In: Accounting
Problem 13-23 Comprehensive Problem [LO13-1, LO13-2, LO13-3, LO13-5, LO13-6]
Lou Barlow, a divisional manager for Sage Company, has an opportunity to manufacture and sell one of two new products for a five-year period. His annual pay raises are determined by his division’s return on investment (ROI), which has exceeded 18% each of the last three years. He has computed the cost and revenue estimates for each product as follows: |
Product A | Product B | ||||
Initial investment: | |||||
Cost of equipment (zero salvage value) | $ | 170,000 | $ | 380,000 | |
Annual revenues and costs: | |||||
Sales revenues | $ | 250,000 | $ | 350,000 | |
Variable expenses | $ | 120,000 | $ | 170,000 | |
Depreciation expense | $ | 34,000 | $ | 76,000 | |
Fixed out-of-pocket operating costs | $ | 70,000 | $ | 50,000 | |
The company’s discount rate is 16%. |
Click here to view Exhibit 13B-1 and Exhibit 13B-2, to determine the appropriate discount factor using tables. |
Required: |
1. |
Calculate the payback period for each product. (Round your answers to 2 decimal places.) |
2. |
Calculate the net present value for each product. (Round discount factor(s) to three decimal places.) |
3. |
Calculate the internal rate of return for each product. (Round percentage answer to 1 decimal place. i.e. 0.1234 should be considered as 12.3% and Round discount factor(s) to 3 decimal places.) |
4. |
Calculate the project profitability index for each product. (Round discount factor(s) to three decimal places. Round your answers to 2 decimal places.) |
5. |
Calculate the simple rate of return for each product. (Round percentage answer to 1 decimal place. i.e. 0.1234 should be considered as 12.3%.) |
6a. | For each measure, identify whether Product A or Product B is preferred. |
6b. | Based on the simple rate of return, Lou Barlow would likely: | ||||||
|
rev: 11_22_2014_QC_59795, 03_16_2
Product A: Initial Investment = $170000
Annual cash inflow = 250000 - 120000 - 70000 = 60000
Product B: Initial Investment = $380000
Annual cash inflow = 350000 - 170000 - 50000 = 130000