Answer:
Portfolio A is preferred.
Explanation:
Given the following sorted data from the question:
Fund Avg Std Dev Beta
A 17.5% 26.5% 1.35
B 12.5% 23.5% 1.10
C 13.5% 20.5% 1.15
S&P 500 10% 15% 1
rf 4.0%
To determine the preferred portfolio, the Treynor measure for each portfolio is estimated as follows:
Treynor measure = (Avg - rf rate) / beta
Therefore, we have:
Treynor measure of Portfolio A = (17.5% - 4.0%) / 1.35 = 10.00%
Treynor measure of Portfolio B = (12.5% - 4.0%) / 1.10 = 7.73%
Treynor measure of Porfolio C = (13.5% - 4.0%) / 1.15 = 8.26%
Since the 10% Treynor measure of Portfolio A is the highest, Portfolio A is preferred.
Under the CAPM, all investors hold the market portfolio because it is the optimal risky portfolio. Because it produces the highest attainable return for any given risk level, all rational investors will seek to be on the straight line tangent to the efficient set at the steepest point, which is the market portfolio. Branliest would be nice (:
Answer:
Public appearance.
Explanation:
In this scenario, a representative is hosting 20 wealthy guests at a dinner seminar at a Michelin star-rated restaurant, and when coffee and dessert are being served, she intends to give a small talk about the potential benefits of investing in hedge funds. This is defined by FINRA as public appearance.
According to Financial Industry Regulatory Authority (FINRA), a public appearance can be defined as an unscripted, spontaneous live presentation to a group of people comprising of potential investors. A public appearance do not require a principal approval and are not bonded by the FINRA rules and regulations.
Answer:
the bond worth today is $651.60
Explanation:
The computation of the amount of bond worth today i.e. present value is to be shown below:
Present value = Amount ÷ (1 + interest rate)^number of years
where,
Amount = $1,000
Interest rate = 5.5%
And, the number of years is 8
Now placing these values to the above formula
So, the worth of the bond today is
= $1,000 ÷ (1 + 0.55)^8
= $651.60
hence, the bond worth today is $651.60
