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Applied 
Portfolio and Fund 
Management 
Presented by 
Muhammad Khalid Sohail
Prerequisite for this course 
1. Financial Management 
2. Corporate Finance 
3. Investment Analysis & Portfolio Management 
4. Statistics
Book 
Analysis of Investment and 
Management of Portfolio 
tenth Edition 
by 
Frank K. Reilly & Keith C. Brown
Chapter 1 
The Investment Setting 
Questions to be answered: 
• Why do individuals invest ? 
• What is an investment ? 
• How do we measure the rate of return on 
an investment ? 
• How do investors measure risk related to 
alternative investments ?
Chapter 1 
The Investment Setting 
• What factors contribute to the rates of 
return that investors require on 
alternative investments ? 
• What macroeconomic and 
microeconomic factors contribute to 
changes in the required rate of return for 
individual investments and investments 
in general ?
Why Do Individuals Invest ? 
• For most of your life, you will be earning and 
spending money. 
• Rarely, though, will your current money 
income exactly balance with your 
consumption desires. 
• Sometimes, you may have more money than 
you want to spend; at other times, you may 
want to purchase more than you can afford. 
• These imbalances will lead you either to 
borrow or to save to maximize the long-run 
benefits from your income.
Why Do Individuals 
Invest ? 
By saving money (instead of 
spending it), individuals tradeoff 
present consumption for a larger 
future consumption.
Definition (Jones) 
• Investments is the study of the process of 
committing funds to one or more assets 
– Emphasis on holding financial assets and marketable 
securities 
– Concepts also apply to real assets 
– Foreign financial assets should not be ignored 
• Most individuals make investment decisions 
sometime 
– Need sound framework for managing and increasing 
wealth 
• Essential part of a career in the field 
– Security analyst, portfolio manager, investment advisor, 
financial planner, Chartered Financial Analyst
How Do We Measure The Rate Of 
Return On An Investment ? 
The pure rate of interest is the 
exchange rate between future 
consumption and present 
consumption. Market forces 
determine this rate. 
$1.00 4% $1.04
How Do We Measure The Rate Of 
Return On An Investment ? 
People’s willingness to pay the 
difference for borrowing today and 
their desire to receive a surplus on 
their savings give rise to an interest 
rate referred to as the pure time 
value of money.
How Do We Measure The Rate Of 
Return On An Investment ? 
If the future payment will be 
diminished in value because of 
inflation, then the investor will 
demand an interest rate higher than 
the pure time value of money to 
also cover the expected inflation 
expense.
How Do We Measure The Rate Of 
Return On An Investment ? 
If the future payment from the 
investment is not certain, the 
investor will demand an interest 
rate that exceeds the pure time 
value of money plus the inflation 
rate to provide a risk premium to 
cover the investment risk.
Defining an Investment 
A current commitment of $ for a 
period of time in order to derive 
future payments that will 
compensate for: 
– the time the funds are committed 
– the expected rate of inflation 
– uncertainty of future flow of 
Real rate of return + 
Inflation premium + 
Risk premium 
funds.
Measures of 
Historical Rates of Return 
Holding Period Return 
HPR Ending Value of Investment 
Beginning Value of Investment 
1.10 
$220 
  
$200 
 
1.1
Measures of 
Historical Rates of Return 
Holding Period Yield 
HPY = HPR - 1 
1.10 - 1 = 0.10 = 10% 
1.2
Measures of 
Historical Rates of Return 
Annual Holding Period Return 
–Annual HPR = HPR 1/n 
where n = number of years investment is held 
Annual Holding Period Yield 
–Annual HPY = Annual HPR - 1 
(E/B)^(1/n) 
HPR  Ending Value of Investment 
Beginning Value of Investment 
=(E/B)^(1/n)-1
Consider an investment that cost $250 and is 
worth $350 after being held for two years 
• HPR? 
• HPY?
Consider an investment that cost $250 and is 
worth $350 after being held for two years
A multiple year loss over two 
years would be
consider an investment of $100 held for only 
six months that earned a return of $12 
• HPR? 
• HPY?
consider an investment of $100 held for only 
six months that earned a return of $12
• Note that we made some implicit assumptions 
when converting the HPY to an annual basis. 
• This annualized holding period yield 
computation assumes a constant annual yield 
for each year. 
• In the two-year investment, we assumed an 
18.32 percent rate of return each year, 
compounded. 
• In the partial year HPR that was annualized, 
we assumed that the return is compounded for 
the whole year.
today investment 250 
rate / annum 0.1832 
45.8 
after year 1 295.8 
rate / annum 0.1832 
54.19056 
After 2-years 349.99056 
or 
PV 250 
rate=i 0.1832 
n= 2 
FV ? 
FV PV*(1+i)^n 
349.99056
Measures of Historical Rates of Return 
( single investment) 
1. Arithmetic Mean 1.4 
HPY the sum of annual 
holding period yields 
where : 
AM HPY/ 
 
