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Making Capital Investment Decisions Making Capital Investment Decisions

Making Capital Investment Decisions - PowerPoint Presentation

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Making Capital Investment Decisions - PPT Presentation

Chapter 8 Determine the relevant cash flows for various types of capital investments Compute depreciation expense for tax purposes Incorporate inflation into capital budgeting Employ the various methods for computing operating cash flow ID: 570101

000 year capital cash year 000 cash capital costs depreciation npv 100 flows project tax rate net cost eac

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Slide1

Making Capital Investment Decisions

Chapter 8Slide2

Determine the relevant cash flows for various types of capital investments

Compute depreciation expense for tax purposes

Incorporate inflation into capital budgetingEmploy the various methods for computing operating cash flowApply the Equivalent Annual Cost approach

Key Concepts and SkillsSlide3

Incremental Cash Flows

Cash flows matter—not accounting earnings.

Incremental cash flows matter.Sunk costs don’t matter.

Opportunity costs matter.

Side effects like cannibalism and erosion matter.

Taxes matter: we want incremental after-tax cash flows.

Inflation matters

.

STAND ALONE PRINCIPLE – view the Project as a mini-firm.Slide4

Cash Flow: The Basis of Capital Budgeting Decisions

When performing capital budgeting analysis:

Always base calculations on cash flow, not incomeEarnings ≠ CashNeed cash for capital spending

Need cash for rewarding shareholders

Therefore, capital expenditure analysis must be based on cash

Much of the work in evaluating a project lies in converting accounting income to cash flow (e.g., Depreciation)Slide5

Incremental Cash Flows

Remember: Incremental cash flows arise as a consequence of selecting a

projectSunk costs are not relevant

Just because “we have come this far” does not mean that we should continue to throw good money after bad.

Opportunity costs

do

matter. Just because a project has a positive NPV, that does not mean that it should also have automatic acceptance. Specifically, if another project with a higher NPV would have to be passed up, then we should not proceed.Slide6

Sunk Costs vs. Opportunity Costs

Last year, you purchased a plot of land for $2.5 million.

Currently, its market value is $2.0 million.

You are considering placing a new retail outlet on this land.

How should the land cost be evaluated for purposes of projecting the cash flows that will become part of the NPV analysis? Slide7

Side effects matter.

Erosion and cannibalism are both bad things. If our new product causes existing customers to demand less of current products, we need to recognize that.

For

example, erosion: cash flow transferred from existing operations to the new project.

Starbucks introduction of “Via”

Apple offering an iPad3/4 or Mini-

iPad

.

If, however, synergies result that create increased demand of existing products, we also need to recognize that.

Incremental Cash FlowsSlide8
Slide9

Allocations

Overhead may be allocated to the new project

Allocations are only relevant if the project increases or decreases the cash outlay of the entire firm

Salvage Value

Don’t forget to treat salvage value (after tax, of course) as a cash inflow at the end of the project

Changes in Net Working Capital

Many projects require an increase in NWC (inventory, receivables, and other current assets) when initiated; this is a cash outlay at the beginning of the project

Don’t forget: To reduce NWC at the end of a project requiring increased NWC; this is a cash inflow at the end of the project

Incremental Cash FlowsSlide10

Taxes and capital budgeting –

Depreciation and Salvage value

Accountants charge depreciation to spread a fixed asset’s costs over time to match its benefits

Capital budgeting analysis focuses on cash inflows and outflows

when they occur

Non-cash expenses affect cash flow through their impact on taxes

Compute after-tax net income and add depreciation back

Ignore depreciation expense but add back its tax savings

For capital budgeting analysis, it is the depreciation method for

tax purposes

that matters Slide11

How much depreciation can be taken?

Modified Accelerated Cost Recovery System (ACRS): 1986 Tax Reform Act allows firms to "front-load" depreciation charges.

Modified ACRS Property Classes:

3 year (short lived equipment, including research)

5 year (autos, computers, etc.)

