Answer:
Minimun cost: $2000
Explanation:
We solve for the optimal order size using the
Economic Order Quantity:
<u>Where: </u>
D = annual demand = 2,000 boxes
S= setup cost = ordering cost = $ 100
H= Holding Cost = $10.00
EOQ 200
It should order: 2,000 demand / 200 order size = 10 times
At a cost of 1,000 dollar (100 units x $ 10)
It will face an average inventory of 100 units thus holding cost:
100 units x 10 dollar per unit = 1,000
Total cost: 1,000 + 1,000 = 2,000
Answer: B. spillover
Explanation:
A Spillover is used to refer to the effects of an Externality which is what happens when a market exchange leads to effects on a third party that was not party to a transaction between the contracting parties.
The activities that result from the transaction spillover to the third party and can be either negative or positive. A negative spillover would be countries in Africa getting harsher global warming effects due to companies in china polluting the atmosphere.
Answer:
Alpha for A is 1.40%; Alpha for B is -0.2%.
Explanation:
First, we use the CAPM to calculate the required returns of the two portfolios A and B given the risks of the two portfolios( beta), the risk-free return rate ( T-bill rate) and the Market return rate (S&P 500) are given.
Required Return for A: Risk-free return rate + Beta for A x ( Market return rate - Risk-free return rate) = 5% + 0.7 x (13% - 5%) = 10.6%;
Required Return for A: Risk-free return rate + Beta for B x ( Market return rate - Risk-free return rate) = 5% + 1.4 x (13% - 5%) = 16.2%;
Second, we compute the alphas for the two portfolios:
Portfolio A: Expected return of A - Required return of A = 12% - 10.6% = 1.4%;
Portfolio B: Expected return of B - Required return of B = 16% - 16.2% = -0.2%.
Answer:
14.57%
Explanation:
A stock has a beta of 1.4
The expected return is 18%
The risk free rate is 6%
Therefore, the expected return on the market portfolio can be calculated as follows
18%= 6% + 1.4(market return-6%)
18%= 6% + 1.4market return - 8.4
18%= 6-8.4 + 1.4market return
18%= -2.4% + 1.4market return
18%+2.4%= 1.4market return
20.4= 1.4market return
market return= 20.4/1.4
= 14.57%
Hence the expected return on the market portfolio is 14.57%
