Consider a three-asset portfolio valued at 10 million AUD. The portfolio consists of the following stocks: BHP, Commonwealth Bank (CBA) and Woolworths (WOW). The variance covariance matrix of 10 day continuously compounded returns is equal to BHP CBA WOW BHP 0.001625 0.000658 0.000769 CBA 0.000658 0.001783 0.000536 WOW 0.000769 0.000536 0.001387 a Define the Value at Risk (VaR) for the portfolio. b) Assuming portfolio weights of BHP (70%), CBA (55%), WOW (-25%), calculate the 99% 10 day relative VaR estimate employ a z score measured to 2 decimal places) c) Briefly discuss one limitation with the method used in part b) and its implication for the VaR estimate. d) Explain how you could estimate the Value at Risk for the portfolio using monte carlo simulation. Consider a three-asset portfolio valued at 10 million AUD. The portfolio consists of the following stocks: BHP, Commonwealth Bank (CBA) and Woolworths (WOW). The variance covariance matrix of 10 day continuously compounded returns is equal to BHP CBA WOW BHP 0.001625 0.000658 0.000769 CBA 0.000658 0.001783 0.000536 WOW 0.000769 0.000536 0.001387 a Define the Value at Risk (VaR) for the portfolio. b) Assuming portfolio weights of BHP (70%), CBA (55%), WOW (-25%), calculate the 99% 10 day relative VaR estimate employ a z score measured to 2 decimal places) c) Briefly discuss one limitation with the method used in part b) and its implication for the VaR estimate. d) Explain how you could estimate the Value at Risk for the portfolio using monte carlo simulation