10,000,000/$10 =500,000 + 1,000,000 = 1,500,000 shares 5-23. (Continued) b.  EMBED Equation.DSMT4   c.Plan APlan BEAT$405,000$1,080,000Common Shares625,00011,000,0002EPS$.65$1.081 500,000 shares (current) + (25% ( $10,000,000)/$20 = 500,000 + 125,000 = 625,000 shares 2 500,000 shares (current) + $10,000,000/$20 = 500,000 + 500,000 = 1,000,000 shares Plan B would continue to provide the higher earnings per share than Plan A. The difference between plans A and B is even greater than that indicated in part (a). d. Not only does the price of the common stock create wealth to the shareholder, which is the major objective of the financial manager, but it greatly influences the ability to raise capital to finance projects at a high or low cost. Cost of capital will be discussed in Chapter 10, and one will see the impact that the cost of capital has on capital budgeting decisions. 24. Mr. Katz is in the widget business. He currently sells 2 million widgets a year at $4 each. His variable cost to produce the widgets is $3 per unit, and he has $1,500,000 in fixed costs. His sales-to-assets ratio is four times, and 40 percent of his assets are financed with 9 percent debt, with the balance financed by common stock at $10 per share. The tax rate is 30 percent. His brother-in-law, Mr. Doberman, says Mr. Katz is doing it all wrong. By reducing his price to $3.75 a widget, he could increase his volume of units sold by 40 percent. Fixed costs would remain constant, and variable costs would remain $3 per unit. His sales-to-assets ratio would be 5 times. Furthermore, he could increase his debt-to-assets ratio to 50 percent, with the balance in common stock. It is assumed that the interest rate would go up by 1 percent and the price of stock would remain constant. a. Compute earnings per share under the Katz plan. b. Compute earnings per share under the Doberman plan. c. Mr. Katz’s wife does not think that fixed costs would remain constant under the Doberman plan but that they would go up by 20 percent. If this is the case, should Mr. Katz shift to the Doberman plan, based on earnings per share? 5-24. Solution: Katz-Doberman a. Katz Plan Sales ($2,000,000 units × $4) $8,000,000–Fixed costs –1,500,000–Variable costs (2,000,000 units × $3) –6,000,000Operating income (EBIT) $ 500,000–Interest1  72,000EBT $ 428,000–Taxes @ 30%  128,400EAT $ 299,600Shares2 120,000Earnings Per Share $ 2.50 EMBED Equation.DSMT4  1 Debt = 40% of Assets 40% × $2,000,000 = $800,000 Interest = 9% × $800,000 = $72,000 2 Stock = 60% of $2,000,000 = $1,200,000 Shares = $1,200,000/$10 = 120,000 5-24. (Continued) b. Doberman Plan Sales ($2,800,000 units at $3.75) $10,500,000–Fixed costs 1,500,000–Variable costs (2,800,000 units × $3) 8,400,000Operating income (EBIT) $ 600,000–Interest3  105,000EBT $ 495,000–Taxes @ 30%  148,500EAT $ 346,500Shares4 105,000Earnings Per Share $ 3.30 EMBED Equation.DSMT4  3 Debt = 50% of Assets 50% × $2,100,000 = $1,050,000 Interest = 10% × $1,050,000 = $105,000 4 Stock = 50% of $2,100,000 = $1,050,000 Shares = $1,050,000/$10 = 105,000 c. Doberman Plan (based on Mrs. Katz’s Assumption) Sales $10,500,000–Fixed costs ($1,500,000 × 1.20) 1,800,000–Variable costs  8,400,000Operating income (EBIT) $ 300,000–Interest  105,000EBT $ 195,000–Taxes @ 30%  58,500EAT $ 136,500Shares 105,000Earnings Per Share $1.30No! Mr. Katz should not shift to the Doberman plan if Mrs. Katz’s assumption is correct. 25. Highland Cable Company is considering an expansion of its facilities. Its current income statement is as follows: Sales $4,000,000 Less: Variable expense (50% of sales) 2,000,000 Fixed expense  1,500,000Earnings before interest and taxes (EBIT) 500,000Interest (10% cost)  140,000Earnings before taxes (EBT) 360,000Tax (30%)  108,000Earnings after taxes (EAT) $ 252,000Shares of common stock 200,000Earnings per share $ 1.26Highland Cable Company is currently financed with 50 percent debt and 50 percent equity (common stock, par value of $10). To expand the facilities, Mr. Highland estimates a need for $2 million in additional financing. His investment banker has laid out three plans for him to consider: 1. Sell $2 million of debt at 13 percent. 2. Sell $2 million of common stock at $20 per share. 