 
 
 n
Measures of 
Historical Rates of Return 
2. Geometric Mean 1.5 
  
GM HPR n 
1 
where : 
the product of the annual 
holding period returns as follows : 
 HPR   HPR   HPR 
 1 2 
n 
1 
  
 
  
 

To illustrate these alternatives, consider an 
investment with the following data
• Investors are typically concerned with long-term 
performance when comparing alternative 
investments. 
• GM is considered a superior measure of the 
long-term mean rate of return because it 
indicates the compound annual rate of return 
based on the ending value of the investment 
versus its beginning value 
• the arithmetic average provides a good 
indication of the expected rate of return for an 
investment during a future individual year, 
• it is biased upward if you are attempting to 
measure an asset’s long-term performance
Consider, for example, a security that 
increases in price from $50 to $100 during 
year 1 and drops back to $50 during year 2. 
The annual HPYs would be:
• This answer of a 0 percent rate of return 
accurately measures the fact that there was 
no change 
• in wealth from this investment over the two-year 
period.
A Portfolio of Investments 
The mean historical rate of return 
for a portfolio of investments is 
measured as the weighted average 
of the HPYs for the individual 
investments in the portfolio.
Computation of Holding 
Period Yield for a Portfolio 
# Begin Beginning Ending Ending Market Wtd. 
Stock Shares Price Mkt. Value Price Mkt. Value HPR HPY Wt. HPY 
A 100,000 $ 10 $ 1,000,000 $12 $ 1,200,000 1.20 20% 0.05 0.010 
B 200,000 $ 20 $ 4,000,000 $21 $ 4,200,000 1.05 5% 0.20 0.010 
C 500,000 $ 30 $15,000,000 $33 $16,500,000 1.10 10% 0.75 0.075 
Total $20,000,000 $21,900,000 0.095 
$21,900,000 
$20,000,000 
HPR = = 1.095 
HPY = 1.095 - 1 = 0.095 
= 9.5% 
Exhibit 1.1
Expected Rates of Return 
• Risk is uncertainty that an investment 
will earn its expected rate of return, 
or 
• Risk: the possibility that the realized 
return will be different than the 
expected return 
• Probability is the likelihood of an 
outcome

