Answer:
To determine the total amount of money that I will have in my account at the time of my retirement, we must consider the total amount paid into the PIMCO account during the last 15 years, and add to this value the potential amount to be paid in the next 20 years in the Vanguard account.
Thus, during the previous 15 years, I have deposited 700 dollars per month in my PIMCO account, with which I have a cumulative total of $ 126,000 (700x12x15). Also, I will potentially deposit another $ 168,000 (700x12x20) in the Vanguard account for the next 20 years.
Therefore, over the 35 years of savings, once the time has come to retire, I will have $ 294,000 in my retirement investment.
Answer:
True
Explanation:
The reason is that the straight line equation is used to illustrate the relation between the rate of return and the beta factor and is given as under:
Y = a + bX
Here
a = Rf
B = Risk premium = Rm - Rf
X = Beta Factor
So this means the security market line is the graphical presentation of capital asset pricing model and illustrates why the increase in beta factor increases the required rate of return, the reason is that the the overall required return Y of the investment will start increasing with the increase in the beta factor.
So the statement is true.
Because Fredrick can not claim his father as a dependent then, the filing status that can Fredrick use is Single.
<h3>What is a filing status?</h3>
A filing status is a tax status that is used to determine a taxpayer's filing requirements, standard deduction, eligibility for certain credits, correct tax etc.
In conclusion, because Fredrick can not claim his father as a dependent then, the filing status that can Fredrick use is Single.
Read more about filing status
<em>brainly.com/question/1831273</em>
I would choose D. By outsourcing certain processes to small businesses
Answer:
C $ 596.39
total payment 7,156.68
Interest expense 2,156.68
Explanation:
6,000 - 1,000 = 5,000 amount to finance
We will calcualte the cuota of an annuity of 6 years with semianual payment at 12% annual rate.
PV $5,000.00
time 12 (6 years times 2 payment per year)
rate 0.06 (12% annual we divide by 2 to get semiannual)
C $ 596.39
The total amount paid will be the cuota times the time of the loan:
Total amount paid
596.39 x 12 = 7,156.68
The interest will be the difference between the total amount paid and the principal of the loan
Interest paid
total payment 7,156.68
principal (5,000)
Interest expense 2,156.68