7 year (most industrial equipment)Slide12
Slide13

Salvage Value and Taxes on Sale of Fixed Assets

Tax = [Selling price - Book value]

x[Tax rate]

Example 1.

Selling price = $100,000, Book value = $80,000.

Tax = [100,000 - 80,000][.40] =

$8,000

Total Cashflow from sale of asset: $100,000-$8,000=$92,000

Example 2.

Selling price = $50,000, Book value = $80,000.

Tax = [50,000 - 80,000][.40] = -$12,000

Total Cashflow from sale of asset: $50,000+$12,000=$62,000Slide14

Estimating

Net

Cash Flows – also known as Free Cash Flows or

Cash Flows from Assets

Operating Cash Flow

Recall that:

OCF = EBIT – Taxes + Depreciation

Net Capital Spending or Capital Expenditures

Don’t forget salvage value (after tax, of course).

Changes in Net Working Capital

Recall that when the project winds down, we enjoy a return of net working capital.Slide15

Alternative Methods

for Computing OCF

Bottom-Up ApproachWorks only when there is no interest expenseOCF = NI + depreciation

Top-Down Approach

OCF = Sales – Costs – Taxes

Don’t subtract non-cash deductions

Tax Shield Approach

OCF = (Sales – Costs)(1 – T) +

Depreciation*T

(R-E-D) *(1-t) + D = OCFSlide16

Interest Expense

Later chapters will deal with the impact that the amount of debt that a firm has in its capital structure has on firm value.

For now, it’s enough to assume that the firm’s level of debt (and, hence, interest expense) is independent of the project at hand.Slide17

Inflation and Capital Budgeting

Inflation is an important fact of economic life and must be considered in capital budgeting.

Consider the relationship between interest rates and inflation, often referred to as the Fisher equation:

(1 + Nominal Rate) = (1 + Real Rate)

×

(1 + Inflation Rate)

For low rates of inflation, this is often approximated:

Real Rate

Nominal Rate

Inflation Rate

While the nominal rate in the U.S. has fluctuated with inflation, the real rate has generally exhibited far less variance than the nominal rate.In capital budgeting, one must compare real cash flows discounted at real rates or nominal cash flows discounted at nominal rates.Slide18

Costs of test marketing (already spent): $250,000

Current market value of proposed factory site (which we own): $150,000

Cost of bowling ball machine: $100,000 (depreciated according to MACRS 5-year)

Increase in net working capital: $10,000

Production (in units) by year during 5-year life of the machine: 5,000, 8,000, 12,000, 10,000, 6,000

The Baldwin Company – Section 8.2 of RWJJSlide19

Price during first year is $20; price increases 2% per year thereafter.

Production costs during first year are $10 per unit and increase 10% per year thereafter.

Annual inflation rate: 5%Working Capital: initial $10,000 changes with sales

The Baldwin CompanySlide20

Year 0 Year 1 Year 2 Year 3 Year 4 Year 5

Investments:

(1) Bowling ball machine

–100.00 21.76*

(2) Accumulated 20.00 52.00 71.20 82.72 94.24 depreciation

(3) Adjusted basis of 80.00 48.00 28.80 17.28 5.76 machine after

depreciation (EOY)

(4) Opportunity cost

–150.00 150.00

(warehouse)

(5) Net working capital 10.00 10.00 16.32 24.97 21.22 0

(6) Change in NWC

–10.00 –6.32 –8.65 3.75 21.22

(7) Total cash flow of –260.00 –6.32 –8.65 3.75 192.98 investment [(1) + (4) + (6)]

The Baldwin Company

($ thousands) (All cash flows occur at the

end

of the year.)Slide21

Year 0 Year 1 Year 2 Year 3 Year 4 Year 5 Investments:

