Laura is considering investing in a company's stock and is aware that the return on that investment is particularly sensitive to how the economy is performing. Her analysis suggests that four states of the economy can affect the return on the investment.

Probability Return

Boom 0.3 25.00%

Good 0.1 15.00%

Level 0.3 10.00%

Slump 0.3 - 5.00%

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Use the table of returns and probabilities above to determine the expected return on Laura's investment? (Round answer to 3 decimal places, e. g. 0.076.)

Expected return Entry field with incorrect answer

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Use the table of returns and probabilities above to determine the standard deviation of the return on Laura's investment? (Round answer to 5 decimal places, e. g. 0.07680.)

Standard deviation Entry field with incorrect answer

Question

Moshe James

Business

24 November, 04:18

Laura is considering investing in a company's stock and is aware that the return on that investment is particularly sensitive to how the economy is performing. Her analysis suggests that four states of the economy can affect the return on the investment.

Probability Return

Boom 0.3 25.00%

Good 0.1 15.00%

Level 0.3 10.00%

Slump 0.3 - 5.00%

Incorrect answer. Your answer is incorrect. Try again.

Use the table of returns and probabilities above to determine the expected return on Laura's investment? (Round answer to 3 decimal places, e. g. 0.076.)

Expected return Entry field with incorrect answer

Incorrect answer. Your answer is incorrect. Try again.

Use the table of returns and probabilities above to determine the standard deviation of the return on Laura's investment? (Round answer to 5 decimal places, e. g. 0.07680.)

Standard deviation Entry field with incorrect answer

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Answers (1)

Know the Answer?

Matthias Ramsey · Answer 1

The expected return on this investment is 10.500%

Explanation:

The expected return is the return anticipated by the investors based on the different circumstances and how the return can change under these circumstances. The expected return can be calculated by multiplying the probability of each circumstance by the return under that circumstance.

Expected return = pA * rA + pB * rB + ... + pN * rN

Where,

p represents probability of each event r represents return under each event

Expected return = 0.3 * 0.25 + 0.1 * 0.15 + 0.3 * 0.1 + 0.3 * - 0.05

Expected return = 0.105 or 10.500%