2201AFE VW Week 13 Options & Revision for Final Exam S1, 2013

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    2201AFE Corporate FinanceWeek 13:

    Options

    Final Exam Revision

    Readings: Chapter 20

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    Agenda

    Last Week

    Options Key Concepts and Skills

    Final Exam Comments and Revision

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    Last Lecture

    Dividends matter

    Chronology of dividend payment Ex-dividend Date

    Dividend Policy doesnt matter (in theory)

    Homemade dividends

    Clientele effect

    In real life policy matters (low/high payouts)

    Information content effect signalling to the market

    Types of dividend policies

    Share repurchases, splits, reverse splits

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    1. Introduction & Financial

    Statements

    2. Time Value of Money

    3. Valuing Shares & Bonds

    7. Mid-semester Exam

    8. Some Lessons from Capital

    Market History

    11. Financial Leverage & Capital

    Structure Policy

    13. Options & Revision

    9. Return, Risk & the Security

    Market Line

    5. Making Capital Investment

    Decisions & Project Analysis

    12. Dividends & Dividend Policy

    6. Revision for Mid-sem Exam

    4. Net Present Value & Other

    Investment Criteria

    10. Cost of Capital

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    Key Concepts and Skills

    Options: The Basics

    Contract characteristics

    Options Payoffs

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    Option Terminology

    Call option

    Right without the obligation to BUY a specified asset at a specified price

    on or before a specified date.

    Put option

    Right without the obligation to SELL a specified asset at a specified price

    on or before a specified date.

    Option premium

    The price paid by the buyer/seller for the right to buy or sell an asset.

    Strike or Exercise price

    The contracted price at which the underlying asset can be bought (call)

    or sold (put).

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    Option Terminology

    Option contract counterparties: buyer and seller

    An investor who SELLS the option the option writer, holds a SHORT

    position in the contract.

    An investor who BUYS the option holds a LONG position in the

    contract.

    Expiration date

    The date at which an option expires. (See more here:http://www.asx.com.au/products/futures-options-expiry-calendars.htm )

    European option

    An option that can only be exercised on a particular date (on expiry).

    American option

    An option that can be exercised at any time up to its expiry date.

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    http://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htmhttp://www.asx.com.au/products/futures-options-expiry-calendars.htm
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    Option Terminology

    Exercising the option

    The act of buying or selling the underlying asset via the option contract.

    Contract size

    Open Interest

    Number of open positions (bought and sold) in the market place.

    Provides an estimate of market liquidity, the higher the open interest,

    the more liquid the market.

    Interested? Read more here:

    http://www.asx.com.au/products/asx-grain-futures-and-options-trading-strategies.htm

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    Option Valuation

    ST

    = Share price at expiration

    S0 = Share price today

    Cor P = Value of call/put option on expiration

    C0 or P0= Value of call/put option today

    E= Exercise price on the option

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    Value of Option

    At the money:

    Stock price equals exercise price (no profit/loss).

    Out-of-the-money:

    Option has no intrinsic value (make a loss).

    In-the-money:

    Option has intrinsic value (make a profit).

    Intrinsic value:

    The value of the option if exercised it immediately.

    Call: Stock price Exercise price > 0

    Put: Exercise price stock price > 0

    The time premium or time value component:

    The difference between the option premium and the intrinsic value.

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    Value of Call Option (C0)

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    Share price

    (S0)

    Call option value (C0)

    S0 E

    Out of the moneyS0 > E

    In the money

    Exercise price (E)

    S0 = E

    At the money

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    Value of Call

    Intrinsic ValueTime value

    Upper bound = C0

    S0Lower bound = The larger of 0 or (S0E)

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    Value of Call and Put Option at Expiry (C & P)

    At time T:

    If the call is in-the-money, it is worth: C = ST E.

    If the call is out-of-the-money, it is worthless: C = 0

    If the put is in-the-money, it is worth: P = E ST.

    If the put is out-of-the-money, it is worthless: P = 0

    Where

    ST

    is the value of the stock at expiry (time T)

    Eis the exercise price.