(1) Bowling ball machine

–100.00 21.76*

(2) Accumulated 20.00 52.00 71.20 82.72 94.24 depreciation

(3) Adjusted basis of 80.00 48.00 28.80 17.28 5.76 machine after

depreciation (end of year)

(4) Opportunity cost

–150.00 150.00

(warehouse)

(5) Net working capital 10.00 10.00 16.32 24.97 21.22 0

(end of year)

(6) Change in NWC

–10.00 –6.32 –8.65 3.75 21.22

(7) Total cash flow of

–260.00 –6.32 –8.65 3.75 192.98

investment

[(1) + (4) + (6)]

The Baldwin Company

At the end of the project, the warehouse is unencumbered, so we can sell it if we want to.

After-

Tax salvage Value

with

Mkt

Value $30,000 and

Cap gain of (30-5.76=24.24)Slide22

The Baldwin Company

Recall that production (in units) by year during the 5-year life of the machine is given by:

(5,000, 8,000, 12,000, 10,000, 6,000).

Price during the first year is $20 and increases 2% per year thereafter.

Sales revenue in year 3 = 12,000

×[$20×(1.02)

2

]=

12,000

×$

20.81=$

249,720.

Year 0 Year 1 Year 2 Year 3 Year 4 Year 5

Income:

(8) Sales Revenues 100.00 163.20 249.72 212.20 129.90

Slide23

The Baldwin Company

Again, production (in units) by year during 5-year life of the machine is given by:

(

5,000, 8,000, 12,000, 10,000, 6,000).

Production costs during the first year (per unit) are $10, and they increase 10% per year thereafter.

Production costs in year 2 = 8,000

×[$10×(1.10)

1

] =

$88,000

Year 0 Year 1 Year 2 Year 3 Year 4 Year 5

Income:

(8) Sales Revenues 100.00 163.20 249.72 212.20 129.90

(9) Operating costs 50.00 88.00 145.20 133.10 87.84

Slide24

Year 0 Year 1 Year 2 Year 3 Year 4 Year 5Income:

(8) Sales Revenues 100.00 163.20 249.72 212.20 129.90

(9) Operating costs 50.00 88.00 145.20 133.10 87.84

(10) Depreciation 20.00 32.00 19.20 11.52 11.52

The Baldwin Company

Depreciation is calculated using the Accelerated Cost Recovery System (shown at right).

Our cost basis is $100,000.

Depreciation charge in year 4

= $100,000

×(.1152) =

$11,520.

Year ACRS %

1 20.00%

2 32.00%

3 19.20%

4 11.52%

5 11.52%

6 5.76%

Total 100.00% Slide25

Year 0 Year 1 Year 2 Year 3 Year 4 Year 5

Income:

(8) Sales Revenues 100.00 163.20 249.72 212.20 129.90

(9) Operating costs 50.00 88.00 145.20 133.10 87.84

(10) Depreciation 20.00 32.00 19.20 11.52 11.52

(11) Income before taxes

30.00 43.20 85.32 67.58 30.54 [(8) – (9) - (10)

(12) Tax at 34 percent 10.20 14.69 29.01 22.98 10.38

(13) Net Income

19.80 28.51 56.31 44.60 20.16

Add

back depreciation

20.00

32.00 19.20 11.52 11.52

(13)

OCF

39.80

60.51

75.51

56.12 31.68

The Baldwin CompanySlide26

Incremental After Tax Cash Flows

 

Year 0

Year 1

Year 2

Year 3

Year 4

Year 5

(1) Sales Revenues

 

$100.00

$163.20

$249.72

$212.20

$129.90

(2) Operating costs

 

-50.00

-88.00

-145.20

133.10

-87.84

(3) Taxes

 

-10.20

-14.69

-29.01

-22.98

-10.38

(4) OCF

(1) – (2)

(3)

 

39.80

60.51

75.51

56.12

31.68

(5) Total CF of Investment

–260.

 

–6.32

–8.65

3.75

192.98

(6) IATCF

[(4) + (5)]

–260.