3. Sell $1 million of debt at 12 percent and $1 million of common stock at $25 per share. Variable costs are expected to stay at 50 percent of sales, while fixed expenses will increase to $1,900,000 per year. Mr. Highland is not sure how much this expansion will add to sales, but he estimates that sales will rise by $1 million per year for the next five years. Mr. Highland is interested in a thorough analysis of his expansion plans and methods of financing. He would like you to analyze the following: a. The break-even point for operating expenses before and after expansion (in sales dollars). b. The degree of operating leverage before and after expansion. Assume sales of $4 million before expansion and $5 million after expansion. Use the formula in footnote 2. c. The degree of financial leverage before expansion at sales of $4 million and for all three methods of financing after expansion. Assume sales of $5 million for the second part of this question. d. Compute EPS under all three methods of financing the expansion at $5 million in sales (first year) and $9 million in sales (last year). e. What can we learn from the answer to part d about the advisability of the three methods of financing the expansion? 5-25. Solution: Highland Cable Company a. At break-even before expansion:  EMBED Equation.DSMT4   EMBED Equation.DSMT4  At break-even after expansion:  EMBED Equation.DSMT4  b. Degree of operating leverage, before expansion, at sales of $4,000,000  EMBED Equation.DSMT4  5-25. (Continued) Degree of operating leverage after expansion at sales of $5,000,000  EMBED Equation.DSMT4  This could also be computed for subsequent years. c. DFL before expansion:  EMBED Equation.DSMT4  Compute EBIT Sales $4,000,000 –TVC 2,000,000 –FC 1,500,000 EBIT $ 500,000 I = $ 140,000  EMBED Equation.DSMT4  5-25. (Continued) DFL after expansion:  EMBED Equation.DSMT4  Compute EBIT and I for all three plans: (100% Debt) (1)(100% Equity) (2)(50% Debt and Equity) (3)Sales$5,000,000$5,000,000$5,000,000–TVC2,500,0002,500,0002,500,000–FC 1,900,000 1,900,000 1,900,000EBIT$ 600,000$ 600,000$ 600,000I – Old Debt140,000140,000140,000I – New Debt 260,000 0  120,000Total Interest$ 400,000$ 140,000$ 260,000 EMBED Equation.DSMT4  (1) (2) (3)  EMBED Equation.DSMT4  DFL = 3x 1.30x 1.76x 5-25. (Continued) d. EPS @ sales of $5,000,000 (refer back to part c to get the values for EBIT and Total I) (100% Debt) (1)(100% Equity) (2)(50% Debt and Equity) (3)EBIT$600,000$600,000$600,000Total Interest 400,000 140,000 260,000EBT$200,000$460,000$340,000Taxes (30%) 60,000 138,000 102,000EAT$140,000$322,000$238,000Shares (old)200,000200,000200,000Shares (new) 0  100,000 40,000Total Shares200,000300,000240,000EPS (EAT/Total shares)$ .70$ 1.07$ .99 EPS @ sales of $9,000,000 (100% Debt) (1)(100% Equity) (2)(50% Debt and Equity) (3)Sales$9,000,000$9,000,000$9,000,000–TVC4,500,0004,500,0004,500,000–FC 1,900,000 1,900,000 1,900,000EBIT$2,600,000$2,600,000$2,600,000Total Interest 400,000 140,000 260,000EBT$2,200,000$2,460,000$2,340,000Taxes (30%) 660,000 738,000 702,000EAT$1,540,000$1,722,000$1,638,000Total Shares200,000300,000240,000EPS (EAT/Total Shares)$7.70$5.74$6.83e. In the first year, when sales and profits are relatively low, plan 2 (100% equity) appears to be the best alternative. However, as sales expand up to $9 million, financial leverage begins to produce results as EBIT increases and Plan 1 (100% debt) is the highest yielding alternative. COMPREHENSIVE PROBLEM ASPEN SKI COMPANYBalance SheetDecember 31, 2008AssetsLiabilities and Stockholders’ EquityCash $ 40,000Accounts payable $1,800,000Marketable securities 60,000Accrued expenses 100,000Accounts receivable 1,000,000Notes payable (current) 600,000Inventory 3,000,000Bonds (10%) 2,000,000Gross plant and equipment  5,000,000Common stock (1.5 million shares, par value $1)  1,500,000 Less: Accumulated depreciation  2,000,000Retained earnings Total liabilities and 1,100,000Total assets $7,100,000 stockholders’ equity $7,100,000 Income Statement—2008Sales (credit) $6,000,000Fixed costs* 1,800,000Variable costs (0.60)  3,600,000Earnings before interest and taxes 600,000 Less: Interest  200,000Earnings before taxes 400,000 Less: Taxes @ 40%  160,000Earnings after taxes 240,000Dividends  43,200Increased retained earnings $ 196,800*Fixed costs include (a) lease expense of $190,000 and (b) depreciation of $400,000.Note: Aspen Ski also has $100,000 per year in sinking fund obligations associated with its bond issue. The sinking fund represents an annual repayment of the principal amount of the bond. It is not tax-deductible. RatiosAspen Ski (to be filled in) IndustryProfit margin _____6.1%Return on assets _____6.5%Return on equity _____8.9%Receivables turnover _____4.9xInventory turnover _____4.4xFixed-asset turnover _____2.1xTotal-asset turnover _____1.06xCurrent ratio _____1.4xQuick ratio _____1.1xDebt to total assets _____27%Interest coverage _____4.2xFixed charge coverage _____3.0x a. Analyze Aspen Ski Company, using ratio analysis. Compute the ratios above for Aspen and compare them to the industry data that is given. Discuss the weak points, strong points, and what you think should be done to improve the company’s performance. b. In your analysis, calculate the overall break-even point in sales dollars and the cash break-even point. Also compute the degree of operating leverage, degree of financial leverage, and degree of combined leverage. c. Use the information in parts a and b to discuss the risk associated with this company. Given the risk, decide whether a bank should loan funds to Aspen Ski. Aspen Ski Company is trying to plan the funds needed for 2009. The management anticipates an increase in sales of 20 percent, which can be absorbed without increasing fixed assets. d. What would be Aspen’s needs for external funds based on the current balance sheet? Compute RNF (required new funds). Notes payable (current) are not part of the liability calculation. e. What would be the required new funds if the company brings its ratios into line with the industry average during 2009? Specifically examine receivables turnover, inventory turnover, and the profit margin. Use the new values to recompute the factors in RNF (assume liabilities stay the same). f. Do not calculate, only comment on these questions. How would required new funds change if the company: 1. Were at full capacity? 2. Raised the dividend payout ratio? 3. Suffered a decreased growth in sales? 4. Faced an accelerated inflation rate? CP 5-1 Solution: Aspen Ski Company a. Ratio analysis AspenIndustryProfit margin$240,000/$6,000,0004.00%6.1%Return on assets$240,000/$7,100,0003.38%6.5%Return on equity$240,000/$2,600,0009.23%8.9%Receivable turnover$6,000,000/$1,000,0006x4.9xInventory turnover$6,000,000/$3,000,0002x4.4xFixed asset turnover$6,000,000/$3,000,0002x2.1xTotal asset turnover$6,000,000/$7,100,000.85x1.06xCurrent ratio$4,100,000/$2,500,0001.64x1.4xQuick ratio$1,100,000/$2,500,000.44x1.1xDebt to total assets$4,500,000/$7,100,00063.4%27.0%Interest coverage$600,000/$200,0003x4.2xFixed charge coverageSee calculation below*1.42x3.0x EMBED Equation.DSMT4  The company has a lower profit margin than the industry and the problem is further compounded by the slow turnover of assets (.85x versus an industry norm of 1.06x). This leads to a much lower return on assets. The company has a higher return on equity than the industry, but this is accomplished through the firm’s heavy debt ratio rather than through superior profitability. The slow turnover of assets can be directly traced to the unusually high level of inventory. The firm’s inventory turnover ratio is only 2x, versus an industry norm of 4.4x. Actually the firm does quite well with receivable turnover and is only slightly below the industry in fixed asset turnover. CP 5-1 (Continued): The previously mentioned heavy debt position becomes more apparent when we examine times interest earned and fixed charge coverage. The latter is particularly low due to lease expenses and sinking fund obligations. b. Break-even in sales Sales = Fixed Costs + Variable costs (variable costs are expressed as a percentage of sales) SalesBE = $1,800,000 + .60 Sales .40 S = $1,800,000 S = $2,800,000/.40 S = $4,500,000 Cash break-even Sales = (Fixed costs – Non cash expenses*) + Variable costs Salesbe = ($1,800,000 – $400,000) + .60 Sales Salesbe = $1,400,000 + .60 Sales .40 S = $1,400,000 S = $1,400,000/.40 S = $3,500,000 *Depreciation  EMBED Equation.DSMT4  CP 5-1 (Continued):  EMBED Equation.DSMT4   EMBED Equation.DSMT4  c. Aspen is operating at a sales volume that is $1,500,000 above the traditional break-even point and $2,500,000 above the cash break-even point. This can be viewed as somewhat positive. However, the firm has a high degree of leverage, which indicates any reduction in sales volume could have a very negative impact on profitability. The DOL of 4x is associated with heavy fixed assets and relatively high fixed costs. The DFL of 1.5x is attributed to high debt reliance. Actually, if we were to include the lease payments of $190,000 with the interest payments of $200,000, the DFL would be almost 3x. The banker would have to question the potential use of the funds and the firm’s ability to pay back the loan. Actually, the firm already appears to have an abundant amount of assets, so hopefully a large expansion would not take place here. There appears to be a need to reduce inventory rather than increase the level. CP 5-1 (Continued): One possible use of the funds might be to pay off part of the current notes payable of $600,000. This might be acceptable if the firm can demonstrate the ability to meet its future obligations. The banker should request to see pro forma financial statements and projections of future cash flow generation. The loan might only be acceptable if the firm can bring its inventory position back in line and improve its profitability. d.  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  e. Required funds if selected industry ratios were applied to Aspen Receivables = Sales/Receivable turnover Receivables = $6,000,000/4.9 Receivables = $1,224,489 Inventory = Sales/inventory turnover Inventory = $6,000,000/4.4 = $1,363,636 Profit Margin = 6.1% Revised A (assets)  EMBED Equation.DSMT4  CP 5-1 (Continued):  EMBED Equation.DSMT4   EMBED Equation.DSMT4   EMBED Equation.DSMT4  Required new funds (RNF) is negative, indicating there will actually be an excess of funds equal to $202,944. This is due to the much more rapid turnover of inventory and the higher profit margin. f. (1) If Aspen Ski were at full capacity, more funds would be needed to expand plant and equipment. (2) More funds would be needed to offset the larger payout of earnings to dividends. (3) Fewer funds would be required as sales grow less rapidly. Fewer new assets would be needed to support sales growth. (4) As inflation increased so would the cost of new assets, especially inventory and plant and equipment. Even if sales prices could be increased, more assets would be required to support the same physical level of sales. Increased profits alone would not make up for the higher level of assets required and more funds would be needed.     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‚$ˆ2ˆ5‚,ˆ0ˆ0ˆ0†++‚$ˆ1ˆ5‚,ˆ0ˆ0ˆ0‚$ˆ8‚.ˆ0ˆ0†"-$7.50’’†== ‚$ˆ4ˆ0‚,ˆ0ˆ0ˆ0‚$‚.ˆ5ˆ0†==ˆ8ˆ0‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ·œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_1271669989 "ĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’1CompObj’’’’2iObjInfo’’’’’’’’4Equation Native ’’’’’’’’’’’’5Ó_1271670152’’’’’’’’ĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’ACompObj ’’’’Bi_A  @’BE†== Fixed costs‚P‚rice†"-variable cost per unit@’@’†== $100,000‚$ˆ2ˆ8†"-‚$ˆ1ˆ5‚.ˆ5ˆ0†== ‚$ˆ1ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ1ˆ2‚.ˆ5ˆ0†==ˆ8‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_EōObjInfo’’’’!’’’’DEquation Native ’’’’’’’’’’’’E«_1271670576'$ĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’P_A  ’BE†== Fixed costs‚P‚rice†"-variable cost per unit’’†== ‚$ˆ7ˆ5‚,ˆ0ˆ0ˆ0‚$ˆ2ˆ8†"-‚$ˆ1ˆ7†== ‚$ˆ7ˆ5‚,ˆ0ˆ0ˆ0‚$ˆ1ˆ1†==ˆ6‚,ˆ8ˆ1ˆ8 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE†== FCCompObj#%’’’’QiObjInfo’’’’&’’’’SEquation Native ’’’’’’’’’’’’T"_1271670835’’’’’’’’)ĪĄFą-%?5ĄČą-%?5ĄČP†"-VC†== ‚$ˆ1ˆ8ˆ9‚,ˆ0ˆ0ˆ0‚$ˆ6‚.ˆ0ˆ0†"-‚$ˆ1‚.ˆ8ˆ0†== ‚$ˆ1ˆ8ˆ9‚,ˆ0ˆ0ˆ0‚$ˆ4‚.