Answer:
The answer is option (c) Short 34 contracts
Explanation:
Solution:
Given that
The information about the portfolio is as stated below:
The value of the portfolio = $8.5 million
The beta = 1.3
The future contract of S&P price = $1310
The size of contract = 250
Now,
To hedge the risk completely, the desired beta is =0
Thus,
The number of contracts is calculated as follows:
The Number of contract = (desired beta - portfolio beta)*portfolio value/(future price*contract size)
So,
The number of contracts = (0 - 1.3)*8500000/(1310*250) = -34
Then,
The negative sign means it is going short.
Hence,
A total of 340 contracts must be short.
Answer:
Strategic planning
Explanation:
Strategic planning is the process in which business professionals formulate a clear plan to determine the direction of actions that they need to take in order to achieve the company's goals.
Strategic planning typically divided into 4 parts:
- Vision; The end goals that the company want to achieve
- Missions ; Specific list of conditions or checkpoints that the company need to get in order to actualize its vision
- Values; A set of principles that the company use to form their working culture
- Both Long terms and short terms plan that can be executed to sustain its operation.
Answer:
True
Explanation:
The internal rate of return is a measurement utilised in capital planning to appraise the productivity of potential investment. The internal rate of return is a markdown rate that makes the net present worth of all incomes from a specific task equivalent to zero. If the NPV is zero the project is not feasible and if the NPV is zero or positive the investor should invest in that particular project
Answer:
$20,857.24
Explanation:
This is an ordinary annuity question which can be solved using a financial calculator. The inputs are as follows;
Total duration of investment; N = 5
Interest rate per year; I/Y = 6%
Recurring annual payment; PMT = 3,700
One time cashflow; PV = 0
then compute the future value of the annuity; CPT FV = 20,857.244
Therefore, Jan will have $20,857.24 as down payment in 5 years.
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