To become a self made person, this is because sometimes you want to prove people that even if your family is successful, you can be successful on your own too. I hope this makes sense.
Answer:
Interest expense = $20,000
Explanation:
<em>Loan Amortization: A loan repayment method structured such that a series of equal periodic installments will be paid for certain number of periods to offset both the loan principal amount and the accrued interest. </em>
The annual installment is computed as follows:
Annual installment= Loan amount/annuity factor
Annual installment is already given as = 37,258 (already given)
Interest payment = interest rate × Loan balance at the beginning of the year
DATA
Interest rate = 8%
Loan balance at the beginning of the year = $250,000
Interest expense = 8%× 250,000 = $20000
Principal paid = Annual installment - Interest = 37,258-20,000 = 17,258 <em>(this is not required but to explain the concept)</em>
Interest expense = $20,000
Answer:
$1,593,535.83
Explanation:
Future Value of mortgage determines the future value of a mortgage after payments have been made, at a regular frequency, charged a regular rate of interest, compounded at payment dates.
DATA
PV = $1,500,000
N = 24
r = 0.04/12
PMT = $1250
FV =?
Solution
PV = (PMT/r)*[1 – 1/(1 + r)^N] + FV/(1 + r)^N
1,500,000 = (1250/(0.04/12)) * (1 – 1/(1 + 0.04/12)^24) + FV/(1 + 0.04/12)^24
1,500,000 = 28785.31353687 + 0.92323916 FV
FV = (1,500,000 - 28785.31353687)/ 0.92323916
FV = $1,593,535.83
Answer:
n= 65.27 years
Explanation:
Giving the following information:
Present value (PV)= $2,000
Future value (FV)= $4,500
Interes rate (i)= 1.25% annual compounding
<u>To calculate the number of years required to reach the objective, we need to use the following formula:</u>
n= ln(FV/PV) / ln(1+i)
n= ln(4,500 / 2,000) / ln(1.0125)
n= 65.27 years
Answer:
$90
Explanation:
Hollister has an offer of 10% savings for every purchase.
Jason buys clothes for $100. His savings will be 10% of $100
=10/100 x100
=0.1 x 100
=$10
Jason will pay
=$100 - $10
=$90
Jason will pay $90
