# Project #158052 - Estimate the value of a Google (GOOG) call option using the Black-Scholes option pricing model:

 Subject Business Due By (Pacific Time) 12/05/2016 12:00 am

(a) Implement the Black-Scholes model for three Google call options that expire on December 16, 2016. You can use either options on A shares of Google (ticker: GOOGL) or options on C shares of Google (ticker: GOOG). The three options to be considered should have the same expiration day but different strike prices such that one call is in the money, one is out of the money, and one is near the money. Near-the-money options (also referred to as nearest–the-money options sometime) refer to options whose strike prices are close to the spot price of the underlying stock and that are thus always either slightly in the money or slightly out of the money. You should estimate the value of the three options on the same day (after the equity and options markets are closed) in order to use the same inputs (except for the strike) to the Black-Scholes model. This would allow you to see the impact of the strike on the option price. The spreadsheet “example-BlackSchole-for-Project2.xls” includes a simple example on the implementation of the Black-Scholes (BS) model. Among other things, the example illustrates how to obtain the risk-free interest and the historical volatility of the underlying stock, two of the inputs to the BS model. You can use “example-BlackSchole-for-Project2.xls” as a template for your own analysis if you want. (b) Compare the Black-Scholes model price of the three call options to their corresponding actual market price (the closing price on the day of your analysis) on Yahoo or other websites, and calculate the pricing error of your model for each of the three options. You can use the mid quote (the average of the bid and ask) as the market price for a given option. Pricing error = model price – actual price; Percentage pricing error = (model price – actual price) / actual price. Things to turn in: One spreadsheet printout that includes, for each of the three options, the implementation of the BS model, the inputs to the model, the pricing error, and brief comments on the performance of the model (e.g., whether the model prices the near-themoney option reasonably well).

TutorRating
pallavi

out of 1971 reviews
amosmm

out of 766 reviews
PhyzKyd

out of 1164 reviews
rajdeep77

out of 721 reviews
sctys

out of 1600 reviews

out of 770 reviews
topnotcher

out of 766 reviews
XXXIAO

out of 680 reviews