Answer:
10th amendment
Explanation:
The Tenth Amendment specifically grants those rights to the States that the Constitution neither assigns to the federal government nor forbids the Member States. The Tenth Amendment doesn't really place any clear restrictions on the power of the federal government, although an effort has been made to do so.
It depends on the person I would definitely be happy but that’s just me
Answer:
The correct answer is option (A).
Explanation:
According to the scenario, the computation of the given data are as follows:
First, we will calculate the Market risk premium, then
Market risk premium = (Required return - Risk free rate ) ÷ beta
= ( 9.50% - 4.20%) ÷ 1.05 = 5.048%
So, now Required rate of return for new portfolio = Risk free rate + Beta of new portfolio × Market premium risk
Where, Beta of new portfolio = (10 ÷ 18.5) × 1.05 + (8.5 ÷ 18.5) × 0.65
= 0.5676 + 0.2986
= 0.8662
By putting the value, we get
Required rate of return = 4.20% + 0.8662 × 5.048%
= 8.57%
If the Fed conducts open-market purchases, the money supply increases and aggregate demand shifts right.
Answer: Option B
<u>Explanation:</u>
With the Fed conducting an open market purchase, the people will sell of the securities that they possess. In return they will get money from the fed for the purchases that it makes. With the increase in the supply of money in the economy, there will be more demand by the people in the economy.
Therefore the aggregate demand curve will shift to the right direction showing more demand of the goods and services by the people in the economy.
Answer:
1) Expected return is 12.12%
2) Portfolio beta is 1.2932
Explanation:
1)
The expected return can be calculated by multiplying the return in a particular state of economy by the probability of that state occuring.
The expected return = (0.32 * -0.11) + 0.68 * 0.23
Expected return = 0.1212 or 12.12%
b)
The portfolio beta is the the systematic riskiness of the portfolio that is unavoidable. The portfolio beta is the weighted average of the individual stock betas that form up the portfolio.
Thus the portfolio beta will be,
Portfolio beta = 0.33 * 1.02 + 0.2 * 1.08 + 0.37 * 1.48 + 0.1 * 1.93
Portfolio beta = 1.2932