Answer and Explanation:
a. Here it is reasonable to presume that the treasury bond generates high returns when there is a recession.
b. The calculation of the expected rate of return and the standard deviation for each investment is shown below:
For stocks
= (Expected return of the boom × weightage of boom) + (expected return of the normal economy × weightage of normal economy) + (expected return of the recession × weightage of recession)
= (29% × 0.30) + (18% × 0.50) + (-4% × 0.20)
= 8.7% + 9% - 0.80%
= 16.9%
For bonds
= (Expected return of the boom × weightage of boom) + (expected return of the normal economy × weightage of normal economy) + (expected return of the recession × weightage of recession)
= (6% × 0.30) + (9% × 0.50) + (16% × 0.20)
= 1.8% + 4.5% + 3.2%
= 9.5%
Now the standard deviation calculation is to be shown in the excel spreadsheet
For the stock it is 11.48%
And, for the bond it is 3.5%
c. The investment that should be prefer could be computed by determine the coefficient of variation which is shown below:
Formula i.e. used is
= Standard deviation ÷ expected return
For stock, it is
= 16.9% ÷ 11.48%
= 1.47
And, for bonds it is
= 9.5% ÷ 3.5%
= 2.71
Since for the bonds the coefficient of variation is greater so the same is to be considered
Therefore the bond should be prefer
The amount of net investment income tax that the taxpayer is required to pay is $231.
<h3 />
<h3>What is
net investment income tax?</h3>
Net Investment Income Tax are generally imposed by the Internal Revenue on entities' net investment income.
Net investment income tax = ($6,150 - $75) * 3.8%
Net investment income tax = $6,050 * 3.8%
Net investment income tax = $231
In conclusion, the amount of net investment income tax that the taxpayer is required to pay is $231.
Read more about income tax
<em>brainly.com/question/25257355</em>
Answer:
n= 39.49 years
Explanation:
Giving the following information:
Present value (PV)= $2,600
Future value (FV)= $4,375
Interest rate (i)= 0.33/100= 0.0033
<u>To calculate the number of years, we need to use the following formula:</u>
n= ln(FV/PV) / ln(1+i)
n= ln(4,375/2,600) / ln(1.0033)
n= 157.96/4
n= 39.49 years