SEAT NUMBER: ……….… ROOM: .………………. FAMILY NAME.………….....…………………………. This question paper must be returned. Candidates are not permitted to remove any part of it from the examination room. OTHER NAMES…………….…………………..…….. STUDENT NUMBER………….………..…………….. MID-YEAR EXAMINATIONS 2011 Unit: ACCG252: Applied Financial Analysis and Management Date: Tuesday 14th June 2011 at 8:50am Time Allowed: 3 hours plus 10 minutes reading time. Total Number of Questions: 30 Multiple Choice Questions plus
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for each part of the spread‚ and the net profit or loss for the entire spread position. b. (20 pts) Draw a hockey stick diagram for the spread‚ clearly labeling all the critical points. 3. (40 pts) Consider a “long strangle” constructed from options which have an expiration date of January 16‚ 2015 (the third Friday in January). The following table displays the possible prices of Boeing stock on January 16‚ as well as the payoffs accruing to someone who holds a long strangle on Boeing stock:
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Derivatives Chapter 6 - 10 Chapter 11 - 15 Chapter 16 - 17 15.29 Interest Rate Options vs. FRAs 15.30 Interest Rate Caps and Floors 15.31 Minimum and Maximum Values for Options 15.32 Straddles and Strangles 15.33 Option Prices and the Time to Expiration Derivatives - Interest Rate Caps and Floors Interest Rate Cap An interest rate cap is actually a series of European interest call options (called caplets)‚ with a particular interest rate‚ each of which expire on the date the
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Investing in stock options is a way used by investors to hedge against risk. It is simply because all the investors could lose if the option is not exercised before the expiration rate is just the option price (that is the premium) that he or she has paid earlier. Call options give the investor the right to buy the underlying stock at the exercise price‚ X; while the put options give the investor the right to sell the underlying security at X. However only America options can be exercised at
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E4707: Financial Engineering: Continuous-Time Models c 2009 by Martin Haugh Fall 2009 Black-Scholes and the Volatility Surface When we studied discrete-time models we used martingale pricing to derive the Black-Scholes formula for European options. It was clear‚ however‚ that we could also have used a replicating strategy argument to derive the formula. In this part of the course‚ we will use the replicating strategy argument in continuous time to derive the Black-Scholes partial differential
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The final principle‚ number six‚ is based on the idea of leadership. Throughout the book Failure is Not an Option‚ Blankstein reiterates time and time again the importance of encouraging all teachers to find a leadership role within the school. Whether this is in a small or large way it still allows teachers to feel a sense of ownership within the building and to feel a sense of accomplishment because they are the expert on a particular topic. Furthermore‚ by focusing on leadership‚ the values
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Lab 16 CONFIGURING MOBILE OPTIONS |Exercise 16.1 |Configuring Power Options | |Overview |In Exercise 16.1‚ you examine the power settings used in the default power plans provided in Windows 7.| | | | |Completion time |20 minutes
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disappear when spread across many investors? (Points : 1) Diversifiable Catastrophic Predictive Nondiversifiable | 5. Who from the following list would be considered a speculator by entering into a futures or options contract on commodities?(Points : 1) Corn delivery truck driver Food manufacturer Farmer None of the above | 6. Assume that you purchase 100 shares of Jiffy‚ Inc. common stock at the bid-ask prices of $32.00
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Reflection and Application Questions – Assignment Option #2 DUE: November 18‚ 2014 (hard copy handed in at the start of class). This assignment consists of preparing a written response to ALL of following (4) reflective questions. IMPORTANT NOTE: No late submissions will be accepted. This assignment is to be submitted only if you did not complete Assignment Option #1. Questions: 1. How can organizations improve the quality of their interviewing so that interviews provide valid information? 2. How
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Chapter The Basic 2 Theory of Interest 1. (A nice inheritance) Use the "72 rule". Years = 1994-1776 = 218 years. (a) i = 3.3%. Years required for inheritance to double = Zf = 8 :’=! 21.8. Times doubled= Hi = 10 times. $1 invested in 1776 is worth 210 :’=! $1‚000 today. (b) i = 6.6%. Years required to double = ~ :’=! 10.9. Times doubled = ~ times. $1 invested in 1776 is worth 220 :’=! 000‚ 000 today. $1‚ 2. (The 72 rule) Using (1 + r)n = 2 gives nIn (1 +r) In2 = 0.69. We have nr :’=! 0.69 and
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