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FPX5014
US
Capella University
B The returns of Asset H decreased by 3% from January to February and increased by 5% from February to March.
Solution:
Explanation – Negative correlation can be defined as a relationship between any two variables that move in the opposite direction. In case of a perfect negative correlation, if one variable increases the other decreases by the same amount.
A The differing economic, regulatory, and political systems expose domestic and international securities to different, and potentially offsetting, sources and amounts of market risks. While the domestic and foreign companies share common sources of diversifiable risk, the differences in market risk can still cause their patterns of returns to differ sufficiently to offer small risk-reduction benefits.
B The differing economic, regulatory, and political systems expose domestic and international securities to different, and potentially offsetting, sources and amounts of diversifiable and market risks. This can cause the securities to generate independent or offsetting patterns of returns.
Solution: A The differing economic, regulatory, and political systems expose domestic and international securities to different, and potentially offsetting, sources and amounts of market risks. While the domestic and foreign companies share common sources of diversifiable risk, the differences in market risk can still cause their patterns of returns to differ sufficiently to offer small risk-reduction benefits.
Explanation – There are two types of risk diversifiable risk and non diversifiable risk. Diversifiable risk is those risk that are not priced by the market whereas undiversifiable risk are priced by the market. Since, in the given scenario an investor invests in both domestic as well as international markets there is a scope of risk reduction.
Explanation – A security is priced by calculating the present value at an appropriate discount rate. The discount rate consists of the real interest rate as well as risk premium. Since, A is riskier than B the discount rate will be higher for it, resulting in lower current value of A.
James owns a two-stock portfolio that invests in Blue Llama Mining Company (BLM) and Hungry Whale Electronics (HWE). Three-quarters of James’s portfolio value consists of BLM’s shares, and the balance consists of HWE’s shares.
Each stock’s expected return for the next year will depend on forecasted market conditions. The expected returns from the stocks in different market conditions are detailed in the following table:
| Market Condition | Probability of Occurrence | Blue Llama Mining | Hungry Whale Electronics |
| Strong | 0.25 | 50% | 70% |
| Normal | 0.45 | 30% | 40% |
| Weak | 0.30 | -40% | -50% |
Calculate expected returns for the individual stocks in James’s portfolio as well as the expected rate of return of the entire portfolio over the three possible market conditions next year.
The expected rate of return on Blue Llama Mining’s stock over the next year is .A) 14% B)18.90 C) 11.90% D)16.80%
Solution : A) 14%
Explanation : Expected return for blue Llama Mining = 0.25* 50% + 0.45* 30% + 0.3 * (-40%) =14%.
| The expected rate of return on Hungry Whale Electronics’s stock over the next year is A) 13.33%, B)20.50%, C) 25.42%,D) 23.17% . |
Solution: B) 20.50%
Explanation – Expected return for Hungry Whale Electronics = 0.25* 70% + 0.45* 40% + 0.30 * (-50%) = 20.50%.
The expected rate of return on James’s portfolio over the next year is A)13.29% B)15.63%, C) 18.76% D)21.10%
Solution : B) 15.63%
Explanation : Expected return of return for Jame’s portfolio = 0.75 * 14 + 0.25* 20.50 = 15.63%.
This 0.75 is taken because James includes (3/4) of the portfolio to Blue llama mining and the rest 25% to Hungry whale electronics.
Returns earned over a given time period are called realized returns. Historical data on realized returns is often used to estimate future results. Analysts across companies use realized stock returns to estimate the risk of a stock.
Consider the case of Blue Llama Mining Inc. (BLM):
Five years of realized returns for BLM are given in the following table. Remember:
| 1. | While BLM was started 40 years ago, its common stock has been publicly traded for the past 25 years. | ||||||
| 2. | The returns on its equity are calculated as arithmetic returns. | ||||||
| 3. | The historical returns for BLM for 2012 to 2015 are: | ||||||
| 2012 | 2013 | 2014 | 2015 | 2016 | |||
| Stock return | 20.00% | 13.60% | 24.00% | 33.60% | 10.40% | ||
Given the preceding data, the average realized return on BLM’s stock is A) 62.99% B)20.32% C) 50.80% D) 40.64%
The answer is B) 20.32%
Explanation: The average realized return is calculated on the basis of arithmetic mean. The arithmetic mean of the past returns can be calculates as (62.99+20.32+50.80+40.64)/4 =20.32%.
