Question

Business Applications. Find the future value (compound amount) or the compound interest, as indicated. Round answers...

Business Applications. Find the future value (compound amount) or the compound

interest, as indicated. Round answers to the nearest cent. Use a calculator or Table 16-1 to find FVF. Please put the entire solution for each question. Thank you

16. Brent Davis thinks that he needs to borrow $6,600 for 2.5 years. He doesn’t have a very good credit rating, so most finance companies want to charge him a high interest rate. He finally finds a lender that will loan him the money at 9% compounded monthly. How much interest will Brent have to pay to this particular lender?

18. Samuel Tang wants to borrow money from his father to buy a car. Samuel’s father is trying to teach him how to manage money, so he agrees to loan him the money, but at 5% compounded quarterly. Samuel borrows $11,200 and repays everything—principal plus all of the interest—in 3 1/2 years. How much does Samuel pay back to his father?

20. Marcia Juarez and her brother-in-law have a successful business with several employees. They decide to borrow $12,000 to pay their next quarterly deposits for payroll tax and federal income tax. They get the money at 6% compounded monthly and repay all interest and principal after 3 months. How much do they repay?

Homework Answers

Answer #1

Answer 16

Amount borrowed (present value)= 6600

Rate per month (I)= APR/12

=9%/12=0.0075

Total month in 2.5 years (n)= 2.5*12 = 30

Compound interest formula = PV*((1+I)^n) - 1)

=6600*(((1+0.0075)^30)-1)

=1658.393641

So ínterest paid to lender is $1658.39

Answer 18

Amount borrowed (present value)= 11200

Rate per quarter (I)= APR/4

=5%/4= 0.0125

Total quarter in 3.5 years (n)= 3 5*4 = 14

Amount paid back or Future Value formula = PV*(1+I)^n

=11200*(1+0.0125)^14

=13327.49318

So amount paid back is 13327.49

Answer 20

Borrowed Amount (present value)= 12000

Number of month (n)= 3

Rate per month (I)= 6%/12= 0.005

Amount paid back or Future Value formula = PV*(1+I)^n

=12000*(1+0.005)^3

=12180.9015

So amount paid back is 12180.90

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