Although the Black-Scholes option pricing model makes several assumptions, the most important is the first assumption that stock prices follow a lognormal distribution (and that volatility is constant). Specifically, the model assumes that log RETURNS (aka, continuously compounded returns) are...
Learning objectives: Compute the value of a European option using the Black-Scholes-Merton model on a non-dividend-paying stock. Compute the value of a warrant and identify the complications involving the valuation of warrants. Define implied volatilities and describe how to compute implied...
Question: The BSM formula is actually simple except for N(d1) and N(d2) in the case of the call, and N(-d1) and N(-d2) in the case of the put. Will the exam always provide N(d1) and N(d2) or do we need to know how to calculate them?
Answer: That's a good point that BSM is simple except for the...
In reference to R27.P1.T4.Hull_Ch13_15_19:Topic: BLACK-SCHOLES-MERTON_MODEL :-
In the exam, if we were to calculate the Call or Put Option prices using the BSM Model, would it be safe to assume that N(d1) & N(d2) would ALWAYS be provided given....?
There are formulae to calculate the d1 and...
Could some one explain to me how the N(d1) and N(d2) is computed in this question below?
Let firm value (V) equal $1 billion with face value of debt (F) equal to $800 million. The debt is zero-coupon and matures in four years (T = 4.0). The riskless rate is 5.0%. The estimate of the volatility...
Hi, Mr. Harper, again is me. :) The following question is about BS model:
It ask "Which is an assumption of BSM model....."
But I have checked the notes of book 1, none of them is an assumption of BSM model, am I right?:D
Concept: These on-line quiz questions are not specifically linked to AIMs, but are instead based on recent sample questions. The difficulty level is a notch, or two notches, easier than bionicturtle.com's typical AIM-by-AIM question such that the intended difficulty level is nearer to an actual...
in the solution it says, "since d1=1.25786...." Where do the d1 and d2 values come from? are they calculated using the formulas for d1 (page 54 of notes) and d2, and if so, what is the likelihood that is testable?
Below I am trying to show the relationship between Merton PD and the BSM.
Merton PD = N[ -[ln(V/K)+(μ-0.5σ²)T]/σT ]
The formula inside the bracket (let’s name it D2 since it) is very similar to the formula for d2 in the BSM for pricing call option:
d2 = ln(S/X)+(r-0.5σ²)T]/σT
So we have...
David's ProTip: We already have enough option pricing formulas to remember, what do we do about dividends? Just remember that dividends tend to manifest as a reduction on the stock price. Like dividends reduce delta, as N(d1) becomes N(d1)*exp(-qT), so to in Black-Scholes. But also, don't...
David:
Is there is a straightforward "English language" interpretation for the BSM-related probabilities N(d1) and N(d2) -- for example, since N(d1) seems to be "linked" to S (current stock price) and N(d2) to the PV of the strike price, is there a simple way to understand the meaning of...
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