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Please fill in the blanks using the data and instructions. Please also provide the excel formulas to be used in the blanks to get the

Please fill in the blanks using the data and instructions. Please also provide the excel formulas to be used in the blanks to get the answers (e.g. =SUM(A1:A10), etc). image text in transcribed
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Spreadsheet 6.1 Capital market expectations for stock and bond funds 1 Spreadsheet 6.2 2 Variance and standarad deviations of returns E(rp)=W1r1+W2r2 Spreadsheet 6.4 Covariance between the returns of the stock and bond funds Cov(rS,rB)=i=1Sp(i)[rS(i)E(rS)][rB(i)E(rB)] SB=SBCov(rS,rB) Spreadsheet 6.5 The investment obDortunitv set with the stock and bond funds E(rp)=W1r1+W2r2P2=(wBB)2+(wSS)2+2(wBB)(wSS)BS Graph Investment Opportunity Set 2. Ine weigncs or the munimum-vanance portiono are computed using the formula in footnote 1 . Spreadsheet 6.6 Investment opportunity set for stocks and bonds with various correlation coefficients Notes: 1. p=SQRT[(ColAC3)2+((1ColA)D3)2+2ColAC3(1ColA)D3] 2. The standard deviation is calculated from equation 6.6 using the weights of the miniumum-variance portfolio: 3. As the correlation coefficient grows, the minimum variance portfolio requires a smaller position in stocks (even a negative position for higher correlations), and its performance becomes less attractive. 4. Notice that with correlation of .5 or higher, minimum variance is achieved with a short position in stocks. The standard deviation is lower than that of bonds, but the mean is lower as well. 5. With perfect positive correlation (column G ), you can drive the standard deviation to zero by taking a large, short position in stocks. The mean return is then as low as 1.36%. \begin{tabular}{|l|r|r|r|} \hline Data & X & M & \multicolumn{1}{|l|}{ T-Bills } \\ \hline Mean (\%) & 15 & 10 & 5 \\ \hline Std. Dev. (%) & 50 & 20 & 0 \\ \hline Corr. Coeff. X and S & & 0.2 & \\ \hline \end{tabular} Portfolio Opportunity Set OptimalPf1.00WeightinX1.000.900.800.700.600.500.400.300.200.100.000.100.200.300.400.500.600.700.800.900.001.101.201.301.401.501.601.701.801.902.000.180.26WeightinS2.001.901.801.701.601.501.401.301.201.101.000.900.800.700.600.500.400.300.200.1015.000.100.200.300.400.500.600.700.800.901.000.820.74PfMean(%)5.005.506.006.507.007.508.008.509.009.5010.0010.5011.0011.5012.0012.5013.0013.5014.0014.5050.0015.5016.0016.5017.0017.5018.0018.5019.0019.5020.0010.9111.28PfStdDev(%)70.0064.4458.9253.4548.0442.7237.5232.5127.7823.5220.0017.6917.0918.3621.1725.0029.4634.3139.4044.6455.4360.9366.4672.0377.6283.2388.8794.51100.16105.8317.0617.59 wn=[E(rn)rf]s2+[E(rt)rf]n2[E(rs)rf+E(rs)rf]ssss[E(rs)rf]s2[E(rs)rf]nsss y=E(rp)rfE(rc)rfy=pc

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