CHAPTER 9 B – 1
22. Apply the accounting profit break-even point formula and solve for the sales price, P, that allows the
firm to break even when producing 40,000 calculators. In order for the firm to break even, the revenues
from the calculator sales must equal the total annual cost of producing the calculators. The depreciation
charge each year will be:
Depreciation = $137,000 per year
accounting break-even is the point at which the net income of the product is zero. So, solving the
accounting break-even equation for the sales price, we get:
23. a. The NPV of the project is sum of the present value of the cash flows generated by the project.
The cash flows from this project are an annuity, so the NPV is:
b. The company should abandon the project if the PV of the revised cash flows for the next nine
years is less than the project’s aftertax salvage value. Since the option to abandon the project
occurs in Year 1, discount the revised cash flows to Year 1 as well. To determine the level of
C2 = $4,245,536.06
24. a. The NPV of the project is sum of the present value of the cash flows generated by the project.
The annual cash flow for the project is the number of units sold times the cash flow per unit,
which is:
NPV = –$229,670.05
b. The company will abandon the project if unit sales are not revised upward. If the unit sales are
revised upward, the aftertax cash flows for the project over the last four years will be: