Chapter 28
INVESTMENT CRITERIA

Back to flows and financial analysis

The “mathematics” we studied in Chapters 16 and 17, dealing with present value and internal rate of return, can also be applied to investment decisions and financial securities. These theories will not be covered again in detail, since the only real novelty is of a semantic nature. In the sections on financial securities, we calculated the yield to maturity. The same approach holds for analysing industrial investments, whereby we calculate a rate that takes the present value to zero. This is called the internal rate of return (IRR). Internal rate of return and yield to maturity are thus the same.

This chapter will discuss:

  • the cash flows to be factored into investment decisions, which are called incremental cash flows; and
  • other investment criteria, which are less relevant than NPV and IRR and have proven disappointing in the past. As financial managers, you should nevertheless be aware of them, even if they are more pertinent to accounting work than financial management: payback period, accounting rate of return, profitability indicator.

Section 28.1 THE PREDOMINANCE OF NPV AND THE IMPORTANCE OF IRR

Each investment has a net present value (NPV), which is equal to the amount of value created. Remember that the net present value of an investment is the value of the positive and negative cash flows arising from an investment, discounted at the rate of return required by the market. The rate of return is based upon the investment's risk.

From a financial standpoint, and if forecasts are correct, an investment with positive NPV is worth making since it will create value. Conversely, an investment with negative NPV should be avoided as it will destroy value.

Sometimes investments with negative NPV are made for strategic reasons, such as to protect a position in the industry sector or to open up new markets with strong, yet hard-to-quantify, growth potential. It must be kept in mind that if the NPV is really negative, it will certainly lead to the destruction of value. Sooner or later, projects with negative NPV have to be offset by other investments with positive NPV that create value. Without doing so, the company will be headed for ruin.

The internal rate of return (IRR) is simply the rate of return on an investment. Given an investment's degree of risk, it is financially worthwhile if the IRR is higher than the required return. On the other hand, if the IRR is lower than the risk-based required rate of return, the investment will serve no financial purpose.

Net present value (NPV) measures the value created by the investment and is the best criterion for selecting or rejecting an investment, whether it is industrial or financial. When it is simply a matter of deciding whether or not to make an investment, NPV and IRR produce the same outcome. However, if the choice is between two mutually exclusive investments, net present value is more reliable than the internal rate of return.

From a conceptual and methodological point of view, NPV is a better criterion as it takes into account risk (payback ratio does not), the whole stream of cash flows (idem) and assumes that intermediate cash flows are reinvested at the cost of capital, which is more realistic than IRR (which implicitly assumes reinvestment at the IRR, which may be above the cost of capital).

Actual computation of NPV is not always well applied. Indeed, some managers discount cash flows using the cost of capital of the group and not at a rate that reflects the market risk of the specific project. It should be kept in mind that a very risky project will increase the overall risk of the firm and thus should be discounted at a higher rate (and vice versa). We will highlight this point in the next chapter.

Graham and Harvey (May 2001) conducted a broad survey of corporate and financial managers to determine which tools and criteria they use when making financial decisions. They asked them to indicate how frequently they used several capital budgeting methods. The findings showed that net present value and internal rate of return carry the greatest weight, and justifiably so. Some 75% of financial managers systematically value investments according to these two criteria. This proportion increases over time demonstrating that pedagogy in finance is not useless.

Interestingly, large firms apply these criteria more often than small and medium-sized companies, and MBA graduates use them systematically while older managers tend to rely on the payback ratio.

Conclusions are slightly different for small and medium companies for which (according to a study by Danielson and Scott) intuition comes first (26%), then payback ratio (19%), ROCE (14%) and NPV (12%).

Section 28.2 THE MAIN LINES OF REASONING

All investment decisions must comply with the following six principles:

  1. consider cash flows rather than accounting data;
  2. reason in terms of incremental cash flows, considering only those associated with the project;
  3. reason in terms of opportunity;
  4. disregard the type of financing;
  5. consider taxation; and
  6. above all, be consistent.

1/ REASON IN TERMS OF CASH FLOWS

We have already seen that the return on an investment is assessed in terms of the resulting cash flows. Indeed, only cash flows can be invested and earn interest or be used to repay a debt and stop the payment of its interests. One must therefore analyse the negative and positive cash flows, and not the accounting income and expenses. These accounting measures are irrelevant because they do not take into account working capital generated by the investment and include depreciation, which is a non-cash item.

We stress the fact that in finance, an amount costs only when it is disbursed and earns only when it is received, regardless of the accounting treatment applied to it.

2/ REASON IN TERMS OF INCREMENTAL FLOWS

When considering an investment, one must take into account the flows it generates, all the flows derived from the investment, and nothing else but these flows. It is crucial to assess all the consequences of an investment upon a company's cash position. Some of these are self-evident and easy to measure, and others are less so.

A movie theatre group plans to launch a new complex, and substantial costs have already been incurred in its design. Should these be included in the investment's cash flows? The answer is no, since the costs have already been incurred regardless of whether or not the complex is actually built. These are sunk costs. Therefore, they should not be considered part of the investment expenditure.

It would be absurd to carry out an investment simply because the preparations were costly and one hopes to recoup funds that, in any case, have already been spent. The only valid reason for pursuing an investment is that it is likely to create value.

Now, if the personnel department has to administer an additional 20 employees hired for the new complex (e.g. 5% of its total workforce), should 5% of the department's costs be allocated to the new project? Again, the answer is no. With or without the new complex, the personnel department is part of overhead costs. As a general rule, structural costs cannot be attributed, even in part, to an investment because they are independent of it. Structural expenses would only be affected if the planned investment generates additional costs – which in our example is recruitment expenses.

However, design and overheads will be priced (to the extent possible given the competitive environment) into the ticket charged for entry to the new complex. Finance here differs quite markedly from management control.

A perfume company is about to launch a new product line that may cut sales of its existing perfumes by half. Should this decline be factored into the calculation of the investment's return? Yes, because the new product line will prompt a shift in consumer behaviour: the decline in cash flow from the older perfume stems directly from the introduction of this new product.

Nevertheless, we can mention that in certain very specific sectors with very low marginal costs, this reasoning may lead to overinvestment, creating overcapacity and therefore price wars.

3/ REASON IN TERMS OF OPPORTUNITY

For financial managers, an asset's value is its market value, which is the price at which it can be bought (investment decision) or sold (divestment decision). From this standpoint, its book or historic value is of no interest whatsoever, except for tax purposes (taxes payable on book capital gains, tax credit on capital losses, etc.).

For example, if a project is carried out on company land that was previously unused, the land's after-tax resale value must be considered when valuing the investment. After all, in principle, the company can choose between selling the land and booking the after-tax sales price, or using the land for the new project. Note that the book value of the land does not enter into this line of reasoning.

The opportunity principle boils down to some very simple rules:

  • if a company decides to hold on to a business, this implies that it should be prepared to buy that business (if it did not already own it) in identical operating circumstances; and
  • if a company decides to hold on to a financial security that is trading at a given price, this security is identical to one that it should be prepared to buy (if it did not already own it) at the same price.

Financial managers are, in effect, “asset dealers”. They must introduce this approach within their company, even if it means standing up to other managers who view their respective business operations as essential and viable. Only by systematically confronting these two viewpoints can a company balance its decision-making and management processes.

Theoretically, a financial manager does not view any activity as essential, regardless of whether it is one of the company's core businesses or a potential new venture. The CFO must constantly be prepared to question each activity and reason in terms of:

  • buying and selling assets; and
  • entering or withdrawing from an economic sector of activity.

The concept of necessity should be interpreted as regards the strategy of the firm, the investment is then a tool for achieving this strategy; a necessary tool, hence highly profitable.

4/ DISREGARD THE TYPE OF FINANCING

When comparing an investment's return with its cost of financing, the two items must be considered separately.

In practice, since the discount rate corresponds to the required rate of return necessary to cover the total cost of financing the investment, interest expense, repayments or dividends should not be included in the flows. Only operating and investment flows are taken into account, but never financing flows. This is the same distinction that was made in Chapter 2. Failure to do so would skew the project's net present value. This would also overstate its IRR, since the impact of financing would be included twice:

  • first, within the weighted average cost of capital for this investment, which is its cost of financing; and
  • second, at the cash flow level.

To demonstrate this, consider, for example, an investment with the following flows:

Year0123
Investment flows−1001515115

The NPV of this investment is 7.2 (if cash flows are discounted at 12%) and its IRR is 15%. Now, assume that 20% of the investment was financed by debt at an annual after-tax cost of 6%. Then it is possible to deduct the debt flows from the investment flows and calculate its NPV and IRR:

Year0123
Investment flows−10015.015.0115.0
Debt financing flows  20−1.2−1.2−21.2
Net flows to equity −8013.813.8 93.8

With a rate of 12%, the NPV is 10.1 and the IRR is 17.2%. Now, if 50% of the investment were financed by debt, the NPV would rise to 14.4 and the IRR to 24%. At 80% debt financing, NPV works out to 18.7 and the IRR to 51%.

This demonstrates that by taking on various degrees of debt, it is possible to manipulate the NPV and IRR. This is the same as using the financial leverage that was discussed in Chapter 12. However, this is a slippery slope. It can lead unwary companies to invest in projects whose low industrial profitability is offset by high debt, which in fact increases the risk considerably.

When debt increases, so does the required return on equity as the risk increases for shareholders, as we have seen in Chapter 12. It would be incorrect to continue valuing the previous NPV at a constant discount rate of 12%. The discount rate has to be raised in conjunction with the level of debt. This corrects our reasoning and NPV remains constant. The IRR is now higher, but the minimum required return has risen as well to reflect the greater degree of risk of an investment financed by borrowings.

It would be absurd to believe that one can undertake an investment because it generates an IRR of 10% whereas the corresponding debt can be financed at a rate of 7%. In fact, the debt is only available because the company has equity that acts as collateral for creditors. Equity has to be remunerated, and this is not reflected in the 7% interest on the debt. No company can be fully financed by debt, and it is therefore impossible to establish a direct comparison between the cost of debt and the project's return.

5/ CONSIDER TAXATION

Clearly, taxation is an issue because corporate executives endeavour to maximise their after-tax flows; it goes without saying that this is done while respecting fiscal regulations. Consider that:

  • additional depreciation generates tax savings that must be factored into the equation;
  • the cash flows generated by the investment give rise to taxes, which must be included as well; and
  • certain tax shields offer tax credits, carbon credits, rebates, subsidies, allowances and other advantages for carrying out investment projects.

In practice, it is better to value a project using after-tax cash flows and an after-tax discount rate in order to factor in the various tax benefits from an investment. Therefore, the return required by investors and creditors is calculated after tax.

In cases where cash flows are discounted before tax, it is important to ascertain that all flows and components of weighted average cost of capital are considered before taxes as well.

6/ BE CONSISTENT!

The best advice we can give to our readers is to always be consistent. If the basis of valuation is constant euro values – that is, excluding inflation – be sure that the discount rate excludes inflation as well. We recommend using current euro values, because the discount rate already includes the market's inflation expectations.

If it is a pre-tax valuation, make sure the discount rate reflects the pre-tax required rate of return. We recommend using after-tax valuations because a world without taxes only exists in textbooks!

And if flows are denominated in a given currency, the discount rate must correspond to the interest rate in that currency as well.

7/ AND WHAT ABOUT ENERGY TRANSITION?

Should the urgency of energy transition not lead to the adoption of new investment selection criteria in order to facilitate it? We do not think so. Current criteria can quite easily account for incentives favouring energy transition, be it in terms of flows (subsidies, carbon credits, etc.) or the discount rate, as we will see in Chapter 29.

This being said, a company is not forced to select, from among mutually exclusive investments, the one with the best NPV if it goes with a high carbon footprint. It should be noted that such a situation would reflect an unsatisfactory incentive/regulatory balance put in place by governments. The company may even decide to hold on to an investment with a negative NPV in order to help the planet. But in a competitive market, a firm cannot be virtuous on its own. It will find it difficult to behave in this way unless, on the other hand, it makes investments with a positive NPV to offset its virtuous behaviour.

Section 28.3 WHICH CASH FLOWS ARE RELEVANT?

In practice, three types of cash flow must be considered when assessing an investment: operating flows, investment flows and extraordinary flows. Financial managers try to plan both the amount of a cash flow and its timing. In other words, they draw up projections of the cash flows on the investment.

Where the investment has a limited life, it is possible to anticipate its cash flows over the entire period. But, in general, the duration of an investment is not predetermined, and one assumes that at some point in the future it will be either wound up or sold. This means that the financial manager has to forecast all cash flows over a given period with an explicit forecast period, and reason in terms of residual (or salvage) value beyond that horizon. The residual value reflects the flows extending beyond the explicit investment horizon, and on into infinity. Although the discounted residual value is frequently very low since it is very far off in time, it should not be neglected. Its book value is sometimes zero, but its economic value may be quite significant since accounting depreciation may differ from economic depreciation. If some of the assets may be sold off, one must also factor in any taxes on capital gains.

1/ OPERATING FLOWS

The investment's contribution to total earnings before interest, taxes, depreciation and amortisation (EBITDA) must be calculated. It represents the difference between the additional income and expenses arising from the investment, excluding depreciation and amortisation.

Then, from EBITDA, the theoretical tax on the additional operating profit must be deducted. This tax is then calculated by multiplying the tax rate borne by the project with the differential on the operating profit, taking into account any tax-loss carryforwards which could be used.

It is essential to deduct changes in working capital from EBITDA. Unfortunately, many people tend to forget this. In most cases, working capital is just a matter of a time lag. It builds up gradually, grows with the business and is retrieved when the business is discontinued. A euro capitalised today in working capital can be retrieved in 10 years' time, but it will not be worth the same. Money invested in working capital is not lost. It is simply capitalised until the investment is discontinued. However, this capitalisation carries a cost, which is reflected in the discounted amount.

2/ INVESTMENT FLOWS

Investment in fixed assets comprises investment in maintenance, production capacity and growth, whether in the form of tangible assets (machinery, land, buildings, etc.) or intangible assets (research and development, patents and licences, business capital, etc.) or financial assets (shares in subsidiaries) for external growth.

The investment must be assessed for each period, as the investment is not necessarily restricted to just one year, nor spread evenly over the period. Once again, remember that our approach is based on cash and not accounting data. The investment flows must be recognised when they are paid, not when the decisions to make them were incurred. And finally, do not forget to reason in terms of net investment; that is, after any disposals, investment subsidies and other tax credits.

3/ EXTRAORDINARY FLOWS

It may seem surprising to mention extraordinary items when projecting estimated cash flows. However, financial managers frequently know in advance that certain expenses that have not been booked under EBITDA (litigation, tax audits, etc.) will be disbursed in the near future. These expenses must all be included on an after-tax basis in the calculation of estimated free cash flow.

Extraordinary flows can usually be anticipated at the beginning of the period since they reflect known items. Beyond a two-year horizon, it is generally assumed that they will be zero.

This gives us the following cash flow table:

Periods01n
Incremental EBITDA+++ +
− Incremental tax on operating profit
− Change in incremental working capital− −− −+ +
− Investments− − −
+ Divestments after tax+++ +
− Extraordinary marginal expenses
= Cash flow to be discounted = Free cash flows− −+++ +

Section 28.4 OTHER INVESTMENT CRITERIA

1/ THE PAYBACK PERIOD

The payback period is the time necessary to recover the initial outlay on an investment. Where annual free cash flows are identical, the payback period is equal to:

StartFraction italic Investment Over italic Annual free cash flow EndFraction

For the following investment:

Period012345
Cash flows−2.10.80.80.80.80.8

the payback period is 2.1 / 0.8 = 2.6 years.

Where the annual flows are not identical, the cumulative cash flows are compared with the amount invested, as below:

Period012345
Cash flows−10.30.40.40.50.2
Cumulative cash flows0.30.71.11.61.8

The cumulative flow is 0.7 for period 2 and 1.1 for period 3. The payback period is thus two to three years. A linear interpolation gives us a payback period of 2.75 years.

Once the payback period has been calculated, it is compared with a cut-off date determined by the financial manager. If the payback period is longer than the cut-off period, then the investment should be rejected. Clearly, when the perceived risk on the investment is high, the company will look for a very short payback period in order to get its money back before it is too late!

The payback ratio is used as an indicator of an investment's risk and profitability. However, it can lead to the wrong decision, as shown in the example below of investments A and B.

