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You are considering an investment in a mutual fund with a 7% load and expense ratio of 0.5%. You can invest instead in a bank CD paying 3% interest.
a. If you plan to invest for 5 years, what annual
Answer
Load Rate (L) = 7%
Expenses Ration (E) = 0.5%
CD Rate = 3%
Return of Mutual Fund = R
Number of Year - 5
Total investment will be same after five years
(1 + L) * ( 1+ R - E)n = (1+ CD)n
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- 40) You are considering investing in a no-load mutual fund with an annual expense ratio of 0.60% and an annual 12b-1 fee of 0.75%. You could also invest in a bank CD paying 6.50% per year. What minimum annual rate of return must the fund earn to make you better off in the fund than in the CD? A) 7.10% B) 7.45% C) 7.25% D) 7.85%Suppose you have recently accepted a new job and are setting up your retirement allocations within the firm's 401k plan. The plan options contain two risky mutual funds, A and B. You may assume that all fees are the same across the two funds. Fund A has an expected return of 6% and the standard deviation of returns is 12%. Fund B has an expected return of 7% and the standard deviation of returns is 15%. The correlation between returns on the two funds is 0. The plan also contains a Treasury fund which provides a risk-free return of 3%. A Suppose you can only invest in one of the two risky mutual funds (A or B), but can combine it with the Treasury fund in any proportions you wish. Which of the two mutual funds would you choose and why B Maintaining the restrictions on your investment choices from the last question, what is the best expected return you could achieve if you set up a portfolio with a standard deviation of returns equal to 10%? (Please express your answer in percentage…Suppose you consider investing $1,000 in a load fund which charges a fee of 2%, and you expect the fund to earn 14% over the next year. Alternatively, you could invest in a no-load fund with similar risk that is expected to earn 9% and charges a 1/2 percent redemption fee. Which is better and by how much? a. Funds are equal b. Load fund by $32.65 c. Load fund by $50.55 d. No-load fund by $64.55 e. No-load fund by $44.30