ˆ2ˆ0†==ˆ4ˆ5‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qOle ’’’’’’’’’’’’]CompObj(*’’’’^iObjInfo’’’’+’’’’`Equation Native ’’’’’’’’’’’’aµęĮ™œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  @’BE†== Fixed costs‚P‚rice†"-variable cost per unit@’@’†== ‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ5ˆ6†"-‚$ˆ3ˆ1†== 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’’’’’’’’’’’’ˆ‚ƒ„…†‡ž’’’ž’’’Šž’’’ž’’’Ž‘’“”ž’’’ž’’’—ž’’’ž’’’š›œžŸ ”ž’’’ž’’’¤ž’’’ž’’’§Ø©Ŗ«¬­®ž’’’ž’’’±ž’’’ž’’’“µ¶·ø¹ž’’’ž’’’¼ž’’’ž’’’æĄĮĀĆž’’’ž’’’Ęž’’’ž’’’ÉŹĖĢĶĪĻŠŃŅÓŌÕÖ×Ųž’’’ž’’’Ūž’’’ž’’’Žßąįāćäåęž’’’ž’’’éž’’’ž’’’ģķīļšńņóōõö÷ųłž’’’ž’’’üž’’’ž’’’’Times New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE ˜ļ(before)†== $80,000‚$ˆ5‚.ˆ0ˆ0†"-‚$ˆ2‚.ˆ5ˆ0†== ‚$ˆ8ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ2‚.ˆ5ˆ0†==ˆ3ˆ2‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮżœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE (aftCompObj79’’’’‰iObjInfo’’’’:’’’’‹Equation Native ’’’’’’’’’’’’Œ_12716711986O=ĪĄFą-%?5ĄČą-%?5ĄČer)†== $120,000‚$ˆ5‚.ˆ0ˆ0†"-‚$ˆ2‚.ˆ0ˆ0†== ‚$ˆ1ˆ2ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ3‚.ˆ0ˆ0†==ˆ4ˆ0‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qOle ’’’’’’’’’’’’•CompObj<>’’’’–iObjInfo’’’’?’’’’˜Equation Native ’’’’’’’’’’’’™ęĮųœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE (before)†== $70,000‚$ˆ4‚.ˆ0ˆ0†"-‚$ˆ2‚.ˆ6ˆ0†== ‚$ˆ7ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ1‚.ˆ4ˆ0†==ˆ5ˆ0‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APō_1271671139’’’’’’’’BĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’¢CompObjAC’’’’£iObjInfo’’’’D’’’’„Equation Native ’’’’’’’’’’’’¦_1271671304’’’’’’’’GĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’ÆCompObjFH’’’’°iG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE ˜ļ(after)†== $105,000‚$ˆ4‚.ˆ0ˆ0†"-‚$ˆ2‚.ˆ2ˆ5†== ‚$ˆ1ˆ0ˆ5‚,ˆ0ˆ0ˆ0‚$ˆ1‚.ˆ7ˆ5†==ˆ6ˆ0‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮhœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE†== $900,000‚$ˆ2‚.ˆ4ˆ0†=ObjInfo’’’’I’’’’²Equation Native ’’’’’’’’’’’’³„_1271688769’’’’åLĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’ŗ=375,000 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ^œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōCompObjKM’’’’»iObjInfo’’’’N’’’’½Equation Native ’’’’’’’’’’’’¾z_1271671780ETQĪĄFą-%?5ĄČą-%?5ĄČG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE†== 2,040,000‚$ˆ3ˆ0†==ˆ6ˆ8‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qOle ’’’’’’’’’’’’ÄCompObjPR’’’’ÅiObjInfo’’’’S’’’’ĒEquation Native ’’’’’’’’’’’’ČęĮōķ ¤ŲģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  @’DOL†== Q(P†"-VC)Q(P†"-VC)†"-FC@’@’†== ˆ2ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ6ˆ0†"-‚$ˆ3ˆ0‚)ˆ2ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ6ˆ0†"-‚$ˆ3ˆ0‚)†"-‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0@’@’†== ˆ2ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ3ˆ0‚)ˆ2ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ3ˆ0‚)†"-‚$ˆ4ˆ0‚,ˆ0ˆ0ˆ0@’@’†== ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0†== ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0†==ˆ3‚.ˆ0ˆ0xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ5œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_1271671910’’’’’’’’VĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’ŁCompObjUW’’’’ŚiObjInfo’’’’X’’’’ÜEquation Native ’’’’’’’’’’’’ŻQ_1271671986,[ĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’ēCompObjZ\’’’’či_A  @’DFL†== EBITEBIT†"-I†== ‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ5ˆ0‚,ˆ0ˆ0ˆ0@’@’†== ‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ1ˆ5ˆ0‚,ˆ0ˆ0ˆ0†==ˆ1‚.ˆ3ˆ3xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ”œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  @’DCL†== Q (P†"-VC)Q(P†"ObjInfo’’’’]’’’’źEquation Native ’’’’’’’’’’’’ė°_1271672079’’’’’’’’`ĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’ś-VC)†"-FC†"-I@’@’†== ˆ2ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ6ˆ0†"-‚$ˆ3ˆ0‚)ˆ2ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ6ˆ0†"-‚$ˆ3ˆ0‚)†"-‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ5ˆ0‚,ˆ0ˆ0ˆ0@’@’†== ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ5ˆ0‚,ˆ0ˆ0ˆ0†== ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ1ˆ5ˆ0‚,ˆ0ˆ0ˆ0†==ˆ4xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ·œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōCompObj_a’’’’ūiObjInfo’’’’b’’’’żEquation Native ’’’’’’’’’’’’žÓ_1271690589’’’’’’’’eĪĄFą-%?5ĄČą-%?5ĄČž’’’ž’’’ž’’’ž’’’   ž’’’ž’’’ž’’’ž’’’ !"