If a corp4ration holds a forward contract for the dear, of US. Trashy bonds son 6 months and, during those 6 months, interest rte dine. at the end f the 6 months U value vf me rowed cacti have
Answer(s): A
Interest rate futures contracts airwave risk-free bonds, such as U.S. Treasury bonds When I interest rates decrease over the pentode a forward contract, the value of the bonds and the forward contract increase
A company wishes to price a call option written on a nod Mend. paying stock. The current stock pence is $50, the exercise price is $4$. the ask-.free interest rate is 5.0%, the option expires in 1 year, and the cumulative probabilities used to calculate the present values of the final stock price and the exercise price are .65 and 58. respectively, The company uses the 8lack-Scholes Option Pricing Model. It e( is 9515, the current value of the call option is
How math must the stock b wolf at .spirant in order for a II homer to break even f the eerie price is $60 and the call premium was $3?
Answer(s): D
Because the call premium is $3, the stock pence must be at least $63 ($60 exercise price + $31 cat premium).
Which of the following is exercisable on at the expiration date?
Answer(s): B
An American option is a contractual arrangement that gives the owner the right to buy or sell an asset at a fixed pence at ark moment in flume before or on a specified date. A European option is exercisable one at the expiration date
It Up is the value of a put option. V is the vatic of a call option, V8 is the value of the stock, and PVE is the present value of the exercise pence, what is the formula for the put- call panty theorem for European options?
For European options, given market equilibrium for all relevant paces (no arbitrage possibilities), equal exercise prices for the put and the can, and the same expiration date, the put-call panty theorem states that a fixed relationship applies to the market values of the put and call options on a secant. For example, a strategy of selling one call option, buying one share of the stock, and bang one put option should result in a ask-free return. The gain (loss) from the stock and the put should equal the gain (loss) on the call). If Vs is the value of the stock. Vp is the value of the put, `Ic is the value of the call, and PVE is the present value of the exercise price (the time interval is the time to expiration), the formula for put-call parity may be stated as :follows Vs + Vp -- V = PVE
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