Ask Question, Ask an Expert

+61-413 786 465

info@mywordsolution.com

Ask Statistics and Probability Expert

Problem Description: It is a well known principle of finance that when investing, there is a trade off between risk and return, i.e. in order to earn a higher return, one must assume greater risk . Stock returns are calculated as the percentage change in price over a given period. Risk is measured by the variability (or volatility) of these returns. You are part of an analytical team working for a large investment bank. Management is considering two investments: A or B. Before doing so, they have asked your team to prepare a report on the risk and return profiles of these two investments. You will use descriptive statistics and your knowledge of continuous distributions to complete this task. The returns data (measured annually) for the two investments are given in the Excel file: investment Monday.xls Required:

a. Estimate descriptive statistics for each investment via Excel. Compare the two investments. Be sure to comment on the central tendency, variability and shape of these two investments (Note: use the most appropriate measure when comparing the variability of two distributions). Based on your findings, which investment would you choose and why?

b. For your chosen investment, assume that the returns are normally distributed with a mean and standard deviation (as estimated in (a) rounded to the nearest integer). Answer the following questions:

i. Find the probability that returns will exceed 55%

ii. Find the probability that returns will be between 22% and 36%

iii. Find the probability of making a loss

iv. If you are given a choice between the top 3% of returns and a return of 48%, which option would you choose? v. Between what two values of returns (symmetrically distributed around the mean) will 48.6% of all possible returns contained?

c. What are the limitations of your analysis?

Statistics and Probability, Statistics

  • Category:- Statistics and Probability
  • Reference No.:- M91780268
  • Price:- $25

Priced at Now at $25, Verified Solution

Have any Question?


Related Questions in Statistics and Probability

It has been argued that although there may be more claims

It has been argued that although there may be more claims when road conditions are slippery in the winter, this should not affect the average claim. Malpeque took a sample of 50 claims from the winter of 2018 and found t ...

Large purple dress inc has some bond outstanding with a 625

Large purple dress INC. HAS SOME BOND OUTSTANDING WITH A 6.25% COUPON AND FOUR YEARS REMAINING UNTIL maturity. Since these bond were issued, interest rates has increased, these bonds are now trading at a 7.375% YTM. Reme ...

What is the fraction defective if material hardness is

What is the fraction defective if material hardness is normally distributed with a mean of 42 and a standard deviation of 1 and the specification limits for hardness are from 35 to 45? What value for the process mean wil ...

Total cholesterol in children 10 to 15 years of age is

Total cholesterol in children 10 to 15 years of age is assumed to follow a normal distribution of 191 and a standard deviation 22.4. What proportion of children 10 to 15 years of age has total cholesterol between 180 and ...

Describe the difference between zero coupon bonds and

Describe the difference between zero coupon bonds and coupon bonds. Under what conditions will a coupon bond sell at a premium? Would we ever expect a zero coupon bond to sell at a premium? Explain.

Suppose thatnbspx1nbspx2 nbspx100nbspis a sample from a

Suppose that  X 1 ,  X 2 , ...,  X 100  is a sample from a normal distribution whose  Sample Mean  has a  N (3,3) distribution. What is the population distribution? (note: specify parameters of the distribution)

1 three-circle red-on-white is one distinctive pattern

1) Three-circle, red-on-white is one distinctive pattern painted on ceramic vessels of the Anasazi period found at an archaeological site. At one excavation, a sample of 165 potsherds indicated that 74 were of the three- ...

Suppose we can only sample from uniform distribution 01

Suppose we can only sample from Uniform distribution (0,1) with k=3. Design an algorithm to simulate chi-square distribution with 2k freedom via general transformation method.

1 three experiments investigating the relation between need

1. Three experiments investigating the relation between need for cognitive closure and persuasion were performed. Part of the study involved administering a "need for closure scale" to a group of students enrolled in an ...

Discuss two types of costs amp two types of

Discuss two types of costs & two types of benefits(excluding tax shield and EPS) that would potentially arise from the leveraged recapitalization( a firm proposed a leveraged recapitalization which could create immediate ...

  • 4,153,160 Questions Asked
  • 13,132 Experts
  • 2,558,936 Questions Answered

Ask Experts for help!!

Looking for Assignment Help?

Start excelling in your Courses, Get help with Assignment

Write us your full requirement for evaluation and you will receive response within 20 minutes turnaround time.

Ask Now Help with Problems, Get a Best Answer

Why might a bank avoid the use of interest rate swaps even

Why might a bank avoid the use of interest rate swaps, even when the institution is exposed to significant interest rate

Describe the difference between zero coupon bonds and

Describe the difference between zero coupon bonds and coupon bonds. Under what conditions will a coupon bond sell at a p

Compute the present value of an annuity of 880 per year

Compute the present value of an annuity of $ 880 per year for 16 years, given a discount rate of 6 percent per annum. As

Compute the present value of an 1150 payment made in ten

Compute the present value of an $1,150 payment made in ten years when the discount rate is 12 percent. (Do not round int

Compute the present value of an annuity of 699 per year

Compute the present value of an annuity of $ 699 per year for 19 years, given a discount rate of 6 percent per annum. As