Submitted by: Submitted by yuri303030
Views: 237
Words: 570
Pages: 3
Category: Business and Industry
Date Submitted: 01/31/2012 10:20 PM
Capital Budgeting
Problem: Bennet Co. Medium Size Fabricator
Expansion A: Reduce costs of production – Cost of $42,000
B: Service a new product line – Cost of $45,000
| Project A | Project B |
Initial Investment Year | | |
1 | 14,000 | 28,000 |
2 | 14,000 | 12,000 |
3 | 14,000 | 10,000 |
4 | 14,000 | 10,000 |
5 | 14,000 | 10,000 |
| NPV = $11,071 | NPV=$10,924 |
Capital Budgeting & Wealth Maximization
1. Capital Gains – P1-Po = increase in stock’s market value
2. Dividends = profit
3. Return = Capital Gains + Dividends
Capital Investment – purchase of future cash flow
KEY PROBLEMS IN INVESTMENT EVALUATION
1. Cash flow
2. Rate
->Risk-free interest rate (Treasury bills) +Risk Premium= reflects high risk, high return concept
Different Methods in Project Evaluation
* Discounted Cash Flow Model
The Net Present Value
NPV =i=1nCFi(1+r)i-IO
*Difference of the sum of the PV of the future project cahs flows and the initial outlay of the investment
NPV Consistent with Shareholder Wealth Maximization?
* NPV is a residual gain, and shareholders are residual owners
* NPV integrated risk in the discount rate
Properties of NPV
* Used to rank projects
* Additive
* Farther out (longer) cash flows have lower value
Internal Rate of Return
IRR : Discount rate which equates the PV of the investment cost to the PV of future cash flow
* Makes NPV equal to 0
* Decision Rule:
* If IRR > required rate of return
* If IRR < required rate of return
Is IRR consistent with SWM? Yes.
Problems with IRR
* Not a reliable procedure for ranking projects
* Violates the principle that relative rankings of investment can change when the cost of capital changes unlike NPW, the IRR is estimated independently of the cost of capital. Hence, rankings remain constant even when the latter changes
* Violates the principle of additivity.
* It can give...