If the standard deviation is 20.98%. The range you should expect to see with a 95 percent probability is: -31.02 percent to +52.9 percent.
<h3>Expected range of return </h3>
Expected range of return = 10.94 percent ± 2(20.98 percent)
Expected range of return =[10.94 percent- 2(20.98 percent)]; [10.94 percent + 2(20.98 percent)]
Expected range of return =(10.94 percent- 41.96 percent); (10.94 percent + 41.96 percent
Expected range of return = -31.02 percent to +52.9 percent
Inconclusion the range of returns is: -31.02 percent to +52.9 percent.
Learn more about expected range of return here:brainly.com/question/25821437
Answer:
The correct answer is All of the options are true.
Explanation:
Proforma financial statements are projected statements. Generally, the data is forecast one year in advance, for example, in a transformation company the proforma status obtained based on the master budget is very complete, all projections are seen starting with the sales forecast and from this They make the other projections.
The Proforma Financial Statements are states that contain, in whole or in part, one or more assumptions or hypotheses in order to show what the financial situation or the results of the operations would be if they occurred.
The answer would be False
Answer:
The correct option is :
This stock is overvalued; you shouldn't consider adding it to your portfolio.
Explanation:
The stocks that are in cedar valley corporation has a price that exceedes its present value from this statement the first given option doesn't justify as the stocks rates are not undervalued.
Now, in the second option its again given that the stock will be overvalued which is true but it should be added to the portfolio is not correct. so, this option is not considered.
In the third option it mentions that stock is overvalued which is the correct option and also that it shouldn't be added in portfolio.
And the last one states that its undervalued which restricts the option at this point only.
So, third option is correct.
So in this case, you would need to find the present value (PV) of the monthly payments. With the information given, you would have a PV= 195,413.08, which is less than the lump sum payment. In this case, you would take the 1 time payment.
Another way to look at this is to calculate the future value (FV) of both payouts. For the lump sum payment, you would assume the same interest rate (6%) and at the end of the same 20 years period, your investment would be worth 662,040.90 while the monthly payment option would be worth 646,857.25