#$%&'ž’’’ž’’’*ž’’’ž’’’-./0123456789:ž’’’ž’’’=ž’’’ž’’’@ABCDEž’’’ž’’’Hž’’’ž’’’KLMNOPQž’’’ž’’’Tž’’’ž’’’WXYZ[\]^_`až’’’ž’’’dž’’’ž’’’ghijklmnož’’’ž’’’rž’’’ž’’’uvwxž’’’ž’’’{ž’’’ž’’’~€G_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE†== $400,000‚$ˆ6ˆ0†"-‚$ˆ3ˆ0†== ‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ3ˆ0†==ˆ1ˆ3‚,ˆ3ˆ3ˆ3 unitsž’ ’’’’ĪĄFMathType 5.0 Equation MathTyOle ’’’’’’’’’’’’CompObjdf’’’’iObjInfo’’’’g’’’’ Equation Native ’’’’’’’’’’’’ üpe EFEquation.DSMT4ō9²qęĮąœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ’DOL†== Q(P†"-VC)Q(P†"-VC)†"-FC’’†== ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ2ˆ5†"-‚$ˆ7‚)ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ2ˆ5†"-‚$ˆ7‚)†"-‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0’’†== ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ1ˆ8‚)ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ1ˆ8‚)†"-‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0’’†== ‚$ˆ5ˆ4ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ5ˆ4ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0†== ‚$ˆ5ˆ4ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0†==ˆ2xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ/œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APō_1271675560^rjĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’CompObjik’’’’iObjInfo’’’’l’’’’Equation Native ’’’’’’’’’’’’K_1271690574JcoĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’(CompObjnp’’’’)iG_APņAōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  DFL†== EBITEBIT†"-I†== ‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1ˆ7ˆ0‚,ˆ0ˆ0ˆ0†== ‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ1ˆ0ˆ0‚,ˆ0ˆ0ˆ0†==ˆ2‚.ˆ7xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ‰œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ’DCL†== ObjInfo’’’’q’’’’+Equation Native ’’’’’’’’’’’’,„_1271675821’’’’’’’’tĪĄFą-%?5ĄČą-%?5ĄČOle ’’’’’’’’’’’’;Q(P†"-VC)Q(P†"-VC)†"-FC†"-I’’†== ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ2ˆ5†"-‚$ˆ7‚)ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ2ˆ5†"-‚$ˆ7‚)†"-‚$ˆ2ˆ7ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1ˆ7ˆ0‚,ˆ0ˆ0ˆ0’’†== ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ1ˆ8‚)ˆ3ˆ0‚,ˆ0ˆ0ˆ0‚(‚$ˆ1ˆ8‚)†"-‚$ˆ4ˆ4ˆ0‚,ˆ0ˆ0ˆ0†== ‚$ˆ5ˆ4ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ1ˆ0ˆ0‚,ˆ0ˆ0ˆ0†==ˆ5‚.ˆ4xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮiœģ ¤tģDSMT5WinAllBasicCodePagesCompObjsu’’’’<iObjInfo’’’’v’’’’>Equation Native ’’’’’’’’’’’’?…_1271675983h•yĪĄFąž'?5ĄČąž'?5ĄČTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  BE†== $270,000‚$ˆ2ˆ5†"-‚$ˆ7†==ˆ1ˆ5‚,ˆ0ˆ0ˆ0 unitsž’ ’’’’ĪĄFMathType 5.0 Equation 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’’’’’’’’’’’’bCompObj‚„’’’’ciG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ™žDOL†== Q(P†"-VC)Q(P†"-VC)†"-FC™ž™žDOL at 20,000†== 20,000($10†"-‚$ˆ5‚)ˆ2ˆ0‚,ˆ0ˆ0ˆ0 ˜ļ‚(‚$ˆ1ˆ0†"-‚$ˆ5‚)†"-‚$ˆ8ˆ0‚,ˆ0ˆ0ˆ0™ž™ž†== ‚$ˆ1ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ2ˆ0‚,ˆ0ˆ0†==ˆ5‚.ˆ0ˆ0xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ`œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōObjInfo’’’’…’’’’eEquation Native ’’’’’’’’’’’’f|_1271676558’’’’’’’’ˆĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’pG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ™žDOL at 25,000†== 25,000 ($10†"-‚$ˆ5‚)ˆ2ˆ5‚,ˆ0ˆ0ˆ0‚(‚$ˆ1ˆ0†"-‚$ˆ5‚)†"-‚$ˆ8ˆ0‚,ˆ0ˆ0ˆ0™ž™ž†== ‚$ˆ1ˆ2ˆ5‚,ˆ0ˆ0ˆ0‚$ˆ4ˆ5‚,ˆ0ˆ0ˆ0†==ˆ2‚.ˆ7ˆ8xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  DFL†== ECompObj‡‰’’’’qiObjInfo’’’’Š’’’’sEquation Native ’’’’’’’’’’’’t4_1271691232ĪĄFąž'?5ĄČąž'?5ĄČBITEBIT†"-Iž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ±œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_EōOle ’’’’’’’’’’’’yCompObjŒŽ’’’’ziObjInfo’’’’’’’’|Equation Native ’’’’’’’’’’’’}Ķ‚ƒ„ž’’’ž’’’‡ž’’’ž’’’Š‹ŒŽž’’’ž’’’“ž’’’ž’’’–—˜™šž’’’ž’’’ž’’’ž’’’ ”¢£¤„¦§Ø©ž’’’ž’’’¬ž’’’ž’’’Æ°±²³“µ¶·øž’’’ž’’’»ž’’’ž’’’¾æĄĮĀĆÄÅĘĒž’’’ž’’’Źž’’’ž’’’ĶĪĻŠŃŅž’’’ž’’’Õž’’’ž’’’ŲŁŚŪÜŻŽßąįāćäž’’’ž’’’ēž’’’ž’’’źėģķīž’’’ž’’’ńž’’’ž’’’ōõö÷ųłśūüżž’_A  ĢžDFL at 20,000†== $20,000‚$ˆ2ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1ˆ0‚,ˆ0ˆ0ˆ0ĢžĢž†==ˆ2‚.