Let it denote the effective annual return achieved on an equity fund achieved between time (t-1) and time t. Annual log-returns on the fund, denoted by In(1+i̟²), are assumed to form a series of independent and identically distributed Normal random variables with parameters µ = 7% and σ = 10%. An investor has a liability of £20,000 payable at time 10. Calculate the amount of money that should be invested now so that the probability that the investor will be unable to meet the liability as it falls due is only 5%. Express your answer to the NEAREST INTEGER and do NOT include a "£" sign. Note: From standard Normal tables, we have (-1.645) = 0.05.

Intermediate Financial Management (MindTap Course List)
13th Edition
ISBN:9781337395083
Author:Eugene F. Brigham, Phillip R. Daves
Publisher:Eugene F. Brigham, Phillip R. Daves
Chapter2: Risk And Return: Part I
Section: Chapter Questions
Problem 10P
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Let it denote the effective annual return achieved on an equity
fund achieved between time (t-1) and time t.
Annual log-returns on the fund, denoted by In(1+i̟²), are
assumed to form a series of independent and identically
distributed Normal random variables with parameters µ = 7%
and σ = 10%.
An investor has a liability of £20,000 payable at time 10.
Calculate the amount of money that should be invested now so
that the probability that the investor will be unable to meet the
liability as it falls due is only 5%.
Express your answer to the NEAREST INTEGER and do NOT
include a "£" sign.
Note: From standard Normal tables, we have (-1.645) = 0.05.
Transcribed Image Text:Let it denote the effective annual return achieved on an equity fund achieved between time (t-1) and time t. Annual log-returns on the fund, denoted by In(1+i̟²), are assumed to form a series of independent and identically distributed Normal random variables with parameters µ = 7% and σ = 10%. An investor has a liability of £20,000 payable at time 10. Calculate the amount of money that should be invested now so that the probability that the investor will be unable to meet the liability as it falls due is only 5%. Express your answer to the NEAREST INTEGER and do NOT include a "£" sign. Note: From standard Normal tables, we have (-1.645) = 0.05.
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