Answer:
a. Expected Return = 16.20 %
Standard Deviation = 35.70%
b. Stock A = 22.10%
Stock B = 29.75%
Stock C = 33.15%
T-bills = 15%
Explanation:
a. To calculate the expected return of the portfolio, we simply multiply the Expected return of the stock with the weight of the stock in the portfolio.
Thus, the expected return of the client's portfolio is,
- w1 * r1 + w2 * r2
- 85% * 18% + 15% * 6% = 16.20%
The standard deviation of a portfolio with a risky and risk free asset is equal to the standard deviation of the risky asset multiply by its weightage in the portfolio as the risk free asset like T-bill has zero standard deviation.
b. The investment proportions of the client is equal to his investment in T-bills and risky portfolio. If the risky portfolio investment is considered of the set proportion investment in Stock A, B & C then the 85% investment of the client will be divided in the following proportions,
- Stock A = 85% * 26% = 22.10%
- Stock B = 85% * 35% = 29.75%
- Stock C = 85% * 39% = 33.15%
- T-bills = 15%
- These all add up to make 100%
Answer:
The infant industry argument is an economic rationale for trade protectionism. The core of the argument is that nascent industries often do not have the economies of scale that their older competitors from other countries may have, and thus need to be protected until they can attain similar economies of scale.
The least likely task to be done while the worksheets are
grouped when you have a workbook that contains sales data for different
regional sales representatives of a company, is to make sure that you ungrouped
sheets if ever you want to perform a task on only one worksheet because if you
forget to ungroup sheets you could potentially ruin several worksheets by
overwriting data on all worksheets instead of just the active worksheet.
