Question #122113
Suppose that it is determined that a $100 million portfolio could potentially lose $20 million once every 20 trading days What is the Var at 95% and 99% Confidence intervals?

Consider a portfolio of equities worth $1,000,000,000 with an expected daily return of 4% and a daily standard deviation of returns of 0.10%. Assume that all returns are normally distributed. What is the daily VaR on this portfolio at a tolerance threshold of 95%? What is the value at risk over a 27-day period?
1
Expert's answer
2020-06-16T12:36:53-0400

1.Var(95)=(10.95)×20+1=2Var(95)=(1-0.95)\times20+1=2

Var(99)=(10.99)×20+1=1.2Var(99)=(1-0.99)\times20+1=1.2


2.

VaR(95)=(0.04+0.001×1.645)×1000000000=38385000VaR (95)=(-0.04+0.001\times1.645)\times1 000 000 000=-38 385 000

VaR(27)=38385000×27=199454311VaR(27)=−38385000\times\sqrt{27}=199454311


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