    C is the value of the call option at expiry

    P is the value of put option at expiry

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    Call Option Payoffs for Buyer

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    20

    12020 40 60 80 100

    40

    20

    40

    60

    Stock price ($)

    Ca

    llpayoff($)

    50

    Exercise price: E = $50

    If share at expiration: ST = $80, ST = $20

    Buyer payoff: max[ST E,0] max[ST E,0]

    max[80-50,0]=30 max[20-50,0]=0

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    Call Option Payoffs for Seller

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    20

    12020 40 60 80 100

    40

    20

    40

    60

    Stock price ($)

    OptionP

    ayoff($)

    50

    Exercise price: E = $50

    If share at expiration: ST = $80, ST = $20

    Seller payoff: -max[ST-E,0] -max[ST-E,0]

    -max[80 50,0] = -$30 -max[20 50,0] = 0

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    Call Option Profits/Losses

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    Exercise price: E =$50Option premium: C0 = $10

    If ST = $80

    Sell a call

    Loss = +10 +50-80 = -20

    Buy a call

    Profit = -10 -50 + 80 = 20

    20

    12020 40 60 80 100

    40

    20

    40

    60

    Stock price ($)

    Op

    tionpayoffs($)

    50

    10

    10

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    Put Option Payoffs for Buyer

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    20

    0 20 40 60 80 100

    40

    20

    0

    40

    60

    Stock price ($)

    Optionpayoffs($)

    Buy a put

    50

    50

    Exercise price: E = $50

    If share at expiration: ST = $20, ST = $80

    Buyer payoff: max[E ST,0] max[E ST,0]

    max[50 20,0] = $30 max[50 80,0]= 0

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    Put Option Payoffs for Seller

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    20

    0 20 40 60 80 100

    40

    20

    0

    40

    50

    Stock price ($)Optio

    npayoffs($)

    Sell a put

    50

    Exercise price: E = $50

    If share at expiration: ST = $20, ST = $80

    Seller payoff: -max[E ST,0] -max[E ST,0]

    -max[50-20,0]= -$30 -max[50 80,0] = 0

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    Put Option Profits

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    20

    20 40 60 80 100

    40

    20

    40

    60

    Stock price ($)

    O

    ptionpayoffs($)

    Buy a putProfit = -10 - 20 + 50 = 20

    Exercise price: E = $50

    Option premium: P0 = $10

    If ST = $20

    10

    10

    Sell a put

    Loss = +10 + 20 50 = -20

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    Conclusion

    Options are valuable financial instruments

    Increases upside potential

    Reduces or limits the downside

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    Revision

    Course Revision

    Recap in more details the chapters

    Quiz

    Exam instructions, venue and structure

    How to study for the exam

    Additional consultation times

    Final comments

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    Week 5 (part 2)

    Chapter 9: Project Analysis and Evaluation

    Evaluation of NPV Estimates

    Scenario Analysis

    Sensitivity Analysis

    Simulation Analysis

    Break-even

    Accounting

    Cash

    Financial

    Operating Leverage

    Other consideration in Capital Budgeting

    Managerial options

    Capital rationing

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    W k 8

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    Week 8

    Chapter 10: Some Lessons from Capital Market History

    How to calculate investment return

    Arithmetic and Geometric Averages

    How to measure risk

    Variance

    Standard Deviation

    Lessons from Capital Market History

    Risk Premium

    Risk-Return Relationship

    Efficient Market Hypothesis25

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    W k 9

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    Week 9

    Chapter 11: Return, Risk and the Security Market Line

    Expected Return with unequal probabilities

    Variance with unequal probabilities

    Portfolio Expected Return

    Portfolio Variance

    Principle of Diversification

    Systematic and Unsystematic risk

    CAPM and SML

    Reward-to-Risk Ratio

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    Week 10

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    Week 10

    Chapter 17: Cost of Capital

    Discount rate of the firm

    Target capital structure: D/E

    Cost of Equity

    DGM & CAPM

    Cost of Debt

    YTM

    Weighted Average Cost of Capital WACC

    Unadjusted, Adjusted, use in NPV

    Flotation costs31

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    Week 11

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    Week 11

    Chapter 19: Capital Structure Policy

    Optimal Capital Structure

    Value of the firm

    Cost of capital

    Capital Structure Theory Three cases Case I No taxes

    Case II With taxes

    Case III With taxes and Bankruptcy Costs

    Types of Bankruptcy Costs

    Direct and Indirect

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    Week 12

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    Week 12

    Chapter 18: Dividends & Dividend Policy

    Irrelevance of dividend policy

    Homemade Dividends

    Real world factors

    Information content effect signalling

    Clientele effect

    Types of dividend policies

    Residual, Constant Div. Growth, Constant Payout, Compromise, DRP

    Stock splits, stock dividends and repurchases

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    Week 13

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    Week 13

    Chapter 20: Options

    Basic concepts

    Call

    Put

    Terminology

    Option Payoffs

    Buyer

    Seller

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    Quiz

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    Break-even analysis shows the relationship between.?

    Do we use GM or AM in variance calculation?

    What is Beta, Systematic or Unsystematic Risk?

    What is the value of market Beta?

    If an asset is undervalued, where should it be located with respect of

    the SML?

    To maximise value of the firm, WACC should be maximised or

    minimised?

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    Quiz

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    If a firm has debt and taxes, what happens to the cost of capital as

    D/E increases? What case and proposition is this?

    Does dividend policy matter in theory?

    What happens to the share price in a reverse split?

    When would you buy a call?

    If the underlying share price is decreasing the put seller makes a loss

    or a profit?

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    Exam Instructions

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    2.5 hours examination on (Thursday) 20 June 2013 at 8.30AM

    All chapters starting Week 5 (part 2) covered

    No specific calculations from first half, however know the basic concepts

    10 minutes perusal

    During perusal, you can only write on the exam paper!

    Closed Book

    Dont bring the formula sheet with you!

    Materials allowed:

    Non-Programmable Scientific calculator English Translation Dictionary

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    Exam Venues

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    QSAC_Track & Field Room, Qld Sport & Athletics Centre

    (Ground Floor or Level 1)

    QSAC Venue & Parking Map:

    http://www.qsac.com.au/The-Venue/Location.aspx

    http://www.qsac.com.au/getattachment/The-Venue/Venue-Map/QSAC-Venue-Map.pdf.aspx

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    Break down on time

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    8.00AM Arrive at your exam venue.

    8.30AM Perusal start (may write on exam paper only).

    8.40AM Start of Final Exam.

    No one may leave in the first 30 minutes.

    9.10AM Hero to be the first to exit venue (may be zero too).

    . . . . . . .

    11.00AMLast 10 minutes, no one may leave (no more toilet breaks).

    11.10AMEnd of Exam, pens down and time to study for next exam.

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    Exam Structure

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    Question 1 is compulsory and is worth 17 marks.

    All students must attempt Question 1.

    Attempt any threequestions from the remaining five.

    Questions 2 to 6 are worth 11 marks each.

    Total marks for exam = 17 + (3 11) = 50

    Show step by step workings and formula used.

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    Exam Structure

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    Question 1. (a), (b), (c), (d), (e).

    Answer ONLY 3 of remaining 5 questions.

    Question 2. (a), (b), (c), (d).

    Question 3. (a), (b), (c). Question 4. (a), (b), (c), (d).

    Question 5. (a), (b), (c).

    Question 6. (a), (b), (c).

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    How to Study?

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    Practice! Practice! Practice!

    Tutorial and practice questions

    Lecture examples Chapter examples

    Read Lecture Notes

    Read the chapters in the text, definitions

    Theory questions can be from anywhere!

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    Consultation Times

    l d d k

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    Consultation during study week:

    Please check Learning@GU under Announcement for more

    details.

    No appointment/booking required if you are seeing us during

    these times. If you cannot make it to uni, try and contact your

    tutor via email.

    Please bring your questions during consultation, we are here to

    help you learn.

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    Good luck for your exams!

    If you have any questions, please see any of our teaching team.

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