Answer/Explanation:
In the statement given the problem is specified as the discouragement for med students to take lower paying but needed jobs because of the high student debt. This issue has been analyzed from several sectors of society and even by professionals in other areas that experience similar situations.
Some of the solutions proposed for this problem are to make higher education free of cost or partially subsided by the government (like it is in other countries).
Other Sources mention collages should have lower fees. However, there are further implications in this subject that need to be considered.
I think the most approximate answer would be B. As this would increase his/her liabilities but totally NOT assets. The best way, is that you should manage to have more assets than liabilities, in order to go and enjoy your vacation.
I hope you helped you!
<em></em>Your answer is :<em>
B.</em>
The Hepburn Act.
Economic profit refers to the profit earned by deducting the implicit cost and the explicit cost from the total revenue.
Economic Profit = Total revenue - (Explicit cost + Impllicit Cost)
where Total Revenue = $100,000
Explicit Cost = $2000 + ($25000*10%) = $4500
Implicit Cost = $70000 + $10000 = $80000
Economic Profit = $100,000 - ($4,500 + $80,000)
Economic Profit = $100,000 - $84,500
Economic Profit = $15,500
Hence, Sid's Economic Profit is equal to $15,500
Answer:
a) i) 13.5% ii) risk on portfolio = 13.63%
b) Volatility of the portfolio (13.65%) is < Volatilities of the individual indexes
Explanation:
<u>A) Determine the return and risk of the portfolio</u>
i) Return [ E(r^p) ] = ∑ wi*ri ---- ( 1 )
where : wi = weight of stocks , ri = rate of return ( estimated ) N = number of stocks
Back to equation 1
E(r^p) = (0.5*14% ) + (0.5*13% ) = 13.5%
<em>ii) risk of portfolio </em>
we can determine the risk of portfolio using the equation below
Vol [ r( t + 1 , $ ) + s ( t + 1 ) ] ( volatility on Japanese equity ) = 13.63%
attached below is the remaining solution
<u>b) comparing the Volatilities </u>
Volatility of the portfolio (13.65%) is < Volatilities of the individual indexes ( i.e. volatility of US return ( 15.5% ) , Volatility of EAFE return ( 16.5% ) )
