|
Use of Net
Present Value Analysis in The Economic
Justification Of Laboratory Projects and Investment
Decisions
|
Michael S. Gannon - Director, BCI-Clinicon
Consulting Group, Beckman Coulter, Inc.
Most laboratory investment
projects involve expenditures and savings made over a period of
years. To equate the value of cash flows with different time
periods, it is prudent to employ a cash flow analysis method
that takes into account the time value of money. This concept is
linked to the impact of inflation on the value of money. In an
inflationary environment, money collected in the future is worth
less than the same amount of money collected today.
Many traditional financial
analysis techniques employed by laboratory managers such as
payback period and return on investment fail to take the time
value of money into consideration. Although useful tools in the
financial analysis of investment decisions, their exclusive use
can result in faulty decisions such as the acceptance of
projects that lose money and the rejection of projects that may
represent significant financial advantages. Analytical
techniques used in finance to take the time value of money into
account are called discounted cash flow methods.
The net present value (NPV) is
the most useful of these discounted cash flow methods. NPV
analysis yields a result, expressed in after-tax dollars
(important for profit-based operations), that takes into
consideration the difference in the value of future cash flows
and the cost of raising the capital required for the investment.
NPV helps make sound decisions about whether to accept or reject
potential investment projects based on an objective financial
criterion. Projects associated with positive NPVs represent net
savings for the organization. Projects associated with an NPV of
zero will recuperate only the cost of the capital required to
make the investment. Projects associated with negative NPVs
represent a financial loss for the organization.
The baseline year is when the
initial investment is made. All cash flows occurring in future
years are reduced in purchasing power compared to this baseline
year. The amount that the cash flows associated with a given
year are reduced, or discounted, in value is a function of time
and the "hurdle rate". The hurdle rate can be the cost
of the invested capital if the project is to be funded with
borrowed capital or the required minimum return the project must
generate in order to justify the investment of internally
available funds. This allows for direct comparison of cash
flows. A positive NPV of $1.00 for a project initiated in 1999
with a hurdle rate of 10% means that the project will return the
full cost of the invested capital (10%) plus $1.00 in
1999-equivalent value dollars.
An Example Of NPV Analysis
The following table
illustrates a simple NPV analysis for a core lab reengineering
project at a non-profit hospital utilizing internally available
funds to finance the project. To simplify matters, the entire
investment is made at the beginning of the project. If the
client had been a taxable, for-profit operation, the calculation
would be more complex because IRS credits for capital cost
allowances must be taken into consideration. The economic life
of the project is set at five years. This is equivalent to the
estimated amount of time that the potential labor savings can be
maintained without investing additional capital to replace
assets required to initiate the project as they age. It is
important to base the estimate of the economic life of a project
on this criterion rather than on a set criterion like the
payback period. Use of the payback period for the economic life
does not account for positive cash flows that may accrue to the
hospital after the payback period and may result in the
rejection of a financially sound investment.
| Year
(N) |
(A)
Est. Labor Cost Savings Realized in Year = N |
(B)
Discounting Factor (using a 10% "hurdle" rate)
|
(C)
Present value of savings at 10% hurdle rate
(A x B) |
(D)
Opportunity cost assessed against savings in Year =N
(A - C) |
| 1 |
$404,357 |
0.909 |
$367,561 |
$36,796 |
| 2 |
$808,714 |
0.826 |
$667.998 |
$140,716 |
| 3 |
$808,714 |
0.751 |
$607,344 |
$201,370 |
| 4 |
$808,714 |
0.683 |
$552,352 |
$256,362 |
| 5 |
$808,714 |
0.621 |
$502,211 |
$306,503 |
| Total |
$3,639,213 |
|
$2,697,466 |
$941,747 |
| Less:
Initial Capital Investment made at time=0 |
|
|
($1,400,000) |
|
| Equals:
Net present value |
|
|
+$1,297,466 |
|
Because the hospital will use
internally available funds to finance this project, we have
assumed that the hospital can pick from two mutually-exclusive
investment projects:
(1) invest $1.4 million of its
capital resources in the core lab project, or
(2) invest the same amount in a 10% security for 5 years.
The return the hospital would
make from the security represents the "opportunity
cost" of the core lab project because the hospital is
foregoing the opportunity to earn the accrued interest on the
security in order to mobilize the capital to implement the core
lab project. The core lab project must replace this opportunity
cost before it can return a positive NPV.
