Question

In: Statistics and Probability

If you estimate the beta OLS for stock i is 1.5, the standard error is 0.3....

If you estimate the beta OLS for stock i is 1.5, the standard error is 0.3. To test the two null hypothesis:β=3.5,β=-1,can you reject these two null hypotheses at 10% significance level with the tcritical = 2.96?

  1. A.

    β=3.5 cannot be rejected,β=-1 can be rejected

    B.

    β=3.5 can be rejected,β=-1 cannot be rejected

    C.

    β=3.5 can be rejected,β=-1 can be rejected

    D.

    β=3.5 cannot be rejected,β=-1 cannot be rejected

Solutions

Expert Solution

Solution:-

Given that

If you estimate the beta OLS for stock i is 1.5, the standard error is 0.3. To test the two null hypothesis: = 3.5, = -1

can you reject these two null hypotheses at 10% significance level with the tcritical = 2.96?

(1)   

(2)  

(1)

test statistic under is

Given ,  

|t| = 6.667

at 10% level of significance

we can reject the Null hypothesis

at 10% level of significance.

(2)

Test statistic under

t = 8.333

at 10% level of significance.

we can reject Null hypothesis

Ans:

Since for both null hypothesis calculated values of y-statistics are greater than t critical value at 10% level of significance. Therefore

can be rejected & can be rejected.

Hence Option (C) is correct.

Thanks for supporting...

Please give positive rating...


Related Solutions

If you estimate the beta OLS for stock i is 1.5, the standard error is 0.3....
If you estimate the beta OLS for stock i is 1.5, the standard error is 0.3. To test the two null hypothesis:β=3.5,β=-1,can you reject these two null hypotheses at 10% significance level with the tcritical = 2.96? A. β=3.5 cannot be rejected,β=-1 can be rejected B. β=3.5 can be rejected,β=-1 cannot be rejected C. β=3.5 can be rejected,β=-1 can be rejected D. β=3.5 cannot be rejected,β=-1 cannot be rejected
Problem 3 Gauss Markov Theorem (i) Write down the formula for the standard error of the OLS estimate, , from a multiple linear regression.
  Problem 3 Gauss Markov Theorem (i) Write down the formula for the standard error of the OLS estimate, , from a multiple linear regression. (ii) In your answer io part (i), what is ? What is the íurmla for   (iii) State the Gauss Markov Theorem, including the assumptions (i.e., write E[u|x1,...,xk] not MLR4)
Stock A has a beta of 1.5, but Stock B has a beta of 0.5. You...
Stock A has a beta of 1.5, but Stock B has a beta of 0.5. You expect the market to increase by 7.5 percent and you could earn 2.0 percent in a risk-free asset. What is the required return for each stock? If you invest $3,500 in Stock A and $6,500 in Stock B, what is the portfolio beta?
You find a stock priced at $27.35 with a beta of 1.5. The stock pays a...
You find a stock priced at $27.35 with a beta of 1.5. The stock pays a dividend of $1.20 and is expected to be priced at $28.50 next year. If the risk-free rate is 2% and the market risk premium is 6%, would you buy the stock?
(a) What is the value of the standard error of the estimate?
Consider the data. xi 2 6 9 13 20 yi 6 19 10 25 23 (a) What is the value of the standard error of the estimate? (Round your answer to three decimal places.) (b) Test for a significant relationship by using the t test. Use α = 0.05. State the null and alternative hypotheses. H0: β1 = 0 Ha: β1 ≠ 0H0: β0 = 0 Ha: β0 ≠ 0    H0: β1 ≠ 0 Ha: β1 = 0H0: β0 ≠...
B – Compute the Standard Error of the estimate.
    Xi 3 12 6 20 14 Yi 55 40 55 10 15                 B – Compute the Standard Error of the estimate.           
Find the point estimate, the standard error, and the margin of error for the given confidence...
Find the point estimate, the standard error, and the margin of error for the given confidence level and values of x and n. x=45, n=97, confidence level 95% (a) Find the point estimate. (b) Find the standard error. (c) Find the margin of error.
You are given the value of beta, 0.32, and the value of its standard error, 0.12....
You are given the value of beta, 0.32, and the value of its standard error, 0.12. The model is estimated over 40 observations. a. Write the null (beta is not significant) and alternative hypotheses. Test the null hypothesis against a two-sided alternative. [20 marks] b. Obtain and interpret a 99% confidence interval for beta. [20 marks
1. You are analyzing a common stock with a beta of 1.5. The risk-free rate of...
1. You are analyzing a common stock with a beta of 1.5. The risk-free rate of interest is 5 percent and the market risk premium is 10 percent. If the stock's expected return based on its market price is 19.5%, the stock is overvalued since the expected return is above the SML. the stock is undervalued since the expected return is above the SML. the stock is correctly valued since the expected return is above the SML. the stock is...
A stock has an expected return of 12.66 percent. The beta of the stock is 1.5...
A stock has an expected return of 12.66 percent. The beta of the stock is 1.5 and the risk-free rate is 5 percent. What is the market risk premium? (Answer in a percentage, but do not include the % sign and round to two decimal places, i.e., 18.35)
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT