Using the table below, you decide to create a two$-$stock portfolio of stocks B and C$.$ Calculate the expected return and standard deviation if you allocate $43\mathrm{.}1077\%$ to $B$ and $56\mathrm{.}8923\%$ to $C.$

$\backslash$table$[[$t$,$A$,\%,$B$,\%,$C$,\%,$D$,\%,$Mkt$,\%],[1,24\mathrm{.}75,38\mathrm{.}48,45\mathrm{.}11,34\mathrm{.}58,33\mathrm{.}18],[2,23\mathrm{.}01,56\mathrm{.}00,20\mathrm{.}05,-6\mathrm{.}87,11\mathrm{.}86],[3,-5\mathrm{.}16,7\mathrm{.}74,14\mathrm{.}11,1\mathrm{.}47,-15\mathrm{.}73],[4,-8\mathrm{.}17,5\mathrm{.}14,-24\mathrm{.}72,-4\mathrm{.}75,-3\mathrm{.}40],[5,41\mathrm{.}69,49\mathrm{.}20,1\mathrm{.}46,5\mathrm{.}63,-14\mathrm{.}56],[6,-12\mathrm{.}89,-5\mathrm{.}27,22\mathrm{.}40,-1\mathrm{.}64,-10\mathrm{.}27]]$

Return $=5\mathrm{.}96\%$; Standard Deviation $=13\mathrm{.}32\%$

Return $=8\mathrm{.}63\%$; Standard Deviation $=13\mathrm{.}17\%$

Return $=11\mathrm{.}73\%$; Standard Deviation $=16\mathrm{.}44\%$

Return $=18\mathrm{.}30\%$; Standard Deviation $=17\mathrm{.}81\%$