Payback: Does it truly pay off?
Payback:
Does it truly pay off?
“Disappointment
will come when your effort does not give you the expected return”
– Chetan
Bhagat
In the previous post, We
spoke about how crucial it is to properly conduct the Initiating process before
approving any project proposal. Any project is the product of the Company's
ambition to meet its requirements for ongoing sustenance, expansion, and
growth. As a result, the Company invests a large sum in the project in order to
reap the rewards. The business requirements for which the project was
undertaken are satisfied once the project's deliverables have been completed.
As a result, the new business will begin financially repaying the corporation
with increased revenues, profits, etc. The corporation will continue to reap
the rewards every year, and eventually the profits will outweigh the overall
investment made in the project. If the project covers its whole cost in five
years, the subsequent returns are free, allowing the business to continue
reaping the rewards without having to invest more resources. Any successful project completely pays back
the initial investment in a very short period.
Every project, as we are aware, results from a business necessity or challenge. There may be more than one approach to solving the problem, or more than one strategy to address the business challenge. Therefore, the Sponsor will attempt to select the option that returns the company's investment in the shortest amount of time. This is done in the initiating process, wherein all the business alternatives and their payback period are thoroughly studied. (The payback period in years is calculated by dividing the total capital investment by the total annual returns). The alternative that pays back the company in the shortest time is considered for the next Planning stage. If alternative A gives a payback in 7 years, B in 9 years and C in 5.5 years, the alternative C is chosen.
Here comes the interesting issue. What can be the maximum
period of payback? If the alternative that gives the shortest payback time,
works out a payback period is 15 years, is it acceptable? The machinery or
equipment that would be installed as a result of the project may require a
major overhauling due to wear and tear, periodically. If this happens before
the payback period, is it acceptable? The project's funding may have come from
a bank loan, which would put a financial strain on the business because of the
yearly interest payments. Where does the Payback calculation take this interest
on capital into account?
The Payback period technique does not provide answers to the
aforementioned queries. Therefore, the Sponsor will not be able to choose a
project based solely on the payback term. After taking into account the
concerns in the preceding paragraph, this must be reinforced with another
approach to determine whether the project genuinely generates returns or not.
All of the concerns raised can be resolved using the NPV, or
net present value, technique. Let's first grasp what the word "opportunity
cost" means before talking about the NPV idea. Why does that matter?
Consider a situation where a business wishes to invest in a
project to grow. The business anticipates a 12% return on the capital invested
as a result of the expansion after the project is finished. Suppose if the
company had not invested on the project and instead deposited the funds in the
bank, the returns due to the interest would be 7%. So, by doing nothing and
simply depositing the funds, the Company will get 7% returns. This is the
opportunity cost. The returns would be 12%, or 5% higher than the opportunity
cost, if the company chose to spend the money in the project. Any Company would
undertake projects only if it foresees a return that is more than the Opportunity
cost. Discounted cash flow is another name for this opportunity cost. The value
of the funds spent on the project is represented by the opportunity cost. Money
is not free, in other terms. The Payback method of project selection does not
take into account this financial value, but NPV does.
NPV considers the future returns of the project at the
present market value. To comprehend this idea using a straightforward
illustration, If you can get a dosa in a restaurant today for 70.00 INR, you
won't be able to do so in two years with the same amount. Inflation would have
raised the price of Dosa. After two years, you are forced to settle for a
couple of idlis at the same price of 70.00 INR. Therefore, over time, the value
of 70.00 INR has reduced. If you wait another five years, you might only be
able to afford a coffee. Similar to this, future returns on a project won't be
worth the same as they are right now. In other words, if the enterprise
generates a $100,000 return after a year, its worth will be lower than it is
now. With $100,000 today, you can buy more things than you can in a year, means,
the returns are discounted. (Discounted at what rate? For calculation purposes,
it is taken at the bank interest rate).
NPV considers the returns after discounting them to arrive at
the Present value and portrays a clear picture, whether to go in for the
Project or not. The formula is given below.
PV= FV/(1+R)n
Where, PV = present
value
FV = Future value
R = Rate of interest
N = no. of years
Even while the formula
may appear to be complicated, it is actually quite simple if you work it the
opposite way around.
FV = PV*(1+R)n
Where, FV = Future value
PV = present value
R = Rate of interest
N = no. of years
Now, you would have
found out that this is the same formula which is used to find out the amount
after applying Compound interest.
I'll provide an
example to more clearly illustrate the NPV.
The General Manager of a telecom business is approached by a group of residents from a residential colony who ask him to set up a new telephone exchange in their area. For ten years, they seek access to the internet via a broadband facility. Their employer would provide this facility as a fringe benefit, up to Rs. 500.00 per month, in accordance with their employment terms.
The General Manager asks the people below him to assess the financial viability and receives the following data in a month’s time.
Capital Cost for starting the new Telephone Exchange = Rs. 50,00,000/-
Rate of interest of
Capital = 8%
No. of residents who
take the Broadband connection = 100
Telephone bill per
month = Rs. 500.00 per connection
Returns per month =
100*500= Rs. 50000/-
Returns per year =
50000*12= 600000
Simple payback period
= 5000000/600000= 8.33 years.
Now let us calculate
the NPV.
The total present value must be subtracted from the initial investment to determine the net present value, and the outcome must be positive for financial viability.
i.e. NPV = Total PV - investment
In our example, NPV = Total PV (4026049) – investment (5000000) = (-) 973951.00
NPV is negative. So, the project is not
financially viable.
It is interesting to
note that the project returns the initial capital in 8.33 years as per the
Simple Payback period. But it is found financially not viable since its present
value of future returns is less than its investment capital.
The General Manager rejected the Project proposal.
The residents then met with their employer and asked for permission to assign a vacant space in their nearby warehouse for the new telephone exchange on a rent-free basis, which was granted. They approached the General Manager of the Telecom business once again. Since no capital is needed for the building's construction, the capital cost has now decreased to 38,00,000.
Now, the NPV (–) business capital works out to a positive figure of Rs. 226049.00
The Project was given
a thumbs up.
Use the Net Present Value approach to always supplement the payback period. Otherwise, if Payback doesn't actually pay back, you will be disappointed.
See you in the next post, bye.
The second part of the example gave more light on the usefulness of the NPV. Thanks for the article.
ReplyDeleteIt seemed like a lengthy post to me. I'm glad that was helpful. Thanks.
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ReplyDeleteVery useful.
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