ˆ0xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²q_1271691242’’’’’’’’’ĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’…CompObj‘“’’’’†iObjInfo’’’’”’’’’ˆęĮ¶œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ĢžDFL at 25,000†== $45,000‚$ˆ4ˆ5‚,ˆ0ˆ0ˆ0†"-‚$ˆ1ˆ0‚,ˆ0ˆ0ˆ0ĢžĢž†==ˆ1‚.Equation Native ’’’’’’’’’’’’‰Ņ_1271676963†³—ĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’‘CompObj–˜’’’’’iˆ2ˆ9xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮWœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_EōObjInfo’’’’™’’’’”Equation Native ’’’’’’’’’’’’•s_1271691250‹®œĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’›_A  DCL†== Q (P†"-VC)Q(P†"-VC) †"- FC†"-Iž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ“œģ ¤tģDSMT5WinAllBasicCodePagesCompObj›’’’’œiObjInfo’’’’ž’’’’žEquation Native ’’’’’’’’’’’’ŸÆ_1271691258’’’’’’’’”ĪĄFąž'?5ĄČąž'?5ĄČTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ĢžDCL ˜ļat 20,000†== 20,000 ($10†"-‚$ˆ5‚)20,000($10†"-$5)†"-‚$ˆ8ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1ˆ0‚,ˆ0ˆ0ˆ0 ĢžĢž†== ‚$ˆ1ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ1ˆ0‚,ˆ0ˆ0ˆ0†==ˆ1ˆ0‚.ˆ0xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ‰œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōOle ’’’’’’’’’’’’ŖCompObj ¢’’’’«iObjInfo’’’’£’’’’­Equation Native ’’’’’’’’’’’’®„G_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ĢžDCL at 25,000†== 25,000 ($10†"-$5)ˆ2ˆ5‚,ˆ0ˆ0ˆ0‚(‚$ˆ1ˆ0†"-‚$ˆ5‚)†"-‚$ˆ8ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1ˆ0‚,ˆ0ˆ0ˆ0ĢžĢž†== ‚$ˆ1ˆ2ˆ5‚,ˆ0ˆ0ˆ0‚$ˆ3ˆ5‚,ˆ0ˆ0ˆ0†==ˆ3‚.ˆ5ˆ7xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮeØč ¤€čDSMT5WinANSITimesSymbolWinAllBasicCodePagesCourier NewMT Extra!/ED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō__1271663888’’’’’’’’¦ĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’¹CompObj„§’’’’ŗiObjInfo’’’’Ø’’’’¼Equation Native ’’’’’’’’’’’’½_1271663904 «ĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’ČCompObjŖ¬’’’’ÉiA  DDOOLL˜ļ==˜ļ PPeerrcceenntt cchhaannggee iinn ooppeerraattiinngg iinnccoommeePPeerrcceenntt cchhaannggee iinn uunniittss ssoollddž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮqœģ ¤tģDSMT5WinANSITimesSymbolWinAllBasicCodePagesCourier NewMT Extra!/ED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  DDOOLL˜ļ==˜ļObjInfo’’’’­’’’’ĖEquation Native ’’’’’’’’’’’’Ģ_1272479734ŸŃ°ĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’Ó QQ˜ļ((PP†"-˜ļVVCC))QQ ((PP˜ļ†"-˜ļVVCC))†"-FFCCž’ ’’’’ĪĄFMathType 6.0 Equation MathType EFEquation.DSMT4ō9²q ĀFÄ_P†R”_DSMT6WinAllBasicCodePagesCompObjƱ’’’’ŌiObjInfo’’’’²’’’’ÖEquation Native ’’’’’’’’’’’’×b_1271677576’’’’’’’’µĪĄFąž'?5ĄČąž'?5ĄČTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  DOL†== Percent change in operating incomePercent change in units sold’’†==  ‚$ˆ4ˆ0‚,ˆ0ˆ0ˆ0ˆ3ˆ0‚,ˆ0ˆ0ˆ0–(–) ˆ2ˆ0‚,ˆ0ˆ0ˆ0ˆ4ˆ0‚,ˆ0ˆ0ˆ0–(–)†== ˆ1ˆ3ˆ3‚%ˆ5ˆ0‚%†==ˆ2‚.ˆ6ˆ6ž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qOle ’’’’’’’’’’’’åCompObj“¶’’’’ęiObjInfo’’’’·’’’’čEquation Native ’’’’’’’’’’’’éYęĮ=œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  DOL†== Q(P†"-VC)Q(P†"-VC)†"-FC_1271677716wĢŗĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’ļCompObj¹»’’’’šiObjInfo’’’’¼’’’’ņž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ+œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  @’Q†==40,000@’@’P†== TotaEquation Native ’’’’’’’’’’’’óG_1271679001’’’’’’’’æĪĄFąž'?5ĄČąž'?5ĄČOle ’’’’’’’’’’’’ CompObj¾Ą’’’’ iž’’’ž’’’ ž’’’ž’’’ž’’’ž’’’"ž’’’ž’’’%&'()*+,-./0123ž’’’ž’’’6ž’’’ž’’’9:;<=>?@ABCDž’’’ž’’’Gž’’’ž’’’JKLMž’’’ž’’’Pž’’’ž’’’STUVWXYZ[\]^_`ž’’’ž’’’cž’’’ž’’’fghijklmnopqž’’’ž’’’tž’’’ž’’’wxyz{|}~€l revenueUnits sold†== ‚$ˆ1ˆ6ˆ0‚,ˆ0ˆ0ˆ0ˆ4ˆ0‚,ˆ0ˆ0ˆ0†==‚$ˆ4@’@’VC†== Total variable costsUnits 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Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A   ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0–(–)˜ļObjInfo’’’’%’’’’QEquation Native ’’’’’’’’’’’’RĮ_1013701532I(ĪĄFŠč)?5ĄČŠč)?5ĄČOle ’’’’’’’’’’’’^ ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1ˆ4ˆ0‚,ˆ0ˆ0ˆ0–(–)˜ļ ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ2ˆ6ˆ0‚,ˆ0ˆ0ˆ0–(–)ž’ ’’’’ĪĄFMathType 5.0 Equation MathTyCompObj')’’’’_iObjInfo’’’’*’’’’aEquation Native ’’’’’’’’’’’’b@_1271687151!5-ĪĄFŠč)?5ĄČŠč)?5ĄČpe EFEquation.DSMT4ō9²q–Ń$ąģ~"løģ~DSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A   ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†++‚$ˆ1ˆ9ˆ0‚,ˆ0ˆ0ˆ0Lease–(–)‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0†++‚$ˆ1ˆ9ˆ0‚,ˆ0ˆ0ˆ0†++‚$ˆ1ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚/ˆ1†"-‚.