Answer:
= $406.6
Explanation:
To calculate return of portfolio we first calculate weight of each asset
this can be done by finding total investment and then dividing each asset by total investment.
Total investment = 8000 + 7000 + 5000 = $20,000
General Dynamics 8000/20000 = 0.4 = W1
Starbucks 7000/20000 = 0.35 = W2
Nike 5000/20000 = 0.25 = W3
Now for portfolio return we can use the formula
P(r) = W1 * (Return on W1 asset) + W2 * (Return on W2 asset) + W3 * (Return on W3 asset)
So,
P(r) = 0.4 * (0.0680) + 0.35 * (-0.0152) + 0.25 * (-0.0062)
This gives us
Total Return % = 0.02033 or 2.033%
Simply multiply this cumulative weight to total portfolio worth
Total Return in $ = 0.02033 * 20000 = $406.6
Hope that helps.
Answer:
The correct answer is (b)
Explanation:
Interpretive research is based on predicting and analysing consumer behaviour based on the socio-historic context. This is an old technique to use historic data to predict human behaviour which is not feasible to apply in today's world because people, their living styles everything has changed. Now, researchers try to predict a phenomenon and consumer behaviour by talking to them rather analysing in a socio-historic context.
Answer:
see below
Explanation:
Banks pay interest on customer deposits. It means that a customer's deposit will grow if left at the banks for some period. When a customer deposits, the bank retains only a small fraction of the money in its custody. The bigger portion is loaned out to other customers. Therefore, a bank uses customer deposits to create loans. In return, the banks will pay customers interest for the use of their deposits. Banks also charge interest when they loan out money.
Answer:
0.68
Explanation:
A portfolio consists of an investment of $7,500
The amount of common stock is 20
The portfolio beta is 0.65
Suppose one of the stock in the portfolio is sold with a beta of 1.0 for $7,500
The proceeds realized is then used to purchase another stock with a beta of 1.50
The first step is the to calculate the change in beta
Change in beta= 1.50-1
= 0.5
The next step is to divide the change in beta by the number of common stock
= 0.5/20
= 0.025
Therefore, the new beta can be calculated as follows
= 0.65+0.025
= 0.68
Hence the new portfolio's beta is 0.68
