Deck 6: An Introduction to Portfolio Management: Part A

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 <strong>   -Refer to Exhibit 6A.1. Show the minimum portfolio variance for a two-stock portfolio when r<sub>1.2</sub> = 1.</strong> A) E(  \sigma 2)  \div  [E(  \sigma 1) -E(  \sigma 2)] B) E(  \sigma 2)  \div  [E(  \sigma 1) + E(  \sigma 2)] C) E(  \sigma 1)  \div  [E(  \sigma 1) - E(  \sigma 2)] D) E(  \sigma 1)  \div  [E(  \sigma 1) + E(  \sigma 2)] E) None of these are correct. <div style=padding-top: 35px>

-Refer to Exhibit 6A.1. Show the minimum portfolio variance for a two-stock portfolio when r1.2 = 1.

A) E( σ\sigma 2) ÷\div [E( σ\sigma 1) -E( σ\sigma 2)]
B) E( σ\sigma 2) ÷\div [E( σ\sigma 1) + E( σ\sigma 2)]
C) E( σ\sigma 1) ÷\div [E( σ\sigma 1) - E( σ\sigma 2)]
D) E( σ\sigma 1) ÷\div [E( σ\sigma 1) + E( σ\sigma 2)]
E) None of these are correct.
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 <strong>   -Refer to Exhibit 6A.1. What weight of security 1 gives the minimum portfolio variance when r<sub>1.2</sub> = .60, E(  \sigma 1) = .10 and E(  \sigma 2) = .16?</strong> A) .0244 B) .3679 C) .5697 D) .6309 E) .9756 <div style=padding-top: 35px>

-Refer to Exhibit 6A.1. What weight of security 1 gives the minimum portfolio variance when r1.2 = .60, E( σ\sigma 1) = .10 and E( σ\sigma 2) = .16?

A) .0244
B) .3679
C) .5697
D) .6309
E) .9756
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Deck 6: An Introduction to Portfolio Management: Part A
 <strong>   -Refer to Exhibit 6A.1. Show the minimum portfolio variance for a two-stock portfolio when r<sub>1.2</sub> = 1.</strong> A) E(  \sigma 2)  \div  [E(  \sigma 1) -E(  \sigma 2)] B) E(  \sigma 2)  \div  [E(  \sigma 1) + E(  \sigma 2)] C) E(  \sigma 1)  \div  [E(  \sigma 1) - E(  \sigma 2)] D) E(  \sigma 1)  \div  [E(  \sigma 1) + E(  \sigma 2)] E) None of these are correct.

-Refer to Exhibit 6A.1. Show the minimum portfolio variance for a two-stock portfolio when r1.2 = 1.

A) E( σ\sigma 2) ÷\div [E( σ\sigma 1) -E( σ\sigma 2)]
B) E( σ\sigma 2) ÷\div [E( σ\sigma 1) + E( σ\sigma 2)]
C) E( σ\sigma 1) ÷\div [E( σ\sigma 1) - E( σ\sigma 2)]
D) E( σ\sigma 1) ÷\div [E( σ\sigma 1) + E( σ\sigma 2)]
E) None of these are correct.
E( σ\sigma 2) ÷\div [E( σ\sigma 1) -E( σ\sigma 2)]
 <strong>   -Refer to Exhibit 6A.1. What weight of security 1 gives the minimum portfolio variance when r<sub>1.2</sub> = .60, E(  \sigma 1) = .10 and E(  \sigma 2) = .16?</strong> A) .0244 B) .3679 C) .5697 D) .6309 E) .9756

-Refer to Exhibit 6A.1. What weight of security 1 gives the minimum portfolio variance when r1.2 = .60, E( σ\sigma 1) = .10 and E( σ\sigma 2) = .16?

A) .0244
B) .3679
C) .5697
D) .6309
E) .9756
.9756
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