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Posted: September 9th, 2024

Chapter 11. Option Pricing: An Introduction

2. Give an example of a derivative where the delta may be either
positive or negative for di erent ranges of the stock price. (Use your
imagination here.)

3.
A stock is currently trading at 80. You hold a portfolio
consisting of the following:

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(a)
Long 100 units of stock.

(b)
Short 100 calls, each with a strike of 90.

(c)
Long 100 puts, each with a strike of 70.

Suppose the delta of the 90-strike call is
0.45 while the delta of the 70-strike put is 0:60. What is the aggregate delta
of your portfolio?

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4. (Di cult) Compare the replication of an option in a binomial model
versus replication in a trinomial model by answering the following questions:

(a)
How many securities do we need to carry out replication in each
model?

(b)
Is the risk-neutral probability de ned in each model unique?

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.

5.
In a binomial framework, if the risk-neutral probability on the up
branch is given as p = 0:8956, the risk-free rate per period is 2%, and the
down move is the reciprocal of the up move, then, given a current stock price
of $100, what are the two prices a period from now?

Sundaram
& Das: Derivatives - Problems and Solutions . . . . . . . . . . . . . . . .
. . . . . . . . . . . . . . . 136

6. In the question above, suppose we have a one-period call option
with a strike price of $100, what is the delta of the call? If the up-shift
parameter u is increased to 1.5, then what is the delta of the call? Is it
higher or lower? Why?

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7. A stock is currenly trading at
80. There are one-month calls and puts on the stock with strike prices of 70,
75, 80, 85, and 90. The price and delta of each of these options is given
below:

Strike

70

75

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80

85

90

Call Price

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Call

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0:69

0:86

Sundaram
& Das: Derivatives - Problems and Solutions . . . . . . . . . . . . . . . .
. . . . . . . . . . . . . . . 137

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For each of the
following portfolios, identify (i) the current value of the portfolio, and

(ii) the approximate value of the portfolio following a $1 decrease in
the stock price.

(a)
Long 100 units of stock, short 100 units of the 80-strike call.

(b)
Long 1000 units of the 80-strike call and 1174 units of the
80-strike put.

(c) Long 100 units of stock, long 100 units of the 75-strike put, and
short 100 units of the 85-strike call.

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(d) Long 100 units of the 70-strike call, long 100 units of the
90-strike call, and short 200 units of the 80-strike call.

(e)
Long 100 units of the 85-strike put and short 100 units of the
75-strike put.

8. ABC stock is currently trading at 100. In the next period, the
price will either go up by 10% or down by 10%. The risk-free rate of interest
over the period is 5%.

(a) Construct a replicating portfolio to value a call option written
today with a strike price of 100. What is the hedge ratio?

(b)
Calculate the risk-neutral probabilities in the model. Value the
same call option using the risk-neutral probabilities. Check that you get the
same answer as in part
(a).

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(c) Using the risk-neutral probabilities, nd the value of a put option
written today, lasting one period, and with an exercise price of 100.

(d)
Verify that the same price for the put results from put-call
parity.

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