TOPIC 3 Investment Appraisal.

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Presentation transcript:

TOPIC 3 Investment Appraisal

Objectives of this Chapter Using different investment appraisal methods to assess the viability of projects Payback Period Return on Capital Employed Internal rate of Return Understand the advantages & disadvantages of each method Single & multi period rationing

Reference Chapter : Chapter 6 Corporate Finance (Principles and Practice) Denzil Watson and Anthony Head

Payback period Years to recover initial investment Example: Year Project A Project B 0 (1000) (1000) 1 400 600 2 400 400 3 400 200 4 400 nil Payback 3.5 years 2 years

Payback period (Continued) Advantages of payback period: Simple concept to understand Easy to calculate (provided future cash flows have been calculated) Uses cash, not accounting profit Takes risk into account (in the sense that earlier cash flows are more certain).

Payback period (Continued) Disadvantages: Considers cash flows within the payback period only; says nothing about project as a whole Ignores size and timing of cash flows Ignores time value of money (although discounted payback can be used) It does not really take account of risk.

Return on capital employed ROCE can be defined as: average annual accounting profit × 100 average investment Where average investment is: (initial investment + scrap value)/2 ROCE can also be defined as: initial investment ROCE is also known as accounting rate of return (ARR) and return on investment (ROI).

Return on capital employed (Continued) Average annual accounting profit can be calculated from project cash flows by taking off depreciation. Accounting profit is not cash flow. Simple decision rule: accept project if ROCE is equal to or greater than target value i.e. current company or division ROCE. If projects are mutually exclusive, select project with highest ROCE.

Return on capital employed (Continued) Example: A machine costs £10 000 Useful economic life is 5 years After 5 years, scrap value of £2000 Net cash inflows from the machine would be £3000 per year Ignore taxation.

Return on capital employed (Continued) Example: Depreciation: (10 000 – 2000)/5 = £1600 Average annual profit: 3000 – 1600 = £1400 Average investment: (10 000 + 2000)/2 = £6000 ROCE: (1400/6000) × 100 = 23%

Return on capital employed (Continued) Advantages of return on capital employed: Gives value in familiar percentage terms Can be compared with primary accounting ratio, ROCE Relatively simple concept compared to DCF methods such as NPV and IRR Can compare mutually exclusive projects Considers whole of project, unlike payback.

Return on capital employed (Continued) Disadvantages of return on capital employed Uses accounting profit rather than cash: Profit not directly linked to primary financial objective of shareholder wealth maximisation Uses average profits and hence ignore timing of profits Ignores time value of money Relative measure and so ignores size of initial investment.

Net present value Difference between PV of future benefits and present value of capital invested, discounted at company’s cost of capital. NPV decision rule is to accept all projects with a positive net present value. With mutually exclusive projects, select project with highest NPV. Regarded as the best investment appraisal method by academics.

Net present value (Continued) NPV is given by: C1 C2 C3 Cn – I0 + _____ + _____ + _____ + . . .+ ____ (1+r) (1+r)2 (1+r)3 (1+r)n Where: I0 is the initial investment C1, C2, . . Cn are the project cash flows occurring in years 1, 2, . . n r is the cost of capital or required rate of return.

Net present value (Continued) Example: Project costing £1000 is expected to yield £500 per year for 2 years. What is the NPV? Year Cash flow 10% PVF PV 0 (1000) 1.000 (1000) 1 500 0.909 455 2 500 0.826 413 NPV = (132) Would you accept the project? No.

Net present value (Continued) Advantages: Takes account of time value of money Uses cash flow, not accounting profit Takes account of all relevant cash flows over life of project Can take account of conventional and non-conventional cash flows, as well as changes in discount rate during project Gives absolute measure of project value.

Net present value (Continued) Disadvantages: Project cash flows may be difficult to estimate (but applies to all methods) Accepting all projects with positive NPV only possible in a perfect capital market Cost of capital may be difficult to find Cost of capital may change over project life, rather than being constant.

Internal rate of return IRR is discount rate which gives zero NPV for project. Decision rule is to accept all projects with an IRR greater than company's cost of capital or target rate of return. Linear interpolation or extrapolation gives an approximate value of IRR.

Internal rate of return (Continued) + NPV IRR Discount rate Investment project –

Internal rate of return (Continued) IRR = R1 + NPV1 × (R2 – R1) (NPV1 – NPV2) + NPV NPV1 For numerical example see Watson & Head A IRR B R R 1 2 NPV2 D C Investment project –

IRR versus NPV If IRR is used to compare mutually exclusive projects, wrong project may be selected: NPV always gives correct selection advice. + NPV Area of conflict Discount rate IRR of incremental project Cost of capital – Project B Project A

IRR versus NPV (Continued) A problem if applying IRR to projects with non-conventional cash flows is that multiple IRRs may be found: again, NPV gives correct selection advice. NPV can accommodate changes in discount rate during project, but IRR ignores them. NPV method assumes that cash flows can be reinvested at a rate equal to the cost of capital: IRR method assumes that cash flows can be reinvested at rate equal to IRR.

Conclusion NPV is academically preferred as an investment appraisal method – it has no major defects and is consistent with SHWM. IRR comes a close second and can prove to be a useful alternative. ARR and payback are flawed as investment appraisal methods but payback is often used as an initial screening method.

Capital rationing Arises if firm has insufficient funds to invest in all projects with positive NPV. Hard capital rationing arises when limitations are externally imposed. Soft capital rationing arises when limitations are internally imposed. Soft capital rationing is more common.

Hard capital rationing Causes: Capital markets may be depressed. Investors may consider the company to be too risky to invest in. Issue costs may make a small issue of finance expensive.

Soft capital rationing Arises if managers: want to avoid dilution of control (equity) want to avoid dilution of EPS (equity) wish to avoid fixed interest payments (debt) wish to follow policy of steady growth believe restricting available funds will encourage better investment projects (internal market for investment funds).

Single period rationing Firm must choose combination of projects to maximise total NPV. Ranking divisible projects by NPV will not lead to correct decision. Divisible projects must be ranked using the profitability index (PI). PI = PV of Future Cash Flows Investment (Alternatively, PI = NPV/Investment).

Single period rationing (Continued) For indivisible projects, selection must be made by looking at total NPVs of possible combinations of projects. Combination with highest NPV which does not exceed capital rationing limit will be optimal investment schedule. Investment of surplus funds is not relevant to the investment decision.

Multi-period rationing Profitability index and NPV evaluation of project combinations do not help. Linear programming must be used to determine optimum combination. Simple problems can be solved by hand, complex problems by computer.

Please complete all theory and practice questions End of Lesson Please complete all theory and practice questions