Cost Accounting For Dummies. Kenneth W. Boyd

reliable suppliers, and you determine that the total material cost is $65 per jacket. The machinery you use for other products can be configured to produce jackets, and labor costs add up to $30 per jacket.

      Now, that’s not all. You also allocate indirect (overhead) costs to the jackets for the factory lease, utilities, and for office costs. Time to get out the calculator: Overhead costs total $12, for a total product cost of $107.

      Estimating sales

      If you go back to basics, sales equals units sold, multiplied by the sale price. To estimate the price, talk to the customer who used the jacket.

      Did the jacket solve the problem? If so, would you be willing to pay $125 for the jacket? What if the price was $140? These questions connect the price paid to the value received. You talk to customers, research prices on other jackets, and decide on a $130 price.

Last step! Estimate the number of units sold in year one. Market research indicates that 500,000 riders average a 30-mile ride each week, and these are the serious riders that need your jacket. If two percent of that group buy a jacket in year one, that’s 10,000 jackets sold and $1.3 million in sales.

      Using CVP tools

      To bring the new product discussion in for a landing, I’ll use some of the cost accounting tools discussed earlier in the chapter.

      Here’s a review of the Thunder Proof jacket forecast for year one:

       Material costs total $65 per jacket, and you’ll spend $30 per jacket on labor costs.

       Overhead costs add up to $12 per jacket.

       The sale price is $130 per unit, and you expect to sell 10,000 jackets in year one.

      In order to use some of the formulas explained in this chapter, you need to analyze the costs differently. It’s not unusual for a business owner to start by defining costs per unit, but changing the analysis is more useful.

      Rather than working with costs per jacket, you need to assign costs as either fixed or variable. Head over to Chapter 2 to learn about the differences between fixed costs, variable costs, direct costs, and indirect (overhead) costs.

      You dig into cost information, assign costs, and plug the results into the breakeven formula:

       Profit ($0) = sales – variable costs – fixed costs

       Profit ($0) = (units × $130) – (units × $85) – $300,000

      Solve for the number of units:

       $300,000 = units × $45

       $300,000 / $45 = units

       6,667 = units

You need to sell 6,667 units, in order to cover all your costs and breakeven. Fortunately, your market research estimates 10,000 jackets sold in year one, which is above breakeven. Use the breakeven formula, and solve for profit:

       Profit = $130 × (10,000) – $85 × (10,000) – $300,000

       Profit = $1,300,000 – $850,000 – $300,000

       Profit = $150,000

      If you hit your sales goal of 10,000 jackets, you’ll earn $150,000 profit in year one. You can use this analysis for any new product idea, and decide if the required investment will generate a reasonable profit.

The Tax Man Cometh, the Profits Goeth

      Do you consider taxes when you make a spending decision? Does a bear live in the woods? The answer is “yes” to both questions. If you’re considering a major purchase, think about the income you need to earn and the tax bite. There’s going to be an impact on your profit. CVP analysis can help you figure everything out.

      Understanding pre-tax dollars

      Assume the business needs a car. The cost is $5,000. You have to earn more than $5,000, pay tax on that amount (say 30 percent), and then pay for the car. How much do you have to earn? Here’s a formula to compute how much you need to earn, which I refer to as pre-tax dollars:

       Pre-tax dollars needed for purchase = cost of item ÷ (1 - tax rate)

       Pre-tax dollars needed for purchase = $5,000 ÷ (1 - 0.30)

       Pre-tax dollars needed for purchase = $5,000 ÷ 0.70

       Pre-tax dollars needed for purchase = $7,142.86

      The cost of the car in pre-tax dollars is $7,142.86.

      When you allow for taxes, it takes $1.43 to buy $1.00 worth of car. $7,142.86 ÷ $5,000 equals 143% (with rounding). To purchase the car, you need 143% of $5,000, or $7,142.86. The taxes paid in this example are $2,142.86, the difference between $7,142.68 and $5,000.

      Adjusting target net income for income taxes

      It’s a smart move to assess the impact of taxes on target net income. Assume your business, Pizza Gone Wild, earns a $100,000 profit. That profit doesn’t account for income taxes. It assumes that as the owner, you keep $100,000 in your pocket with no taxes paid. Assume a 30 percent tax rate. You can calculate the pre-tax dollars needed to earn $100,000 after taxes:

       Pre-tax dollars = cost of item ÷ (1 - tax rate)

       Pre-tax dollars = $100,000 ÷ (1 - 0.30)

       Pre-tax dollars = $100,000 ÷ 0.70)

       Pre-tax dollars = $142,857.14

      The taxes paid are $42,857.14. And you’re probably saying, “Oh, I get it. To earn $100,000 after tax, I need to increase my sales to cover the taxes.” And you’re right. Ideally, sales prices and volume are sufficient to cover the burden of taxes.

      Consider an example, using Pizza Gone Wild. The plan for profitability was to sell 10,000 units at $20 each, but that won’t pay the taxes. Calculate the number of units you need to sell to cover profits and taxes ($142,857.14):

       $142,857.14 = (units × $20) – (units × $8) – $20,000

       $142,857.14 = units × ($20 – $8) – $20,000

       $142,857.14 = units × $12 – $20,000

      To finish the calculation, add $20,000 to both sides of the equation. Then divide both sides by $12.

      You need to sell 13,571 units to handle the $142,857.14. That’s 10,000 units for your profit and 3,571 units to handle the taxes. You gotta sell a lotta dough to make a little dough.

Chapter 4

      Estimating Costs with Job Costing

      IN THIS CHAPTER

      

Deciding when to use job costing and process costing

      

Identifying cost objects

      

Using job costs to price a product or service