Flows in period 0Flows in period 1Flows in period 2Flows in period 3Recovery within20% NPV
Investment A−1,0005004006002 years and 2 months  42
Investment B−1,0005005001002 years−178

The payback rule would prompt us to choose investment B, even though investment A has positive NPV but B does not. The payback rule can be misleading because it does not take all flows into account.

Moreover, because it considers that a euro today is worth the same as a euro tomorrow, the payback rule does not factor in the time value of money. To remedy this, one sometimes calculates a discounted payback period representing the time needed for the project to have positive NPV. Returning to the example, with a 20% discount rate, it then becomes:

Year012345
Cumulative present values−2.1−1.43−0.88−0.41−0.030.29

The discounted payback period is now 4 years compared with 2.6 years before discounting. Discounted or not, the payback period is a risk indicator, since the shorter it is, the lower the risk of the investment. That said, it ignores the most fundamental aspect of risk: the uncertainty of estimating liquidity flows. Therefore, it is just an approximate indicator since it only measures liquidity.

However, the payback ratio is fully suited to productive investments that affect neither the company's level of activity nor its strategy. Its very simplicity encourages employees to suggest productivity improvements that can be seen to be profitable without having to perform lengthy calculations. It only requires common sense. However, calculating flows in innovative sectors can be something of a shot in the dark.

It should be noted that some companies calculate the NPV of their potential investments over a limited period (5 years for example); cash flows beyond this period are considered too uncertain and are neglected. In such cases, the practice is equivalent to the discounted payback period.

2/ RETURN ON CAPITAL EMPLOYED

The return on capital employed (ROCE) represents the increase in after-tax operating profit generated by the investment over the year divided by the capital employed (sum of fixed assets and the working capital generated by the investment):

ROCE equals StartFraction Operating income after tax Over Net average fixed assets plus Net average working capital EndFraction

The average accounting return can also be calculated, which is the average of annual ROCEs over the life of the investment. The computation of ROCE takes into account the after-tax operating profit and capital employed (working capital plus the residual investment after depreciation).

By not taking into account when cash flows occur accounting rates of return generally overstate the rates of return (as high returns are more distant in time). Another drawback with accounting rates of return is that they maximise rates without considering the corresponding risk.

On the surface, it may seem that there is no connection between return on capital employed and the internal rate of return. The first discounts flows, while the second calculates book wealth. And yet, taken over a year, their outcomes are identical. An amount of 100 that increases to 110 a year later has an IRR of 100 = 110 / (1 + r), so r = 10%, and ROCE of 10 / 100, or 10%.

ROCE and IRR are equal over a given period of time. ROCE is therefore calculated by period, while IRR and NPV are computed for the entire life of the investment.

Although accounting rates of return should not be used as investment or financing criteria, they can be useful financial control tools.

Sooner or later, an IRR has to be translated into an accounting rate of return. If not, the investment has not generated the anticipated ex-post return and has not achieved its purpose. We strongly advise you to question any differences between IRR and ROCE, i.e. do profits arise unevenly over the period (starting out slowly or not at all and then gathering momentum), what is the amount of terminal value, are there calculation errors, is the hypothesis on the return of cash flows ploughed back in the business correct, etc.?

3/ CAPITAL RATIONING AND THE PRESENT VALUE INDEX

Sometimes there is a strict capital constraint imposed on the firm, and it is faced with more NPV-positive projects than it can afford. In order to determine which project(s) to pursue, some use the present value index (PVI). This is the present value of cash inflows divided by the present value of cash outflow:

italic upper P upper V upper I equals StartFraction Present value of inflows Over Present value of outflows EndFraction

By using the PVI, financial managers can rank the different projects and then select the investment with the highest PVI – that is, the project with the highest NPV relative to the present value of outflows. After making this selection, if the total amount of capital available has not been fully exhausted, the managers should then invest in the project with the second-highest PVI, and so on until no more capital remains to invest as long as PVI remains above 1.

Our reader will have noticed that just like the IRR, the profitability index does not take into account the size of the project, and two projects with the same IP can generate very different NPVs!

SUMMARY

QUESTIONS

EXERCISES

ANSWERS

BIBLIOGRAPHY

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