pm financila perspective
TRANSCRIPT
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Project Management:The Financial Perspective
Muhammad Umer
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Agenda
The big picture
Why bother with financial analysis?
Conducting financial analysis
A practical example
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The bewildering range of potential projects
Wind powerHydro power
Animal waste
Sewage /wastewater
Landfill
Forestry
Bio-fuels
Transport
Heavy Industry
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So, to summarize
Different project-types (and different projects) generatedifferent volumes of cash flows and outputs
Some projects rely solely on initial revenues
Many projects combine initial revenues with other sources
of revenue
Financial analysis is vital to understanding a project,both in advance and during the projects lifetime
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Agenda
The big picture
Why bother with financial analysis?
Conducting financial analysis
A practical example
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Three uses for financial analysis
Is the project going to make money?1
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A project costs money. Is it worth the effort?
Assumes a n-yearproject.
Recurrent costsdiscounted at n%
annual rate to expressin present-value
terms.
Registration costs,
Administration Feenot included.
Indicative Cost Profile For ATypical Project
13,000
38,000
16,500
10,000
34,000
53,000
Validation
InitialMonitoring
OngoingVerifications
Ongoing
AnnualMonitoring
Pre-LaunchCosts
Post-Launch Costs
US$
51,000
67,500
77,500
111,500
164,500
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Three uses for financial analysis
Demonstrating additionality2
Is the project going to make money?1
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Demonstrating additionality investment comparison analysis
Project withoutsufficientrevenue is
unprofitable
Project withoutadditionality
element
Project withadditionality
element
Sustainablerevenue makes
the projectworthwhile
Break-even point
Revenue/NPV
/IR
R
Choose an appropriate financial indicator, such as IRR, NPV or benefit-cost ratio, to demonstrate additionality
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Demonstrating additionality benchmark analysis
Choose an appropriate financial indicator and compare it with a relevantbenchmark value: e.g. required return on capital or internal company
benchmark
Project withoutsufficientrevenue is
profitable butnot sufficiently
profitablecompared with
alternatives
Project withoutadditionality
element
Project withadditionality
element
Consistentrevenue makes
the projectattractive
relative toinvestmentalternatives
Investmentthreshold
Revenue/NPV
/IRR
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Three uses for financial analysis
Demonstrating additionality2
Is the project going to make money?1
Structuring the project3
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Revenue flows determine more than just profits
Future revenue flows can be used as collateral forobtaining loans from financial institutions
Future revenue flows can be used to negotiate forwardpayment from the buyer. This up-front payment can then
be used to pay for project establishment costs
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Agenda
The big picture
Why bother with financial analysis?
Conducting financial analysis
A practical example
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Investment appraisal techniques
Payback period
Net present value (NPV)
Internal rate of return (IRR)
Benefit-cost ratio (BCR)
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Payback period
The payback period is the length of time taken for the
inflows of cash (i.e. revenue) to equal the original cost ofinvestment
Measures the length of time it takes for a project to repayits initial capital cost:
E.g. a piece of machinery costs $10,000 and it earns acash flow of $10,000 over a 12-month period. Thepayback period is 1 year
Acts as a proxy for risk: the shorter the payback period,
the lower the risk
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Payback period - example
A CPD Grantee is providing HOME funds to ABCDevelopment to rehabilitate Vista Garden Apartments.Although the apartment's furnace is rather old andinefficient, it is still in working condition. Currently, theannual energy costs for the existing furnace is $1,000.
ABC Development wants to assess whether to replace theexisting furnace with an energy efficient model. Theyhave determined that the annual energy cost for the newenergy efficient furnace is $750. The cost of purchasing(and installing) a new inefficient furnace is about $1,200.The cost of purchasing a new high efficiency furnace is
about $1,600.
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Net present value (NPV)The weakness of the payback period is that it does not
consider the time value of money
More immediate cash flows are more valuable than moredistant cash flows
E.g. if a company puts $1,000 into a bank account earning5% interest per year, in one years time the bank will pay
$1,050. The future value of $1,000 today is $1,050 in oneyears time
The present valueof $1,050 at 5% interest rate in one yearstime is $1,000
In effect, a dollar is worth more now than a dollar in one
years time
Why? Because there is an opportunity cost associated withinvesting money in a bank account. The company has to berewarded for investing in the form of interest
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NPV calculation : single period case
r
CCNPV
1
10
0C
r
C
1
1
1C
initial cash outflow
cash inflow in one period
present valueof next periods cash flow
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NPV calculation : multiple periods, annual compounding
The interestcompounds when the yield on an investment is reinvested
18811$0910911$ ...
FVof$1 invested for2 years at the compoundinterest rate of9% per year
842.0$0911
09111$
..
