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aleksandrvk [35]
3 years ago
8

A managed portfolio has a standard deviation equal to 26% and a beta of .9 when the market portfolio's standard deviation is 22%

. The adjusted portfolio P* needed to calculate the M2 measure will have ________ invested in the managed portfolio and the rest in T-bills.
A. 84.6%
B. 118%
C. 18%
D. 15.4%
Business
1 answer:
Neporo4naja [7]3 years ago
3 0

Answer:

118%

Explanation:

Calculation for the M2 measure invested in the managed portfolio

Using this formula

M2 measure invested in the managed portfolio=Managed portfolio standard deviation standard deviation/Market portfolio's standard deviation

Let plug in the formula

M2 measure invested in the managed portfolio=26%/22%

M2 measure invested in the managed portfolio=118%

Therefore the adjusted portfolio P* needed to calculate the M2 measure will have 118% invested in the managed portfolio and the rest in T-bills

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Consider a competitive market for which the quantities demanded and supplied (per year) at various prices are given as follows:
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Price(P1) = $100 , Q1 = 18

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\frac{\frac{Q1-Q0}{\frac{Q1+Q0}{2} } }{\frac{P1-P0}{\frac{P1+P0}{2} } } \\\\\frac{\frac{18-20}{\frac{18+20}{2} } }{\frac{100-80}{\frac{100+80}{2} } }\\\\\frac{\frac{-2}{\frac{38}{2} } }{\frac{20}{\frac{180}{2} } }\\\\\frac{\frac{-2}{19} }{\frac{20}{90} } }\\\\-0.47

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B. Price elasticity of supply

Price(P0) = $80 , Q0 = 16

Price(P1) = $100 , Q1 = 18

Price elasticity of supply =

\frac{\frac{Q1-Q0}{\frac{Q1+Q0}{2} } }{\frac{P1-P0}{\frac{P1+P0}{2} } } \\\\\frac{\frac{18-16}{\frac{18+16}{2} } }{\frac{100-80}{\frac{100+80}{2} } }\\\\\frac{\frac{2}{\frac{34}{2} } }{\frac{20}{\frac{180}{2} } }\\\\\frac{\frac{2}{17} }{\frac{20}{90} } }\\\\0.53

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C. The point , where Demand and supply is equal called equilibrium price

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You are considering three alternative banks in which to open a savings account. The first bank offers you an annual rate r1, and
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