Answer: Economic choices result in trade-offs.
Explanation:
The chart simply purports to show that when making economic decisions, you will have to accept trade-offs because resources are not infinite.
For instance, in order to expand, you will need to take on more financial risk. In that same vein, in order to serve more people, you will have to divide time between two stalls and might end up closing a stall.
Trade-offs simply have to be made.
The option that isn't true of economic order quantity is C. The EOQ ignores inventory reorder costs and inventory carrying costs.
<h3>What is economic order quantity?</h3>
It should be noted that economic order quantity means an inventory technique that is used to make effective and efficient decisions.
In this case, the option that isn't true of economic order quantity is that the EOQ ignores inventory reorder costs and inventory carrying costs.
Learn more about economic order on:
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Answer:
(a) 13,3%
(b) 18,1%
Explanation:
To calculate the required rate of return for an assets it's necessary to use the CAPM (Capital Asset Pricing Model) model which considers these variables to estimate the required return of an assets, the model states the next:
ER = Rf + Bix( ERm - Rf )
ER : Expected Return of Investment
Rf : Risk-Free Rate
Bi : Beta of the Investment
ERm : Expected Return of the Market
(Erm-Rf) : Market Risk Premium
It tries to explain the relationship between the systematic risk ((Erm-Rf Market Risk Premium) of the market and the expected returns for assets.
This type of order is called limit order. Kate wants to purchase an IBM share at a specific price. Limit order does not necessarily mean that it is a market order since order may not push through.
Answer:
the portfolio's return will be Ep(r)= 9.2 %
Explanation:
if the stock lies on the security market line , then the expected return will be
Ep(r) = rf + β*( E(M)- rf)
where
Ep(r) = expected return of the portfolio
rf= risk free return
E(M) = expected return of the market
β = portfolio's beta
then
Ep(r) = rf + β*( E(M)- rf)
E(M) = (Ep(r) - rf ) / β + rf
replacing values
E(M) = (Ep(r) - rf ) / β + rf
E(M) = ( 17.2% - 3.2%) /1.4 + 3.2% = 13.2%
since the stock and the risk free asset belongs to the security market line , a combination of both will also lie in this line, then the previous equation of expected return also applies.
Thus for a portfolio of β=0.6
Ep(r) = rf + β*( E(M)- rf) = 3.2% + 0.6*(13.2%-3.2%) = 9.2 %
Ep(r)= 9.2 %
