A portfolio consists of Stocks A and B and has an expected return of 11.6 percent. Stock A has an expected return of 17.8 percent while Stock B is expected to return 8.4 percent. What is the portfolio weight of Stock A?
29.87% |
||
61.98% |
||
32.58% |
||
34.04% |
||
67.42% |
Answer:
Option-(d): \(34.04 \%\)
I return \(=(\) Weight of Stock- \(A \times\) Return of Stock- \(A)+(\) Weight of \(S\) tock- \(B \times\) Return of \(S\) tock-B \()\)
be ' \(z\) '. Then, Stock-B's weight will be '1-z'. So, Let total weight of the portfolio be 1 and
\(11.6 \%=(2 \times 17.8 \%)+((1-z) \times 8.4 \%)\)
\(11.6 \%=(2 \times 17.8 \%)+8.4 \%-(2 \times 8.4 \%)\)
\(11.6 \%-8.4 \%=(2 \times 17.8 \%)-(2 \times 8.4 \%)\)
\(11.6 \%-8.4 \%=(2 \times 17.8 \%)-(z \times 8.4 \%)\)
\(3.2 \%=2 \times 9.4 \%\)
\(z=3.2 \% / 9.4 \%\)
\(z=34.04 \%\)
Therefore, Portfolio weight of Stock A is \(34.04 \%\).
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