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1 ch01-a

  • 1. Applied Portfolio and Fund Management Presented by Muhammad Khalid Sohail
  • 2. Prerequisite for this course 1. Financial Management 2. Corporate Finance 3. Investment Analysis & Portfolio Management 4. Statistics
  • 3. Book Analysis of Investment and Management of Portfolio tenth Edition by Frank K. Reilly & Keith C. Brown
  • 4. Chapter 1 The Investment Setting Questions to be answered: • Why do individuals invest ? • What is an investment ? • How do we measure the rate of return on an investment ? • How do investors measure risk related to alternative investments ?
  • 5. Chapter 1 The Investment Setting • What factors contribute to the rates of return that investors require on alternative investments ? • What macroeconomic and microeconomic factors contribute to changes in the required rate of return for individual investments and investments in general ?
  • 6. Why Do Individuals Invest ? • For most of your life, you will be earning and spending money. • Rarely, though, will your current money income exactly balance with your consumption desires. • Sometimes, you may have more money than you want to spend; at other times, you may want to purchase more than you can afford. • These imbalances will lead you either to borrow or to save to maximize the long-run benefits from your income.
  • 7. Why Do Individuals Invest ? By saving money (instead of spending it), individuals tradeoff present consumption for a larger future consumption.
  • 8. Definition (Jones) • Investments is the study of the process of committing funds to one or more assets – Emphasis on holding financial assets and marketable securities – Concepts also apply to real assets – Foreign financial assets should not be ignored • Most individuals make investment decisions sometime – Need sound framework for managing and increasing wealth • Essential part of a career in the field – Security analyst, portfolio manager, investment advisor, financial planner, Chartered Financial Analyst
  • 9. How Do We Measure The Rate Of Return On An Investment ? The pure rate of interest is the exchange rate between future consumption and present consumption. Market forces determine this rate. $1.00 4% $1.04
  • 10. How Do We Measure The Rate Of Return On An Investment ? People’s willingness to pay the difference for borrowing today and their desire to receive a surplus on their savings give rise to an interest rate referred to as the pure time value of money.
  • 11. How Do We Measure The Rate Of Return On An Investment ? If the future payment will be diminished in value because of inflation, then the investor will demand an interest rate higher than the pure time value of money to also cover the expected inflation expense.
  • 12. How Do We Measure The Rate Of Return On An Investment ? If the future payment from the investment is not certain, the investor will demand an interest rate that exceeds the pure time value of money plus the inflation rate to provide a risk premium to cover the investment risk.
  • 13. Defining an Investment A current commitment of $ for a period of time in order to derive future payments that will compensate for: – the time the funds are committed – the expected rate of inflation – uncertainty of future flow of Real rate of return + Inflation premium + Risk premium funds.
  • 14. Measures of Historical Rates of Return Holding Period Return HPR Ending Value of Investment Beginning Value of Investment 1.10 $220   $200  1.1
  • 15. Measures of Historical Rates of Return Holding Period Yield HPY = HPR - 1 1.10 - 1 = 0.10 = 10% 1.2
  • 16. Measures of Historical Rates of Return Annual Holding Period Return –Annual HPR = HPR 1/n where n = number of years investment is held Annual Holding Period Yield –Annual HPY = Annual HPR - 1 (E/B)^(1/n) HPR  Ending Value of Investment Beginning Value of Investment =(E/B)^(1/n)-1
  • 17. Consider an investment that cost $250 and is worth $350 after being held for two years • HPR? • HPY?
  • 18. Consider an investment that cost $250 and is worth $350 after being held for two years
  • 19. A multiple year loss over two years would be
  • 20. consider an investment of $100 held for only six months that earned a return of $12 • HPR? • HPY?
  • 21. consider an investment of $100 held for only six months that earned a return of $12
  • 22. • Note that we made some implicit assumptions when converting the HPY to an annual basis. • This annualized holding period yield computation assumes a constant annual yield for each year. • In the two-year investment, we assumed an 18.32 percent rate of return each year, compounded. • In the partial year HPR that was annualized, we assumed that the return is compounded for the whole year.
  • 23. today investment 250 rate / annum 0.1832 45.8 after year 1 295.8 rate / annum 0.1832 54.19056 After 2-years 349.99056 or PV 250 rate=i 0.1832 n= 2 FV ? FV PV*(1+i)^n 349.99056
  • 24. Measures of Historical Rates of Return ( single investment) 1. Arithmetic Mean 1.4 HPY the sum of annual holding period yields where : AM HPY/     n
  • 25. Measures of Historical Rates of Return 2. Geometric Mean 1.5   GM HPR n 1 where : the product of the annual holding period returns as follows :  HPR   HPR   HPR  1 2 n 1       
  • 26. To illustrate these alternatives, consider an investment with the following data
  • 27. • Investors are typically concerned with long-term performance when comparing alternative investments. • GM is considered a superior measure of the long-term mean rate of return because it indicates the compound annual rate of return based on the ending value of the investment versus its beginning value • the arithmetic average provides a good indication of the expected rate of return for an investment during a future individual year, • it is biased upward if you are attempting to measure an asset’s long-term performance
  • 28. Consider, for example, a security that increases in price from $50 to $100 during year 1 and drops back to $50 during year 2. The annual HPYs would be:
  • 29. • This answer of a 0 percent rate of return accurately measures the fact that there was no change • in wealth from this investment over the two-year period.
  • 30. A Portfolio of Investments The mean historical rate of return for a portfolio of investments is measured as the weighted average of the HPYs for the individual investments in the portfolio.
  • 31. Computation of Holding Period Yield for a Portfolio # Begin Beginning Ending Ending Market Wtd. Stock Shares Price Mkt. Value Price Mkt. Value HPR HPY Wt. HPY A 100,000 $ 10 $ 1,000,000 $12 $ 1,200,000 1.20 20% 0.05 0.010 B 200,000 $ 20 $ 4,000,000 $21 $ 4,200,000 1.05 5% 0.20 0.010 C 500,000 $ 30 $15,000,000 $33 $16,500,000 1.10 10% 0.75 0.075 Total $20,000,000 $21,900,000 0.095 $21,900,000 $20,000,000 HPR = = 1.095 HPY = 1.095 - 1 = 0.095 = 9.5% Exhibit 1.1
  • 32. Expected Rates of Return • Risk is uncertainty that an investment will earn its expected rate of return, or • Risk: the possibility that the realized return will be different than the expected return • Probability is the likelihood of an outcome