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Derivatives Summary (BS3385) (Grade: 75%)

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The course Derivatives at Aston University is an important course for students studying finance, economics, and related fields. This course provides students with a detailed understanding of derivatives, their uses, and the associated risks. The summary of this course begins with an introduction to financial derivatives, including the different types of derivatives, such as options, futures, and swaps. The summary then delves into the valuation of derivatives and how they are priced, including the role of mathematical models and the use of the Black-Scholes model. The course also covers the use of derivatives in risk management and hedging, including the role of options in portfolio management and how to manage the risks associated with trading derivatives. The summary explores the potential benefits and drawbacks of using derivatives, including their impact on financial stability. Further, the course covers the regulatory framework surrounding derivatives, including the role of government agencies and regulatory bodies in monitoring and managing derivative markets. The summary also explores the use of derivatives in international markets and how they can be used to manage risks associated with currency exchange. Overall, the summary of the course Derivatives provides students with a comprehensive overview of financial derivatives and their use in modern finance. The course is essential for students who are interested in careers in finance and related fields and provides them with a solid foundation in the understanding of derivatives and their associated risks.

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Notes

Topic 1: Futures markets and trading
Visualisation :




Short F orward Contract :
P rofit(Loss) = #shares ∗ (contract price − share price)
Share price is at expiration.

Example : 340 shares ∗ ($3, 375 − $3, 280) = +$32, 300
Long F orward Contract :
P rofit(Loss) = #shares ∗ (share price − contract price)


Notes 1

, Share price is at expiration.

Example : 12, 000 barrels ∗ ($67 − $24) = +$372, 000
Margin Call :
Happens if the Margin Account falls below Maintenance margin
Cashflow in margin account (for each contract):

P rofit(Loss) = #contracts ∗ (share price −
contract price) = (Initial margin −
maintenance margin)
Solve for share price.

Example : 15, 000 pounds ∗ (Ft − $1.6) = −$1, 500 →
Ft = $1.5
Withdrawal of $X for Y contracts:

P rofit(Loss) = #contracts ∗ (share price −
contract price) = X
Y
Solve for share price.



Topic 2: Futures Pricing and Hedging
F orward P rice : F = (S − I) ∗ e(r−q)T
S : Current P rice
r : Riskfree Compounded Interest Rate
q : Dividend Yield on Stock Index
X
T = time in years = 12
I = P resent Value of all relevant dividend payments
P resent Value of all relevant dividend payments : I = ∑ vi ∗
−rT
e
v = value of dividend i
P erfect Hedge : Uncertainty about performance of investment is
completely eliminated.




Notes 2

, Imperfect Hedge : Hedging error can be either positive or negative,
which makes is possible for the Imperfec to have a better outcome.

Imperfect Hedge still has some price risk.



Topic 3: Options Markets and Trading




Topic 4: Principles of Options Pricing
Shortcuts :




Notes 3

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