Deck 25: Options and Corporate Securities
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Deck 25: Options and Corporate Securities
1
When the market interest rates increase, it would unambiguously decrease the value of an American put option.
True
2
The value of a put decreases as the exercise price increases.
False
3
The risk-free rate of return is a variable that determines the value of an option.
True
4
The expiration date is the only date the owner of a European option can exercise the option.
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5
When the variance of the underlying asset increases, it would unambiguously decrease the value of an American put option.
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6
The value of a call increases when the volatility of the price of the underlying stock increases.
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7
A put option is a wasting asset; i.e., its value declines with the passage of time, all else equal.
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8
Buying a call option gives you the right to purchase shares.
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9
A protective put entails the purchase of a put option on a stock to limit the downside risk associated with owning that stock.
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10
The seller of a put agrees to purchase shares of stock if the option is exercised.
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11
Selling a call option may give you the obligation to sell shares.
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12
The relationship between the prices of the underlying stock, a call option, a put option, and a riskless asset is referred to as a protective put.
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13
An increase in the exercise price will increase the value of a call option.
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14
Selling a put option may give you the obligation to buy shares.
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15
An increase in the underlying stock price will increase the value of a call option.
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16
An increase in the time to expiration will increase the value of a call option.
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17
When the exercise price is increased, it would unambiguously decrease the value of an American put option.
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18
The strike price is the price the owner of a call pays per share to purchase shares of stock.
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19
The primary purpose of a protective put is to limit the downside risk of asset ownership:
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20
Buying a put option gives you the right to sell shares.
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21
Exercise price Is a variables that is included in the Black-Scholes call option pricing formula.
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22
The intrinsic value of a call is always equal to zero if the call is currently out of the money.
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23
The underlying stock price is a variable that determines the value of an option.
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24
Gamma is the sensitivity of an option's value to a change in the risk-free rate.
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25
The formula C0 >= (S0 + E) if (S0 + E) >= 0 correctly describe the boundary values for an American call option.
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26
According to the Black-Scholes model, when the exercise price is increased, it results in a decrease in the value of a call option.
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27
The effect on an option's value of a small change in the value of the underlying asset is called the option theta.
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28
According to the Black-Scholes model, when the expiration date is extended, it results in a decrease in the value of a call option.
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29
Stock price Is a variables that is included in the Black-Scholes call option pricing formula.
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30
Delta is the effect on an option's value of a small change in the value of the underlying asset is called the option.
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31
The formula C0 = S0 correctly describes the boundary values for an American call option.
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32
Standard deviation of the return on a stock Is a variables that is included in the Black-Scholes call option pricing formula.
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33
The sensitivity of an option's value to a change in the option's time to expiration is measured by the option theta.
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34
Put-call parity is the relationship between the prices of the underlying stock, a call option, a put option, and a riskless asset.
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35
The time to expiration is a variable that determines the value of an option.
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36
The sensitivity of an option's value to a change in the risk-free rate is measured by the option rho.
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37
When the value of the underlying asset increases, it would unambiguously decrease the value of an American put option.
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38
An increase in the variance of the return on the underlying asset will increase the value of a call option.
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39
The formula C0 >= 0 if (S0 - E) correctly describes the boundary values for an American call option.
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40
Stock beta is a variables that is included in the Black-Scholes call option pricing formula.
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41
Given an underlying stock price of $45.80, the November 47 1/2 put is in the money.


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42
A decrease in the Time to expiration will increase the value of a put option.
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43
A decrease in the Variance of return of the underlying asset will increase the value of a put option.
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44
When the following value of the underlying asset increases, it would unambiguously increase the value of an American put option.
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45
According to the Black-Scholes model, when the risk-free rate increases, it results in a decrease in the value of a call option.
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46
Given an underlying stock price of $45.80, the November 50 call is in the money.


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47
A decrease in the Exercise price will increase the value of a put option.
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48
Given an underlying stock price of $45.80, the October 45 put is in the money.


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49
A decrease in the current value of the underlying security will increase the value of a put option.
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50
When the market interest rates increase, it would unambiguously increase the value of an American put option.
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51
According to the Black-Scholes model, when the variance of the underlying asset decreases, it results in a decrease in the value of a call option.
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52
C1 = 0 if (S1- E) < 0 identifies the value of a call option at expiration.
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53
An American call option, with an exercise price of $5, sells for $2; the stock price is $8 presents an arbitrage opportunity. (Assume no transaction costs and any option can be exercised immediately).
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54
Given an underlying stock price of $45.80, the October 45 call is in the money.


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55
Given that the underlying stock price is $25, the March 22 1/2 put is in the money.


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56
When the exercise price is increased, it would unambiguously increase the value of an American put option.
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57
C1 = (S1- E) if (S1- E) > 0 identifies the value of a call option at expiration.
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58
C1 = 0 if (S1- E) > 0 identifies the value of a call option at expiration.
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59
An American put option, with an exercise price of $15, sells for $7.50; the stock price is $6 presents an arbitrage opportunity. (Assume no transaction costs and any option can be exercised immediately).
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60
C1 = (S1- E) if (S1- E) < 0 identifies the value of a call option at expiration.
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61
A decrease in the strike price will increase the value of a call option.
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62
The value of a call increases when the time to expiration increases.
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63
The intrinsic value of a call is another name for the market price of a call.
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64
The value of a call increases when the stock price increases.
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65
The value of a call increases as the price of the underlying stock increases.
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66
The strike price is a variable that determines the value of an option.
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67
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
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68
Given that the underlying stock price is $25, then the February 20 put is in the money.


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69
The value of a put increases as the price of the underlying stock increases.
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70
The intrinsic value of a call is the value of the call if it were about to expire.
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71
The Black-Scholes Option Pricing Model as it pertains to calls is based on European options.
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72
The value of a call increases when the risk-free rate of return increases.
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73
Given that the underlying stock price is $25, then the February 20 call is in the money.


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74
The value of a call decreases as the exercise price increases.
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75
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
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76
Given that the underlying stock price is $25, then the January 20 call is in the money.


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77
An increase in the T-bill rate will increase the value of a call option.
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78
The Black-Scholes Option Pricing Model as it pertains to calls is based on the formula C = [S][N(d1)]-[E][N(d2)]/(1 + Rf)t for non-dividend paying stocks with European options.
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79
A decrease in the standard deviation of the return on the stock will increase the value of a call option.
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80
The intrinsic value of a call is equal to the lower bound of a call's value.
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