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If an investment has 35 percent more non-diversifiable risk than the market portfolio, its beta will be:

  1. 35

  2. 1.35

  3. 0.35

Short Answer

Expert verified

The correct option is (b): 1.35

Step by step solution

01

Step 1. Explanation

The non-diversifiable risk of a market portfolio is calculated as beta. The beta compares the non-diversifiable risk of a portfolio with the market portfolio. The beta for the market portfolio is 1, and the non-diversifiable risk is 35% more than the market portfolio. Thus, the beta will be 1.35 (=1 + 0.35).

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Most popular questions from this chapter

The interest rate on short-term U.S. government bonds is 4 percent. The risk premium for any asset with a beta = 1.0 is 6 percent. What is the average expected rate of return on the market portfolio?

  1. 0 percent

  2. 4 percent

  3. 6 percent

  4. 10 percent

Asset X is expected to deliver 3 future payments. They have present values of, respectively, \(1,000, \)2,000, and \(7,000. Asset Y is expected to deliver 10 future payments, each having a present value of \)1,000. Which of the following statements correctly describes the relationship between the current price of Asset X and the current price of Asset Y?

  1. Asset X and Asset Y should have the same current price.

  2. Asset X should have a higher current price than Asset Y.

  3. Asset X should have a lower current price than Asset Y.

Suppose that you invest $100 today in a risk-free investment and let the 4 percent annual interest rate compound. Rounded to full dollars, what will be the value of your investment 4 years from now?

It is a fact that (1 + 0.12)3 = 1.40. Knowing that to be true, what is the present value of \(140 received in three years if the annual interest rate is 12 percent?

  1. \)1.40

  2. \(12

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Consider an asset that costs \(120 today. You are going to hold it for 1 year and then sell it. Suppose that there is a 25 percent chance that it will be worth \)100 in a year, a 25 percent chance that it will be worth \(115 in a year, and a 50 percent chance that it will be worth \)140 in a year. What is its average expected rate of return? Next, figure out what the investmentโ€™s average expected rate of return would be if its current price were $130 today. Does the increase in the current price increase or decrease the assetโ€™s average expected rate of return? At what price would the asset have a zero average expected rate of return?

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