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Consider a stock paying continous dividens of 1%. Assume r=0.06 \(\sigma=0.32\) stock price of s(0)=33.
a) You sell 100 Calls with strike K=35 and expiration in 68 days (assume 365 days in a year). You also constuct a delta-hedge to manage your risk. If tomorrow (1 day after) stock price rises to $34.50. Find your net profit/loss from your hedged portfolio.
b) Repeat this problem for the case of selling 100 Puts with strike K=35 and all other parameters staying the same.
A rocket fires two engines simultaneously. One produces a thrust of 800N directly forward while the other gives a thrust of 508N at an angle 38.2^circ above the forward direction.
Find the percentage of such males that weigh between 190 and 210 lb. (Note: Make sure you choose the flag value closest to 190 and 210.) Give the proportion as a decimal rounded to thousandths.
question 1a food research laboratory conducts a series of taste tests to compare two sauce recipes a and b. customers
For each lettered part, a through c, examine the two given sets of numbers. Without doing any calculations, decide which set has the larger standard deviation and explain why. Then check by finding the standard deviation by hand .
in a 300 words documents minimum outline how to use the process evaluation method to increase the knowledge of signs
The table below gives the loan requests (in thousands of dollars) for the past 12 months. Would you say that the local business economy is heating up or cooling down? Explain your answer. Graph the data.
An insurance company is trying to determine if there is a significant difference in the average number of sick days that registered nurses and nurse practitioners use per year. The data analysis provided the following output.
Test the hypothesis that the annual incomes of corporate trainers in areas of more than 500,000 are significantly more than those in areas of less than 100,000.
Set up a null and alternative hypothesis to test whether this sample is falling below expectations.
Were the chi-square and regression tests presented and used correctly? Could the authors' analysis be recreated?
If you have a normal distribution of a random variable x, with a mean of 56 and standard deviation of 8: What is the probability that the random variable x will be within plus or minus 1 standard deviation of the mean?
you wish to test the claim that u gt 11 at a level of significance of ? 0.05 and are given sample statistics n 50
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