ˆ4–(–)†==ˆ1‚.ˆ4ˆ2x Łž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮķœģ ¤tģDSMT5WinAllBasicCodePagesOle ’’’’’’’’’’’’kCompObj,.’’’’liObjInfo’’’’/’’’’nEquation Native ’’’’’’’’’’’’o Times New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ’DOL†== S†"-˜ļTVCS†"-˜ļTVC†"-FC’’†==˜ļ ‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ3‚,ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ3‚,ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1‚,ˆ8ˆ0ˆ0‚,ˆ0ˆ0ˆ0’’†== ‚$ˆ2‚,ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†==ˆ4xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²q_1271687185’’’’’’’’2ĪĄFŠč)?5ĄČŠč)?5ĄČOle ’’’’’’’’’’’’|CompObj13’’’’}iObjInfo’’’’4’’’’Equation Native ’’’’’’’’’’’’€j_12716872140?7ĪĄFŠč)?5ĄČŠč)?5ĄČOle ’’’’’’’’’’’’ŠCompObj68’’’’‹i‚ƒ„…†‡ˆ‰ž’’’ž’’’Œž’’’ž’’’‘’“”•–—˜™š›ž’’’ž’’’žž’’’ž’’’”¢£¤„¦§Øž’’’ž’’’«ž’’’ž’’’®Æ°±²³“µ¶·ø¹ž’’’ž’’’¼ž’’’ž’’’æĄĮĀĆÄÅĘĒČÉž’’’ž’’’Ģž’’’ž’’’ĻŠŃŅÓŌÕž’’’ž’’’Ųž’’’ž’’’ŪÜŻŽßąž’’’ž’’’ćž’’’ž’’’ęēčéźėģķīļšńņž’’’ž’’’õž’’’ž’’’ųłśūüżž’ęĮNœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ’DFL†== EBITEBIT†"-˜ļI’’†==˜ļ ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0’’†==˜ļ ‚$ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0†==ˆ1‚.ˆ5xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮ&œģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōObjInfo’’’’9’’’’Equation Native ’’’’’’’’’’’’ŽB_1271687316’’’’’’’’<ĪĄFŠč)?5ĄČŠč)?5ĄČOle ’’’’’’’’’’’’œG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  ’DCL†== S†"-˜ļTVCS†"-˜ļTVC†"-FC†"-I’’†==˜ļ ‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ3‚,ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ3‚,ˆ6ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ1‚,ˆ8ˆ0ˆ0‚,ˆ0ˆ0ˆ0†"-‚$ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0’’†== ‚$ˆ2‚,ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ4ˆ0ˆ0‚,ˆ0ˆ0ˆ0†==ˆ6xž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qCompObj;=’’’’iObjInfo’’’’>’’’’ŸEquation Native ’’’’’’’’’’’’ _1271687333:SAĪĄFŠč)?5ĄČŠč)?5ĄČęĮģĢę ¤¤ęDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  Required new funds˜ļ=˜ļ AS˜€˜€ ˜€†”D˜€S˜€–(˜€–)†"- LS†”DS–(–)†"-PS 2 ˆ1†"-D–(–)ž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²qęĮœģ ¤tģDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_EōOle ’’’’’’’’’’’’©CompObj@B’’’’ŖiObjInfo’’’’C’’’’¬Equation Native ’’’’’’’’’’’’­,_A  ’RNF†== $4,100,000‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0†×“ˆ2ˆ0‚%–(–)†"- ‚$ˆ1‚,ˆ9ˆ0ˆ0‚,ˆ0ˆ0ˆ0‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0’’‚$ˆ6‚,ˆ0ˆ0ˆ0‚,ˆ0ˆ0ˆ0†×“ˆ2ˆ0‚%–(–)†"-‚.ˆ0ˆ4‚%‚$ˆ7‚,ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0–(–)ˆ1†"-‚.ˆ1ˆ8–(–)ž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²q–Ńøˆģ~Ā…]`ģ~DSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APō_1013702389’’’’’’’’FĪĄFŠč)?5ĄČŠč)?5ĄČOle ’’’’’’’’’’’’ŗCompObjEG’’’’»iObjInfo’’’’H’’’’½Equation Native ’’’’’’’’’’’’¾Ō_1013702550D]KĪĄFŠč)?5ĄČŠč)?5ĄČOle ’’’’’’’’’’’’ŹCompObjJL’’’’ĖiG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  RNF = .683$1,200,000–(–)†"-‚.ˆ3ˆ1ˆ7‚$ˆ1‚,ˆ2ˆ0ˆ0‚,ˆ0ˆ0ˆ0–(–)†"-‚$ˆ2ˆ8ˆ8‚,ˆ0ˆ0ˆ0‚.ˆ8ˆ2–(–)†==˜ļ‚$ˆ8ˆ1ˆ9‚,ˆ6ˆ0ˆ0†"-‚$ˆ3ˆ8ˆ0‚,ˆ4ˆ0ˆ0†"-‚$ˆ2ˆ3ˆ6‚,ˆ1ˆ6ˆ0†==˜ļ‚$ˆ2ˆ0ˆ3‚,ˆ0ˆ4ˆ0ž’ ’’’’ĪĄFMathType 5.0 Equation MathType EFEquation.DSMT4ō9²q–ŃŠˆģ~l`ģ~DSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōObjInfo’’’’M’’’’ĶEquation Native ’’’’’’’’’’’’Īģ_1013702609’’’’’’’’PĪĄFŠč)?5ĄČŠč)?5ĄČOle ’’’’’’’’’’’’ÖG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  †==˜ļ‚$ˆ4ˆ0‚,ˆ0ˆ0ˆ0†++‚$ˆ6ˆ0‚,ˆ0ˆ0ˆ0†++‚$ˆ1‚,ˆ2ˆ2ˆ4‚,ˆ4ˆ8ˆ9†++‚$ˆ1‚,ˆ3ˆ6ˆ3‚,ˆ6ˆ3ˆ6†==˜ļ‚$ˆ2‚,ˆ6ˆ8ˆ8‚,ˆ1ˆ2ˆ5ž’ ’’’’ĪĄFMathType 5.0 Equation MathTyCompObjOQ’’’’×iObjInfo’’’’R’’’’ŁEquation Native ’’’’’’’’’’’’Śø_1271687615’’’’’’’’UĪĄFŠč)?5ĄČŠč)?5ĄČpe EFEquation.DSMT4ō9²q–Ńœˆģ~l`ģ~DSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!oED/APōG_APņAPōAōEō%ōB_AōC_AōEō*_HōAō@ōAHōA*_D_Eō_Eō_A  RNF = AS˜€˜€ ˜€†”D˜€S˜€–(˜€–)†"- LS†”DS–(–)†"-PS 2 ˆ1†"-D–(–)ž’ ’’’’ĪĄFMathType 5.0 Equation MathType 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