Jill believes that economic conditions during the next year will be strong, normal, or weak, and she thinks that the firm's returns will have the probability distribution shownbelow. What's the standard deviation of the estimated returns?Economic ConditionsStrongNormalWeak19.55%18.98%19.37%18.62%Probability30%40%30%Return34.0%10.0%-15.0%

The level of risk involved with investments is measured by standard deviation. It should be noted…

Jill believes that economic conditions during the next year will be strong, normal, or weak, and she thinks that the firm's returns will have the probability distribution show below. What's the standard deviation of the estimated returns? Economic Conditions Strong Normal Weak 19.55% 18.98% Probability 30% 40% 30% Return 34.0% 10.0% -15.0%

Jill believes that economic conditions during the next year will be strong, normal, or weak, and she thinks that the firm's returns will have the probability distribution show below. What's the standard deviation of the estimated returns? Economic Conditions Strong Normal Weak 19.55% 18.98% Probability 30% 40% 30% Return 34.0% 10.0% -15.0%

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Similar questions

Use the following information on states of the economy and stock returns to calculate the expected return for Dingaling Telephone:
The returns on shares of Valley Transporter are predicted under the following various economic conditions: Recession -0.11 Normal +0.08 Boom +0.25 If each economy state has the same probability of occurring (33.33%), what is the variance of the stock?
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Question is in the screen shot
Felix is estimating the return for Togo Sledding and has determined the following probabilities and expected returns. Togo's expected return is closest to: Expected Probability Return Roaring expansion Steady high growth Steady moderate growth Slowing Recession 9% 17% 11% 14% 15% 8% 42% 3% 23% -5%
Consider an economy with two types of companies, S and I. The profits of companies S always move together, but the profits of companies I move independently of each other. For both firms, there is a 70% probability that the firm's return is 30%, and a 30% probability that the return is -30%. The standard deviation of an individual company's return is closest to the value: Choose one: A.23.0% B.5.25% C.15.0% D.10.0% Only typed answer
You own a portfolio with the following expected returns given the various states of the economy. What is the overall portfolio expected return? State of Economy Boom Normal Recession 0.0701 O 0.0648 0,0719 O 0.0548 Expected returns in various states of the economy Probability 0.0442 23.00% 70.00% 7.00% 13.00% 7.00% -10.00% Rate of Return
K Consider an economy with two types of firms, S and I. S firms all move together. I firms move independently. For both types of firms, there is a 29% probability that the firm will have a 24% return and a 71% probability that the firm will have a -11% return. What is the volatility (standard deviation) of a portfolio that consists of an equal investment in: a. 40 firms of type S? b. 40 firms of type I? a. What is the volatility (standard deviation) of a portfolio that consists of an equal investment in 40 firms of type S? Standard deviation is%. (Round to two decimal places.) b. What is the volatility (standard deviation) of a portfolio that consists of an equal investment in 40 firms of type I? Standard deviation is %. (Round to two decimal places.)
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Suppose you invest 70% of your fund in stock A and the other 30% in stock B. If stock A and B are expected to have the following returns next year, then what are the standard deviations for Stock A, Stock B and the portfolio returns respectively? Probability State of Economy Recession Boom 9.60%; 11.6% 12.60%; 14.2% 2.60%; 14.05% 9.60%; 7.80% .2 .8 Stock A -9% 18% Stock B 1% 3%
Consider an economy with two types of firms, S and I. S firms all move together. I firms move independently. For both types of firms, there is a 49% probability that the firm will have a 30% return and a 51% probability that the firm will have a - 7% return. What is the volatility (standard deviation) of a portfolio that consists of an equal investment in: a. 31 firms of type S? b. 31 firms of type I?

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