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Whenever a company has surplus funds, i.e., funds that are not needed to complete daily transactions, it may choose to invest these funds on a short-term basis to generate extra funds.
These short-term investments usually consist of investments in securities that are very liquid, not very risky, and have short maturities, and may include short-term US government securities, repurchase agreements (repos), commercial papers, and short-term bank CDs.
The yield on an investment is the actual return on the investment if it is held until maturity.
Three measures of yield that are often quoted are the money market yield, bond equivalent yield, and discount-basis yield.
$$ \text{Money market yield}=\left(\cfrac{\text{Face value}-\text{Purchase price}}{\text{Purchase price}}\right) \left(\cfrac{360}{\text{Number of days to maturity}}\right) $$
$$ \text{Bond equivalent yield}=\left(\cfrac{\text{Face value}-\text{Purchase price}}{\text{Purchase price}}\right) \left(\cfrac{365}{\text{Number of days to maturity}}\right) $$
$$ \text{Discount basis yield}=\left(\cfrac{\text{Face value}-\text{Purchase price}}{\text{Face value}}\right) \left(\cfrac{360}{\text{Number of days to maturity}}\right) $$
Important points to note with these yields are:
A 91-day $1,000,000 US T-bill is sold at a discount rate of 8.34%. Calculate its money market yield and bond equivalent yield.
Solution
First, we have to compute the purchase price:
$$ \text{Purchase price} = $1,000,000 – [(0.0834)(91/360)($1,000,000)] = $978,918.33 $$
Therefore,
$$ \text{Money market yield} = [($1,000,000-$978,918.33)/$978,918.33] × [360/91] = 8.52\% $$
And
$$ \text{Bond equivalent yield} = [($1,000,000-$978,918.33)/$978,918.33] × [365/91] = 8.64\% $$
Investors expect to earn returns on their investments which satisfactorily compensate them for the risks that are being undertaken. In order to determine if the returns earned are satisfactory, they are usually compared against standard benchmarks. The benchmark selected is dependent on the type of investment strategy that is pursued.
There are generally two types of investment strategies – passive strategies and active strategies. Passive strategies should be monitored regularly and investment yields benchmarked against a standard benchmark such as a T-bill that has comparable maturity. Active strategies should have more frequent monitoring. Given that more investment selections are usually included in active strategies, their investment yields should be benchmarked against a portfolio mix that has similar investment characteristics, i.e., maturities, asset type, etc.
Companies should adopt formal, written policies/guidelines which dictate the investment scope of the company. To be effective, they must not be too lengthy and should provide simple, straightforward, and understandable rules. Each company should customize its investment policy/guideline to fit its particular circumstances. Notwithstanding, there are basic elements that should be included in any investment policy/guideline. These include:
A well-written investment policy/guideline should at the very least have the aforementioned components.
Question
What is the bond-equivalent yield for a 91-day US T-bill which has a price of $97,150 per $100,000 face value?
A. 7.36%
B. 8.24%
C. 11.77%
Solution
The correct answer is C.
\(\text{Bond equivalent yield} = [($100,000 – $97,150)/$97,150] × 365/91 = 11.77\%\)
Reading 35 LOS 35e:
Calculate and interpret comparable yields on various securities, compare portfolio returns against a standard benchmark, and evaluate a company’s short-term investment policy guidelines