Planning DB For Smart Zena
Phase 1
| 10/7/14 12:13 | ||||||
| Capital Expenditure Planning & Budgeting for Universal Parts Company | ||||||
| Universal Parts Company - Estimated Cash Flows (CF) for Projects A & B (in thousands of dollars): | ||||||
| Year | CFA | CFB | ||||
| 0 | ($1,000) | ($1,000) | ||||
| 1 | $100 | $700 | ||||
| 2 | $600 | $500 | ||||
| 3 | $800 | $200 | ||||
| Assumme that tax effects, depreciation, salvage values, and all operating costs have been included in the cash flows | ||||||
| Net Present Value (NPV) | ||||||
| (1) Determine each project’s NPV. | ||||||
| WACC = | 10.00% | |||||
| NPVA = | $187.83 | Activity: Choose both projects if two projects are independent, and their NPVs are positive | ||||
| NPVB = | $199.85 | Activity: Choose the project with the higher positive NPV if the two projects are mutually exclusive | ||||
| Internal Rate of Return (IRR) | ||||||
| (1) Determine each project’s IRR. | ||||||
| The internal rate of return (IRR) is that discount rate which forces the NPV of a project to equal zero. | ||||||
| Activity: Double-click on the equation to find out how you can insert an equation. | ||||||
| The solution to this equation can be found using Excel's IRR function. | ||||||
| IRRA = | 18.1% | Activity: Choose both projects if two projects are independent, and their IRRs are higher than the WACC | ||||
| IRRB= | 23.6% | Activity: Choose the project with the higher IRR in excess of WACC if the projects are mutually exclusive | ||||
| Crossover Rate | ||||||
| (1) Draw NPV profiles for Projects A and B. At what discount rate do the profiles cross? | ||||||
| Project | Project | |||||
| WACC | A | B | ||||
| $187.83 | $199.85 | |||||
| 0% | 500.00 | 400.00 | ||||
| 5% | 330.53 | 292.95 | ||||
| 10% | 187.83 | 199.85 | ||||
| 15% | 66.66 | 118.27 | ||||
| 20% | -37.04 | 46.30 | ||||
| 25% | -126.40 | -17.60 | ||||
| Year | CFDifference | |||||
| 0 | $0 | |||||
| 1 | ($600) | |||||
| 2 | $100 | |||||
| 3 | $600 | |||||
| IRR = crossover rate = | 8.68% | |||||
| Modified Internal Rate of Return (MIRR) | ||||||
| (1) Find the MIRRs for Projects A and B. | ||||||
| Activity: MIRR is the internal rate of return for a series of a project’s cash flows, taking into account the cost of investment and interest on reinvestment of cash. | ||||||
| Activity: Projects A and B's modified IRRs can be solved for by using Excel's MIRR function, entering their cash flows and using the WACC as both the discount rate and the reinvestment rate. | ||||||
| MIRRA = | 16.5% | |||||
| MIRRB = | 16.9% | |||||
| By the MIRR criteria, Project B is preferred to Project A, which is consistent with the NPV decision. | ||||||
| Payback Period | ||||||
| (1) Find the paybacks for Projects A and B. | ||||||
| Payback Calculations | ||||||
| Project A | Years | 0 | 1 | 2 | 3 | |
| | | | | | | | | |||
| Cash Flow | -1,000 | 100 | 600 | 800 | ||
| Cumulative Cash Flow | -1,000 | -900 | -300 | 500 | ||
| Payback A = 2 + 300/800 = | 2.4 | |||||
| Project B | Years | 0 | 1 | 2 | 3 | |
| | | | | | | | | |||
| Cash Flow | -1,000 | 700 | 500 | 200 | ||
| Cumulative Cash Flow | -1,000 | -300 | 200 | 400 | ||
| Payback B = 1 + 300/500 = | 1.6 | |||||
NPV Profiles
$187.83 0 0.05 0.1 0.15000000000000002 0.2 0.25 500 330.52586113810594 187.82870022539419 66.655708062792883 -37.037037037036953 -126.39999999999998 $199.85 0 0.05 0.1 0.15000000000000002 0.2 0.25 400 292.94892560198673 199.8497370398195 118.27073230870405 46.296296296296532 -17.600000000000023WACC
NPV ($)
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