Question - The preceding data series represents A) the population, B) a sample, C) the universe of BLM’s historical returns.
Answer: B) sample
Explanation: The data that has been provided to us Is just the sample data because the population data must have included the returns from the date the company came into existence.
Question - The standard deviation of BLM’s historical returns is .a. 7.03% B) 9.13% c) 8.17%) D) 12.33%
Answer : B) 9.13%.
Explanation :
| Year | Return | Mean Return | (Return - Mean Return) |
| 2012 | 20 | 20.32 | 0.1024 |
| 2013 | 13.6 | 20.32 | 45.1584 |
| 2014 | 24 | 20.32 | 13.5424 |
| 2015 | 33.6 | 20.32 | 176.3584 |
| 2016 | 10.4 | 20.32 | 98.4064 |
|
|
|
| 333.568 |
Standard deviation = Square root of (333.568/4) = 9.13%
Question - If investors expect the average realized return from 2012 to 2016 on BLM’s stock to continue into the future, its coefficient of variation (CV) will be a. 0.83% b) 0.38% c) 0.45% d) 0.52%
Answer : C) 0.45%
Explanation: The formula for coefficient of variation is (Standard deviation /mean).
Therefore, (9.13/20.32) = 0.45%
Question –
Emma holds a $5,000 portfolio that consists of four stocks. Her investment in each stock, as well as each stock’s beta, is listed in the following table:
| Stock | Investment | Beta | Standard Deviation |
| Andalusian Limited (AL) | $1,750 | 0.90 | 9.00% |
| Zaxatti Enterprises (ZE) | $1,000 | 1.90 | 12.00% |
| Water and Power Co. (WPC) | $750 | 1.20 | 18.00% |
| Makissi Corp. (MC) | $1,500 | 0.30 | 28.50% |
Suppose all stocks in Emma’s portfolio were equally weighted. Which of these stocks would contribute the least market risk to the portfolio?
C)Water and Power Co.
D)Zaxatti Enterprises
Answer - B) Makissi Corp.
Explanation – Beta help in determining the market risk of a portfolio. The higher the Beta, the greater is the market risk. In this case, the Beta for Makissi Corp is the least which hos that it contributes least market risk to the portfolio.
Question –
Suppose all stocks in the portfolio were equally weighted. Which of these stocks would have the least amount of standalone risk?
A)Zaxatti Enterprises
B)Andalusian Limited
C)Makissi Corp.
D)Water and Power Co.
Answer: B)Andalusian Limited
Explanation : The standalone risk of a stock can be determined using its standard deviation. The standard deviation of Andalusian Limited is the least in the given portfolio.
Question –If the risk-free rate is 7% and the market risk premium is 9%, what is Emma’s portfolio’s beta and required return? Fill in the following table:
| Beta | Required Return | |
| Emma’s portfolio | A)0.965 B)0.820 C) 0.647 D) 1.448 | A)19.449% B)12.234% C) 22.440% D)12.685% |
Answer : Beta C) 0.647 D)12.685%
Explanation: Required return = Risk free rate + Market risk premium * Beta
Required return = 7 + 9 * 0.647 = 12.8% which is closest to 12.685%.
QuestionJulie, an analyst at Fantastique General (FG), models the stock of the company. Suppose that the risk-free rate rRF = 5%, the required market return rMrM = 10%, the risk premium for small stocks rSMB = 3.2%, and the risk premium for value stocks rHMLrHML = 4.8%. Suppose also that Julie ran the regression for Fantastique General’s stock and estimated the following regression coefficients: aFG= 0.00, bFGbFG = 1.2, cFG = -20.4, and dFGdFG = -1.3. If Julie uses a Fama-French three-factor model, then which of the following values correctly reflects the stock’s required return?
A -60.52%
B -50.48%
C -72.52%
D -65.52%
Solution : A -60.52%
Explanation:
| Fama and French Model | |||
| Particulars | Return | Beta |
|
| Risk Free rate | 5 |
| 5 |
| Market risk premium | 5 | 1.2 | 6 |
| Small minus big | 3.2 | -20.4 | -65.28 |
| High minus Low | 4.8 | -1.3 | -6.24 |
Required return = 5 + 5 *1.2 + 3.2 * (-20.4) + 4.8 * (-1.3) = -60.52%.
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