PV of$1 to be received in 2 years with 9%annualinterest rate
FV of an investmentC afterT years of earning compoundinterestr
TrCFV 1
PV of a cash flowC to be received T years into future
TT rC
r
CPV
1
1
1
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NPVof a stream of cash flows
T
i
i
i
T
T
r
CC
r
C
r
C
r
CCNPV
1
0
2
21
0
1
111
TCCCC,,,, 210
Present value factor
Tr11
NPV calculation :multiple periods, annual compounding (continued)
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NPV calculation :multiple periods, within year compounding
Compounding for m periods within the year
r
m
r
Stated Annual Interest Rate (SAIR)
Interest for each of m periods
m
m
rC
1
2
1
m
rC
m
rC 1C
m periods Next yearNow
FV of an investment CafterT years
Tm
m
rCFV
1
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Example
89.47
09.1
700
09.1
5001000
2NPV
What happens if the interest is compounded semi annually?
89.4786.44
045.1
700
045.1
500
1000
2
09.01
700
2
09.01
5001000
42
222
NPV
Consider an investment of$1,000 that is expected to yield $500 in 1
year and $700 in 2 years. What is the NPV of the investment at anannual discount rate of9% ?
A project with a positive NPV is profitable; a project with anegative NPV should not be undertaken
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An Apartment is available to a person on a 6years lease period with annual payment of
20,000 rupees. The discount rate throughoutthis period is 3.5%. The initial cost forrenovation is 200,000 rupees. Should theperson undertake this project?
What if the person doesnt decide to renovateinitially?
NPV EXAMPLE
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Internal rate of return (IRR)
The internal rate of return is the discount rate thatproduces a net present value (NPV) of zero
The IRR is the break-even discount rate. It represents the
maximum cost of finance at which the project remainsviable
How to calculate the IRRUse a computer!
The IRR is determined through an iteration process,using different discount rates until an NPV of zero isproduced
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What is IRR?
The discounted rate that equates the present value of a projects expected
cash inflows to the present value of the projects costs
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What is IRR?
The discount rate which sets the
NPV of all cash flows equal to 0.Helps to determine the YIELDon an investment.
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How do we calculate IRR?
NPV = Net Present Value of the project
Initial InvestmentCt=Cash flow at time tIRR = Internal Rate of Return
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Calculating IRR
Set the NPV = 0
Plug in your Cash Flows & Initial InvestmentSolve for IRR!This is the same equation used for NPV, except you know yourinterest rate, i.
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Internal rate of return (IRR)
Once the IRR is found, it is compared with the companyspre-set threshold investment rate (the hurdle rate)
The hurdle rate is usually the companys opportunity costof capital e.g. the interest it could make on money saved
in a bank account
The IRR decision rule:
IRR > COST OF CAPITAL acceptIRR < COST OF CAPITAL reject
The IRR provides a simple investment decision frameworkfor managers
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So now what?
Once youve calculated IRR
If IRR is greater than the cost of capital, then youve got a GOOD projecton your hands (go for it!).
If IRR is less than the cost of capital, then youve got a BAD project onyour hands (dont undertake the project).
If the IRR and cost of capital are equal, then you should use anothermethod to evaluate the project!
Basically, the higher the IRR, the better the project
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Example IRR Problem
You are debating whether or not to invest in your bestfriends business idea, so use IRR to evaluate the project:
Initial Investment: -$200Cash Flows over the past 5 years:
Years 1 & 2: $50 Years 3 & 4: $100 Year 5: $125
Cost of capital:10%
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Why do we use IRR?
IRR is necessary from a capital budgeting standpoint.Just as NPV is a way to evaluate an investment, IRRprovides more insight into whether or not a
project/investment should be undertaken.
?
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NPV vs. IRR?
The NPV calculation will usually always provide amore accurate indication of whether or not aproject should be undertaken or not.
However, since IRR is a percentage, and NPV isshown in $$, it is more appealing for a managerto show someone a particular rate of return, asopposed to $$ amounts.
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Benefit-cost ratio (BCR)
According to finance theory, any project offering apositive NPV should be undertaken
However, investment capital is often scarce when
confronted with 2 NPV-positive projects, a company maynot have sufficient money to undertake both projects
The IRR represents one way of distinguishing betweenprofitable projects. However, the IRR measures % returns
not absolute financial returns
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Benefit-cost ratio (BCR)
The benefit-cost ratio (BCR) provides a means ofdistinguishing between profitable projects in an absolute
sense
Present value of future cashflow(Benefit)
Value of initial capital invested(Cost)BCR =
The project with the highest BCR represents the mostattractive investment
The minimum typical BCR of an attractive project isapproximately 1.3
BCR EXAMPLE
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NPV vs. IRR
NPV profiles of projects can cross when project sizedifferences exist (the cost of one project is larger thanthat of the other) or when timing differences exist
(most of the cash flows from one project come in theearly years, while most of the cash flows from the otherproject come in the later years)
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NPV vs. IRR
If the cost of capital isgreater than thiscrossover rate, the twomethods give sameanswer
If the cost of capital is lessthan crossover rate, twomethods give separateanswers
NPV
Cost of capital
Crossover rate
NPVA
NPVB