premium |
Expiration date |
E or K (Strike price) |
S0(Market price) |
|
Call |
0.05$/euro |
April 2020 |
1.15$/euro |
1.14$/euro |
Put |
0.03$/euro |
April 2020 |
1.16$/euro |
1.14$/euro |
Suppose you bought a put, answer the following questions:
premium |
Expiration date |
E or K (Strike price) |
S0(Market price) |
|
Call |
0.05$/euro |
April 2020 |
1.15$/euro |
1.14$/euro |
Put |
0.03$/euro |
April 2020 |
1.16$/euro |
1.14$/euro |
a. what is the intrinsic value of the put, what is the time value of the put, is the put in the money, out of the money or at the money?
b. what is your breakeven price? What is your net payoff when the market price is 1.07 dollar per euro.
Sol:
a)
= 1.16$/euro - 1.14$/euro
= 0.02$/euro
Therefore intrinsic value of put will be 0.02$/euro
= 0.03$/euro - 0.02$/euro
=0.01$/euro
Therefore time value of put will be 0.01$/euro
The put option is in the money as it has a positive intrinsic value.
b) Breakeven price for put = Strike price - Option premium cost
Breakeven price for put will be 1.16$/euro - 0.03$/euro = 1.13$/euro
Net payoff for put when the market price is 1.07 dollar per euro will be =
Total payoff = Strike price - market price
=1.16$/euro - 1.07$euro
=0.09$/euro
Net payoff will be = Total payoff - initial premium paid for put option
= 0.09$/euro - 0.03$/euro
= 0.06$/euro
Therefore Net payoff for put when the market price is 1.07 dollar per euro will be 0.06$/euro
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