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C H A PT E R 9 Time Value of Money
The pricing and valuation of fi nancial securities, including bonds, stocks, and real asset invest-
ments, are best understood in the context of the fi nance principles. The
time value of money
is the math of fi nance whereby a fi nancial return (e.g., interest) is earned over time by saving
or investing money.
In addition to investors requiring compensation or a fi nancial return for lending or investing
their fi nancial capital, they also want to be compensated with higher expected returns for taking
on more fi nancial risk. For example, we explored in Chapter 8 the concept of default risk premi-
ums for investing in corporate bonds relative to investing in Treasury bonds. Higher default risk
premiums are required by investors in corporate bonds relative to government bonds, because
there is a higher likelihood or probability that corporations will miss paying on time their interest
and principal payment obligations. Risk-return trade-off s will be addressed in greater detail in
future chapters. The ability to diversify away some investment risk through holding diversifi ed
portfolios of securities also is important to investors when making investment decisions.
The actions of individuals to seek out undervalued and overvalued investment opportun-
ities contribute to making fi nancial markets reasonably effi
cient—that is, current prices refl ect
the underlying intrinsic valuations of real and fi nancial assets. We also know that management
objectives may diff er from owner objectives. Methods of getting managers to manage for the
best interests of equity investors will be discussed in Part 3 of this textbook. The fi nal principle
is based on the belief that “reputation matters” and considers the ethical behavior of individu-
als and organizations as to legal, fair, and honest treatment of others.
We concentrate on the time value of money fi nancial principle in this chapter. Money
can increase, or grow, over time if we can save (invest) it and earn a return on our savings
(investment). Let’s begin with a savings account illustration. Assume you have $1,000 to save,
or invest; this is your
principal
. The
present value
of a savings or an investment is its amount
or value today. For our example, this is your $1,000.
A bank off ers to accept your savings for one year and agrees to pay to you an 8 percent
interest rate for use of your $1,000. This amounts to $80 in interest (0.08 × $1,000). The total
payment by the bank at the end of one year is $1,080 ($1,000 principal plus $80 in interest).
This $1,080 is referred to as the future value, or value after one year in this case. The
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