Maria has a portfolio consisting of 7 shares of stock A (purchased for $70 per share) and 4 shares of stock B (purchased for $100 per share). She assumes the expected rates of returns after 1 year will be 0.02 for stock A and 0.15 for stock B, with variances of 0.04 and 0.18, respectively. The expected rate of return after 1 year for Maria's portfolio is 0.0784 intermediate calculations.) 0.0784 Coefficient of Correlation Betweenthe Returns of Stock A and B (p) P = -0.4 P = 0.0 P = 1.0 Complete the table below by computing the standard deviation 0.2600 turns after 1 year on the portfolio if the stocks' returns have a coefficient of correlation of -0.4, are uncorrelated, and are perfectly correlat 0.0850 0.1100 . (Hint: For best results, retain at least four decimal places for any Standard Deviation or Return [√V(Rp)]

Pfin (with Mindtap, 1 Term Printed Access Card) (mindtap Course List)
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ISBN:9780357033609
Author:Randall Billingsley, Lawrence J. Gitman, Michael D. Joehnk
Publisher:Randall Billingsley, Lawrence J. Gitman, Michael D. Joehnk
Chapter12: Investing In Stocks And Bonds
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Answer all 4 parts of the question

**Describing the Population of the Returns on a Portfolio**

Maria has a portfolio consisting of 7 shares of stock A (purchased for $70 per share) and 4 shares of stock B (purchased for $100 per share). She assumes the expected rates of returns after 1 year will be 0.02 for stock A and 0.15 for stock B, with variances of 0.04 and 0.18, respectively.

The expected rate of return after 1 year for Maria’s portfolio is **0.0784**. *(Hint: For best results, retain at least four decimal places for any intermediate calculations.)*

Complete the table below by computing the standard deviation of returns after 1 year on the portfolio if the stocks’ returns have a coefficient of correlation of -0.4, are uncorrelated, and are perfectly correlated.

**Table:**

| Coefficient of Correlation Between the Returns of Stock A and B (ρ) | Standard Deviation of Return [√V(Rₚ)] |
|---|---|
| ρ = -0.4 | ▼ |
| ρ = 0.0 | ▼ |
| ρ = 1.0 | ▼ |

**Dropdown Choices for Standard Deviation:**

- 0.0784
- 0.2600
- 0.0850
- 0.1100
Transcribed Image Text:**Describing the Population of the Returns on a Portfolio** Maria has a portfolio consisting of 7 shares of stock A (purchased for $70 per share) and 4 shares of stock B (purchased for $100 per share). She assumes the expected rates of returns after 1 year will be 0.02 for stock A and 0.15 for stock B, with variances of 0.04 and 0.18, respectively. The expected rate of return after 1 year for Maria’s portfolio is **0.0784**. *(Hint: For best results, retain at least four decimal places for any intermediate calculations.)* Complete the table below by computing the standard deviation of returns after 1 year on the portfolio if the stocks’ returns have a coefficient of correlation of -0.4, are uncorrelated, and are perfectly correlated. **Table:** | Coefficient of Correlation Between the Returns of Stock A and B (ρ) | Standard Deviation of Return [√V(Rₚ)] | |---|---| | ρ = -0.4 | ▼ | | ρ = 0.0 | ▼ | | ρ = 1.0 | ▼ | **Dropdown Choices for Standard Deviation:** - 0.0784 - 0.2600 - 0.0850 - 0.1100
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