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Dr. Francesco Totti's portfolio consists of $100,000 invested in a stock which has a beta = 0.8, $150,000 invested in a stock which has a beta = 1.2, and $50,000 invested in a stock which has a beta = 1.8. The risk-free rate is 7 percent. Last year this portfolio had a required rate of return of 13 percent. This year nothing has changed except for the fact that the market risk premium has increased by 2 percent. What is Dr. Francesco Totti portfolio's current required rate of return?
What approach is used best for this problem
Use the Kolmogorov-Smirnov test to discover whether the distribution of location of accidents is uniformly distributed for the month of September
There is an evening number, also consisting of three digits, 0-9. If all of the midday and evening numbers are equally likely, what is the probability that the two numbers are the same?
a poll was taken of a simple random sample of movie viewers in a test audience at a new romantic comedy. the movie was
Four students are talking about the kind of energy that's fundamental to life on Earth. Thomas says it is electrical energy. Susan opts for solar energy. Lawrence argues in favor of chemical energy. Kimberly is sure it's mechanical energy. Who is ..
A University Counseling Clinic is interested in predicting the levels of depression from the number of social events attended per week by a sample of their clients. The data are below:
You are estimating the fuel consumption (gallons per mile) for intermediate armored vehicles based on the horsepower of the vehicle. The vehicle for which you are estimating has 4.77 hundred horsepower.
1. Test H0: ß2 = 1 vs. H1: ß2 >1 if the following information from a simple regression is given: b2 = 1.39, sb2= 0.18, and n = 30.
Explain the use of normal probability plot to evaluate whether a set of data is normally distributed? Please discuss in detail.
Men's health, again. Given the table of probabilities from Exercise, are high blood pressure and high cholesterol independent? Explain.
It is known that song length is not normally distributed. Suppose a sample of 25 songs is taken from the population. What is the approximate probability that the average song length will last more than 3.5 minutes? Round to the nearest thousandth.
When using past data, I have found that the proportion of items rejected by quality control personnel is about 3%. We normally make 5000 items per day. For a p chart, what are the upper and lower control limits?
is it possible to run both test for the same experiment? if so how or what situation would warrant such
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