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Fundamentals Of Corporate Finance Study Set 21
Quiz 25: Options and Corporate Securities
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Question 61
True/False
A decrease in the strike price will increase the value of a call option.
Question 62
True/False
The value of a call increases when the time to expiration increases.
Question 63
True/False
The intrinsic value of a call is another name for the market price of a call.
Question 64
True/False
The value of a call increases when the stock price increases.
Question 65
True/False
The value of a call increases as the price of the underlying stock increases.
Question 66
True/False
The strike price is a variable that determines the value of an option.
Question 67
True/False
The sensitivity of an option's value to a change in the standard deviation of the return on the underlying asset is measured by the option vega
Question 68
True/False
Given that the underlying stock price is $25, then the February 20 put is in the money.
Question 69
True/False
The value of a put increases as the price of the underlying stock increases.
Question 70
True/False
The intrinsic value of a call is the value of the call if it were about to expire.
Question 71
True/False
The Black-Scholes Option Pricing Model as it pertains to calls is based on European options.
Question 72
True/False
The value of a call increases when the risk-free rate of return increases.
Question 73
True/False
Given that the underlying stock price is $25, then the February 20 call is in the money.
Question 74
True/False
The value of a call decreases as the exercise price increases.
Question 75
True/False
The Black-Scholes Option Pricing Model as it pertains to calls is based on the stock price, strike price, time to maturity, standard deviation of the stock, and the price of the
Question 76
True/False
Given that the underlying stock price is $25, then the January 20 call is in the money.
Question 77
True/False
An increase in the T-bill rate will increase the value of a call option.
Question 78
True/False
The Black-Scholes Option Pricing Model as it pertains to calls is based on the formula C = [S][N(d
1
)]-[E][N(d
2
)]/(1 + R
f
)
t
for non-dividend paying stocks with European options.