39.80

54.19

66.86

59.87

224.66Slide27

Investments of Unequal Lives

There are times when blunt application of the NPV rule can lead to the wrong decision. Consider a factory that must have an air cleaner that is mandated by law. There are two choices:

The “Cadillac cleaner” costs $4,000 today, has annual operating costs of $100, and lasts 10 years.

The “Cheapskate cleaner” costs $1,000 today, has annual operating costs of $500, and lasts 5 years.

Assuming a 10% discount rate, which one should we choose?Slide28

NPV Calculation

NPV

Cad = -4000 + -100*A0.1,10 A0.1, 10= 6.1446NPVCad = - 4614.46

NPV

Cheap

= -1000 + -500*A

0.1,5

A

0.1, 5

= 3.7908

NPV

Cheap

= -2895.39At first glance, the Cheapskate cleaner has a higher NPV.Slide29

At first glance, the Cheapskate cleaner has a higher NPV.

Investments of Unequal Lives

10

100

–4,614.46

4,000

CF1

F1

CF0

I

NPV

10

5

–500

–2,895.39

–1,000

CF1

F1

CF0

I

NPV

10

Cadillac Air Cleaner

Cheapskate Air CleanerSlide30

Investments of Unequal Lives

But the Cadillac lasts twice as long!

Replacement Chain

Repeat projects until they begin and end at the same time.

Compute

NPV

for the “repeated projects.”

The Equivalent Annual Cost Method (EAC)

Applicable to a much more robust set of circumstances than the replacement chain

The EAC is the value of the level payment annuity that has the same

PV

as our original set of cash flows.

I HIGHLY RECOMMEND YOU USE THE EAC METHOD!Slide31

EAC Calculation

EAC

Cad = 4614.46/A0.1, 10 A0.1,10= 6.1446EAC = 750.98

EAC

Cheap

= 2895.39/A

0.1, 5

A

0.1,5

= 3.7908

EAC = 763.79

We should purchase the Cadillac because it has lower annual costs.Slide32

EAC is the annual annuity payment implied by a project’s NPV

In other words:

if the present value of an annuity is set equal to the project NPV and an annual payment is computedusing the same term and rate as the NPV; then,the payment is the EACThe EAC for the Cadillac filter is $750.98

The EAC for the Cheapskate filter is $763.98

In general, select the EAC with the lower cost. This suggests a decision to reject the Cheapskate filter which had the more attractive raw NPV

Equivalent Annual Cost (EAC)Slide33

Cadillac EAC with a Calculator

10

–100

–4,614.46

–4,000

CF1

F1

CF0

I

NPV

10

750.98

10

–4,614.46

10

PMT

I/Y

FV

PV

N

PV

Net Present Value

Equivalent Annual CostSlide34

Cheapskate EAC with a Calculator

5

–500

–2,895.39

–1,000

CF1

F1

CF0

I

NPV

10

763.80

10

-2,895.39

5

PMT

I/Y

FV

PV

N

PV

Net Present Value

Equivalent Annual CostSlide35

The Human Face of Capital Budgeting

Managers must be aware of optimistic bias in assumptions made by supporters of the project

Companies should have control measures in place to remove bias

Analysis of an investment done by a group independent of individual or group proposing the project

Analysts of the project must have a sense of what is reasonable when forecasting a project’s profit margin and its growth potential

Storytelling

Best analysts not only provide numbers to highlight a good investment, but also can explain why the investment makes senseSlide36

NPV and Microeconomics

One line of defense is to think about NPV in terms of underlying economics.

NPV is the present value of the project’s future ‘economic profits.’

Economic profits are those in excess of the ‘normal’ return on invested capital.

In ‘long-run competitive equilibrium’ all projects and firms earn zero economic profits.

In what ways does the proposed project differ from the theoretical ‘long run competitive equilibrium’?

If no plausible answers emerge, the positive NPV is likely illusory.