Question

(NO EXCEL WORK) The recent price history for a nondividend-paying stock is provided below. The risk-free...

(NO EXCEL WORK)

The recent price history for a nondividend-paying stock is provided below. The risk-free rate is 3%.

a. Estimate the stock’s Sharpe ratio.

Month

Price

1

50

2

47

3

53

4

56

5

60

6

59

Homework Answers

Answer #1

Using the data above, it is easy to find the Standard deviation and Avg return on the stock.

Month Price(X) Return X-Avg (X - Avg)2
1 50 0 -0.02984 0.00089
2 47 -0.06 -0.08984 0.008071
3 53 0.12766 0.097822 0.009569
4 56 0.056604 0.026766 0.000716
5 60 0.071429 0.041591 0.00173
6 59 -0.01667 -0.0465 0.002163
325 0.023139

The avg is 0.1790/6 = 0.029838. The Standard deviation of the data is 0.068028.

Hence the Sharpe Ratio is

= (0.029838 - 0.03) / 0.06802

The sharpe Ratio is -0.00239

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
When the non-dividend paying stock price is $20, the strike price is $20, the risk-free rate...
When the non-dividend paying stock price is $20, the strike price is $20, the risk-free rate is 6%, the volatility is 20% and the time to maturity is three months. Work the problem out how you would do not use excel (a) What is the price of a European put option on the stock using BSM model? (b) At what stock price the seller of the European put will break even
(a) What is a lower bound for the price of a 6-month European call option on...
(a) What is a lower bound for the price of a 6-month European call option on a nondividend-paying stock when the stock price is $50, the strike price is $48, and the risk-free interest rate is 5% per annum? (b) What is a lower bound for the price of a 2-month European put option on a nondividend-paying stock when the stock price is $70, the strike price is $73, and the risk-free interest rate is 8% per annum?
A one-month European call option on a non-dividend-paying stock is currently selling for$2.50. The stock price...
A one-month European call option on a non-dividend-paying stock is currently selling for$2.50. The stock price is $47, the strike price is $50, and the risk-free interest rate is 6% per annum. What opportunities are there for an arbitrageur?
The current price of a non-dividend paying stock is $50 and the continuously compounded risk free...
The current price of a non-dividend paying stock is $50 and the continuously compounded risk free interest rate 8%. Using options, you would like to just expose yourself to the risk and returns of the stock over a period of 6 months without actually buying the stock. Though you don’t have to pay the price of the stock for this, there is still a cost involved now. How much is it?
A non-dividend paying stock price is $100, the strike price is $100, the risk-free rate is...
A non-dividend paying stock price is $100, the strike price is $100, the risk-free rate is 6%, the volatility is 15% and the time to maturity is 3 months which of the following is the price of an American Call option on the stock. For full credit I expect each step of the calculations tied to the correct formulas.
The most recent weekly closing prices for a stock are provided below. The stock also pays...
The most recent weekly closing prices for a stock are provided below. The stock also pays dividends at a continuous rate of 2^%. Week Price 1 84 2 88 3 83 4 86 5 86 Calculate the annualized historical volatility of the stock. ? Calculate the expected rate of appreciation of the stock. ? (NO EXCEL WORK. PLEASE SHOW STEP BY STEP WITH FORMULA.)
The volatility of a non-dividend-paying stock whose price is $50, is 30%. The risk-free rate is...
The volatility of a non-dividend-paying stock whose price is $50, is 30%. The risk-free rate is 5% per annum (continuously compounded) for all maturities. Use a two-step tree to calculate the value of a derivative that pays off [max(?! − 63, 0)]" where ST is the stock price in six months?
The volatility of a non-dividend-paying stock whose price is $50, is 30%. The risk-free rate is...
The volatility of a non-dividend-paying stock whose price is $50, is 30%. The risk-free rate is 5% per annum (continuously compounded) for all maturities. Use a two-step tree to calculate the value of a derivative that pays off [max (St − 63, 0)]" where is the stock price in six months?
The volatility of a non-dividend-paying stock whose price is $40, is 35%. The risk-free rate is...
The volatility of a non-dividend-paying stock whose price is $40, is 35%. The risk-free rate is 6% per annum (continuously compounded) for all maturities. Use a two-step tree to calculate the value of a derivative that pays off [max(?!−52,0)]" where is the stock price in six months?
The price of a non-dividend-paying stock is $35. The risk-free interest rate is 8% based on...
The price of a non-dividend-paying stock is $35. The risk-free interest rate is 8% based on continuous compounding. The price of a European put on the stock is $3. Assume the strike price is $40, and the expiration date is in 5 months. Based on the information above, is there any arbitrage opportunity? And if there is, what profit might a trader capture?