Answer:
$444.07
Explanation:
EMI = [P * I * (1+I)^N]/[(1+I)^N-1]
P =loan amount or Principal = 30750
I = Interest rate per month = .0565/12
N = the number of installments = 7*12 = 84
EMI = [30750*.0565/12* (1+(.0565/12))^84]/[(.0565/12))^84-1]
EMI = [30,750 * 0.0565 / 12 * 1.48374877204] / [1.48374877204 - 1]
EMI = 214.819001902 / 0.48374877204
EMI = $444.07
Answer:
B. The total interest = $4.35
Explanation:
The first question to answer, is what is the present value of the annuity of the loan and then based on that the total interest can be calculated.
<h2>Present value of annuity= A x [(1-(1+r)-n)/r]*(1+r) </h2>
Where the A represents Annuity = or $20
The r represents the rate or 1.5%
and the n represents the number of periods which is 6 months
Calculating the value =
= 20 x [(1-1.015^-6)/0.015]*1.015
= 20 x [(1-0.91454219251)/0.015]*1.015
= 20*5.782644973
=$115.65
Now that the loan amount is known, the Total Interest can be calculated as follows
Total Interest= number of payments x monthly payments) - the loan amount (calculated above)
= 20 x 6 -115.65
= 120-115.65
The total interest = $4.35
Answer:
Yes he can execute the enrollment for her
Explanation:
The power of attorney is a legal document that given the authority to act in place on another person. It can be represented on behalf of other people so that the act could be done.
Here the individual can act legal with respect to the financial issue, property matters, etc
Therefore according to the given situation yes he can be executed
Answer:
a. $10,783.68
b. $10,510.36 semi annual compounding
Explanation:
a. This question requires the present value of $26,700 given 8 years and compounded annually at 12%.
Present Value =
Present Value =
Present Value = $10,783.68
He would need to invest $10,783.68 today.
b. This is a duplicate of question 1 but I will solve it assuming semi-annual compounding just in case.
12% per annum would become = 12/2 = 6% per semi annum
Number of periods would become = 8 * 2 = 16 periods
Present Value =
Present Value =
Present Value = $10,510.36
He would need to invest $10,510.36 today.