You combine a set of assets using different weights such that you produce the following results.
$\begin{array}{lcc}
\text { Portfolio }&\text {Expected return}&\text {standard deviatior }\
\text { A } & 98 & 11 \% \
\text { B } & 14 & 16 \
\text { C } & 12 & 13 \
\text { D } & 7 & 8 \
\text {E} & 11 & 14
\end{array}$
Which one of these portfolios cannot be a Markowitz efficient portfolio?
A)A
B)B
C)C
D)D
E)E

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The Answer of You combine a set of assets using different weights such that you produce the following results.
$\begin{array}{lcc}
\text { Portfolio }&\text {Expected return}&\text {standard deviatior }\
\text { A } & 98 & 11 \% \
\text { B } & 14 & 16 \
\text { C } & 12 & 13 \
\text { D } & 7 & 8 \
\text {E} & 11 & 14
\end{array}$
Which one of these portfolios cannot be a Markowitz efficient portfolio?
A)A
B)B
C)C
D)D
E)E

You Combine a Set of Assets Using Different Weights Such