The use of a security as a
"challenger" to the core lab project is prudent since
it requires objective financial proof that the project has the
potential to provide a higher return than simply saving the
money. The "null hypothesis" (H0) states that the core
lab project will not outperform the return on the security. This
null hypothesis must be disproved in order to accept the
laboratory management's hypothesis (H1) that investing the money
in the core lab project will outperform the return on the
security . Since the projects are mutually exclusive, if the
core lab project cannot outperform the return made on the
security, the analysis will return a negative NPV, H0 would not
be rejected and the core lab project would not be accepted.
Conversely, if the analysis returns a positive NPV, H0 would be
rejected and the core lab project would be accepted.
The 10% security would pay
$700,000 in accrued interest at its maturity date [($1.4 million
X 10%) X 5 years]. This explains $700,000 of the $941,747
opportunity cost of the core lab project. What about the
$241,747 difference? This is caused by the negative impact of
inflation on the earnings of the security which, if
"left" in the investment for 5 years, would endure a
$241,747 decrease in their purchasing power. Therefore, to match
a return equivalent to $700,000 in "today dollars",
the core lab project must return $941,747 at the end of five
years.
The interpretation of the NPV analysis is
as follows:
| H0: |
The core lab project will
not outperform the security |
| H1: |
The core lab project will
outperform the security |
Criteria for rejection of H0:
Core lab project returns a positive NPV
| Result: |
Core lab project shows an
NPV of +$1,297,466 |
| Decision: |
Reject H0,
Accept H1 |
A positive NPV of $1,297,466
indicates that the core lab project would outperform the
security by $1,297,466 after compensating for the negative
impact of inflation and recovery of the $1.4 million initial
investment.
It's important to note that
the project is expected to return $3,639,213 in total labor cost
savings to the hospital over five years. According to our
analysis this amount can now be broken down as follows:
-
$1.4 million in labor cost
savings to replace the capital resources used-up to make the
initial investment. This represents the only
"real" cost of the project
-
$941,747 in labor cost
savings to compensate for the opportunity cost of the
project. This is an artificial cost.
-
$1,297,466 in savings over
and above (A) and (B).
Finally, at the beginning of
an NPV analysis it is important to identify the strategic intent
of the project. If part of the strategic intent is to reduce
operating costs and decrease prices. In order to increase
laboratory revenues, the projected increase in revenues needs to
be evaluated and included as a positive cash flow in the
calculation. If the intent of the project is survival then a
negative NPV might be acceptable if the negative financial
impact of the investment is outweighed by the potential
financial losses that may be associated with rejection of the
project. In this case, the analysis led to the conclusion that
mobilizing the capital required to implement the core lab
project is in keeping with a strategy to maximize potential
returns.
|
|
| Part
No. |
Name |
Description |
For
use
with the: |
| 476000 |
CX Chemistry Information
Manual |
CD-ROM Manual, July 2001
(English) |
SYNCHRON Clinical Systems |
| 378120 |
CX Operating Manual
(CD-ROM) |
CD-ROM Manual, July 2001
(English), includes the following: CX 4/5/7/9 Operating Manual, CX
Instrument Logbook, CX4/5/7 Diagnostic Manual, CX Host Specifications |
SYNCHRON CX4
SYNCHRON CX5 PRO
SYNCHRON CX7
SYNCHRON CX5
SYNCHRON CX4 PRO
SYNCHRON CX9 PRO |
| 476003 |
LX Chemistry Information
Manual |
CD-ROM Manual, July 2001
(English) |
SYNCHRON LX 20
SYNCHRON LX 20 PRO |
| 476071 |
LX Operations Manual,
Maintenance, and Instrument Log CD-ROM Manual |
CD-ROM Manual, July 2001
(English), includes the following:Operations,Maintenance, Instrument
Log,Parts and Supplies (Appendix A),Diagnostics/Troubleshoot, and Host
Interface Specs |
SYNCHRON LX 20
SYNCHRON LX 20 PRO |
| 474616 |
IMMAGE Chemistry
Information Manual |
CD-ROM Manual, July 2001
(English) |
IMMAGE |
| 474523 |
Array Chemistry
Information Manual |
CD-ROM Manual, Dec 2001
(English) |
ARRAY |
| 657240 |
V1.0 and V1.1 Operations
Manual |
CD-ROM, JAN 2000 (English) |
Power Processor |
| 4277122 |
V1.2 Operations Manual |
CD-ROM Manual (English) |
Power Processor |
| 475173 |
V5.2 |
CD-ROM Manual, DEC 2001
(English) |
DataLink |
| 378137 |
DL2000 |
CD-ROM Manual, DEC 2001
(English) |
DataLink |
|