Caroline borrowed $1,500.00 at 9.00% p.a. She wants to settle this loan with 2 equal payments, one in 5 months and another in 16 months. Determine the size of the payments using 'now' as the focal date.
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Caroline borrowed $1,500.00 at 9.00% p.a. She wants to settle this loan with 2 equal payments, one in 5 months and another in 16 months. Determine the size of the payments using 'now' as the focal date.
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- Vincent received a loan of $28,000 at 4.25% compounded monthly. She had to make payments at the end of every month for a period of 5 years to settle the loan. a. Calculate the size of payments. Round to the nearest cent b. Complete the partial amortization schedule, rounding the answers to the nearest cent. Payment Number Payment K 0 1 2 0 0.00 0 0 Total :: :: $0.00 $0.00 $0.00 $0.00 $0.00 Interest Portion Principal Portion $0.00 $0.00 :: :: $0.00 $0.00 $0.00 $0.00 $0.00 $0.00 $0.00 Principal Balance $28,000.00 $0.00 $0.00 :: $0.00 $0.00 0.00Jennifer has a 60-month fixed installment loan, with a monthly payment of $223.04. The amount she borrowed was $11,000.00 at 8.0% APR. A split second after making her 36th payment, Jennifer decided to pay off the remaining balance on the loan. What is the total amount due to pay off the balance? Use the actuarial method. If you use the Finance Charge Table 11.2, page 632, and the "unearned interest formula", page 635, in your textbook to solve this problem, the result will match exactly with one of the answers. If you use a spreadsheet to do the computation, your result will not match exactly with any of the answers, but it will differ only very little (mostly less than $1) from the "correct" answer. $4,788.06 $4,897.69 $4,931.79 $5,063.35Alexandra took out a mortgage of $791,000 for a house and just made the 79th end of month payment. Interest on the loan was 4.43% compounded monthly and the mortgage has a period of 19 years. Round ALL answers to two decimal places if necessary. 1) What are her monthly payments? P/Y = I/Y = % BAL= $ positive value) C/Y = PV = $ PMT= $ N = FV = $ 2) What is her current outstanding balance after the 79th payment? (enter a
- Zach Taylor is settling a $20,000 loan due today by making 6 equal annual payments of $4,727.53. What payments must Zach Taylor make to settle the loan at the same interest rate but with the 6 payments beginning on the day the loan is signed?Zach Taylor is settling a $20,000 loan due today by making 6 equal annual payments of $4,727.53. Determine the interest rate on this loan, if the payments begin one year after the loan is signed.a
- Amber received a 15 year loan of $245,000 to purchase a house. The interest rate on the loan was 5.70% compounded semi-annually. a. What is the size of the monthly loan payment? b. What is the balance of the loan at the end of year 4?c . By how much will the amortization period shorten if Amber makes an extra payment of $30,000 at the end of year 4?Jada and Izaak borrowed $40,000 at 5.53% compounded quarterly as a second mortgage loan against their current home. Repayment amount is $750 at the end of every month. a. How many payments are required to repay the loan? Number of payments 61 b. Use the given information to complete the amortization table below. Determine the missing values for the first two payment intervals, the last two payment intervals, and the totals. Report results to the nearest cent. Payment Amount Number Paid ($) 0 1 2 N - 1 N Total 750.00 750.00 : : 750.00 2,175.72 X 47,175.72 X Interest Paid ($) 183.49 192.61 10.58 6.96 : : : X 6,432.68 X X X Principal Repaid ($) 566.51 557.39 : 739.42 1,425.72 X 40,000 X X X Outstanding Balance ($) 40,000.00 39,433.49 38,876.10 : X 1,425.72 X 0.00Jane took out a loan from the bank today for X. She plans to repay this loan by making payments of $520.00 per month for a certain amount of time. If the interest rate on the loan is 1.12 percent per month, she makes her first $520.00 payment later today, and she makes her final monthly payment of $520.00 in 7 months, then what is X, the amount of the loan? O An amount less than $3,501.00 or an anmount greater than $4,238.00 O An amount equal to or greater than $3,501.00 but less than $3,739.00 O An amount equal to or greater than $3,739.00 but less than $3,980.00 O An amount equal to or greater than $3,980.00 but less than $4,081.00 O An amount equal to or greater than $4,081.00 but less than $4,238.00
- Jillian and Collin borrowed $62,000 at 7.61% compounded monthly as a second mortgage loan against their current home. Repayment amount is $6,900 at the end of every six months. a. How many payments are required to repay the loan? Number of payments b. Use the given information to complete the amortization table below. Determine the missing values for the first two payment intervals, the last two payment intervals, and the totals. Report results to the nearest cent. Payment Amount Number Paid ($) 0 1 2 : : N - 1 N Total 6,900.00 6,900.00 : : = 6,900.00 Interest Paid ($) : : : Principal Repaid ($) : : Outstanding Balance ($) 62,000.00 : : 0.00Emily has borrowed $1 000 000 from MQ Bank for 10 years at an interest rate of j2=3.11% p.a. She will make 10 annual repayments. According to the loan agreement, Emily's repayments will be $94 000 for the first two years followed by payments of X per year for the remaining eight years. This loan needs to be fully repaid by the end of 10 years. Assume that all annual repayments will be paid at the end of each year (the first payment will be at the end of the first year), what is the value of Emily's annual payment amount, X (rounded to four decimal places)? a. 117417.0375 b. 125029.1998 c. 117545.5547 d. 124833.9442Emily has borrowed $1 000 000 from MQ Bank for 10 years at an interest rate of j2 = 4.1% p.a. She will make 10 annual repayments. According to the loan agreement, Emily's repayments will be $87 000 for the first two years followed by payments of X per year for the remaining eight years. This loan needs to be fully repaid by the end of 10 years. (a) Assume that all annual repayments will be paid at the end of each year (the first payment will be at the end of the first year), what is the value of Emily's annual payment amount, X (rounded to four decimal places)? The correct answer is: 135498.8246