Suppose that $12,000 is borrowed now at 12% interest per year. A partial repayment of $4,000 is made five years from now. The amount that will remain to be paid then is most nearly:
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Suppose that $12,000 is borrowed now at 12% interest per year. A partial repayment of $4,000 is made five years from now. The amount that will remain to be paid then is most nearly:

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- Suppose that $10,000 is borrowed now at 15% interest per year. A partial repayment of $3,000 is made four years from now. The amount that will remain to be paid then is most nearly: A. $7,000 B. $8,050 C. $8,500 D. $13,000 E. $14,490Suppose you wish to borrow $60,000 at an annually compounded interest rate of 16% for a period of 14 years. What would be the annual repayment?Suppose that you will receive annual payments of $16,500 for a period of 10 years. The first payment will be made 6 years from now. If the interest rate is 7%, what is the present value of this stream of payments?
- The amount that will remain to be paid?A debt of $4000 due now is to be repaid by a payment of $1,000 in 1 year, a payment of $2,000 in 3 years, and a final payment in 5 years. If the interest rate is 6% compounded annually, how much is the final payment?Suppose that you borrow $8,000 now, promising to repay the loan principal plus accumulated interest in four years at i = 10% per year. How much would you repay at the end of four years?
- Suppose that $10,000 is borrowed now at 15% interest per year.How large must each annual payment be if the loan is for $50, 000? Assume that the interest rate remains at 10% and that the loan is still paid off over 5 years.If $1,700 is invested now, $2,400 two years from now, and $3,400 four years from now at an interest rate of 8% compounded annually, what will be the total amount in 10 years?
- Suppose you secure a $250,000 mortgage loan to be paid off over 30 years at an annual interest rate of 7.1% compounded monthly. What is the monthly payment needed to amortize this loan, rounded to the nearest dollar?Suppose you invest $210,000 in an annuity that returns 6 annual payments, with the first payment one year from now and each subsequent payment growing by 5%. At an interest rate of 8%, how much is the first annual payment you receive? Equivalent problem structure (as a borrower): Suppose you borrow $210,000 to be paid back over 6 years with the first payment one year from now and each subsequent payment growing by 5%. At an interest rate of 8%, how much is the first annual payment? Please round your answer to the nearest hundredth.If $27,800 is invested in an account that earns interest at an annual rate of 2.8%, compounded continuously, how long will it take for the account to reach $120,000? (Round your answer to the nearest year.) It will take 53 X years.