I have read the course policies section carefully and understand contacted Dr. Breaux if I had questions or concerns. 

I really hate ThreatDown lately.

You invest 30% of your money in Stock A and 70% in Stock B. The risk-free rate is % per year and the market risk premium is %. Stock A has a beta of . Stock B has a beta of . What is the expected return of this portfolio? Express your answer as a percentage to two decimal places; 23.45% would be 23.45, for example. 

How much will you have in years, if you invest $1000 today and earn % interest per year? Enter your answer in dollars and cents.

A mutual fund manager has a $100 million portfolio with a beta of 1.00. The risk-free rate is 4%, and the market risk premium is 6%. The manager expects to receive an additional $50 million, which she plans to invest in additional stocks. After investing the additional funds, she wants the fund’s required and expected return to be 11.00%. What must the average beta of the new stocks be to achieve the target required rate of return?

A 25-year bond making semi-annual coupon payments of $37.50 is currently trading at a price of $696.71. The face value of the bond is $1000. What is the EAR/EFF of this bond? Please write your answer in percentage terms to two decimal places (7.21 percent is 7.21, not 0.0721)

Kiplinger’s listed the top 100 public colleges based on many factors. From that list, here is the average debt at graduation for various schools in four selected states. Use a 0.05 significance level to test the claim the average (mean) debt at graduation differs for these four states. Results Table New York Virginia California Pennsylvania 14,734 14,524 13,171 18,105 16,000 15,176 14,431 17,051 14,347 12,665 14,689 16,103 14,392 12,591 13,788 22,400 12,500 18,385 15,297 17,976 State the claim and its opposite. State the Null and alternate hypotheses symbolically. Significance level Find the F test statistic. Find the p-value. State the decision State the conclusion

What can be concluded about T_A if A is an m×n matrix and rank(A)=n?

If T:R^n →R^m is a linear transformation, it can always be induced by what?

Which property states that a linear transformation preserves addition?