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- Ife takes out a 3 year mortgage for $1,125,000 at an interest rate of i(2) = 4.500%. The amortization period is 30 years and she will make weekly payments. What is the outstanding balance at the end of 1 year? O a. $1,084,582.78 O b. $1,106,717.12 O c. $1,029,246.92 O d. $1,040,314.09 e. $1,128,851.46Jack takes out a mortgage for $725,000 at an interest rate of i(2) = 7.250%. The amortization period is 30 years. What is his weekly payment? a. $1,182.96 b. $1,126.62 C. $923.83 d. $1,171.69 e. $957.63Seema takes out a 5 year mortgage for $950,000 at an interest rate of i(52) = 4.875%. The amortization period is 20 years and she will make weekly payments. After 3 years the rate changes to i(52) = 4.500%. What is the outstanding balance at the end of the term (5 years) of the mortgage (taking into account the change in rates!)? a. $784,671.52 b. $706,204.36 c. $761,131.37 d. $753,284.66 e. $745,437.94
- Seema takes out a 4 year mortgage for $1,125,000 at an interest rate of i(12) = 2.625%. The amortization period is 20 years and she will make monthly payments. What is the outstanding balance at the end of 2 years?Suresh buys a house for $794,357.30 with a down payment of $72,214.30 and a mortgage for the balance. The mortgage is for 3 years, and the amortization period is 15 years. Suresh will make weekly payments and the mortgage rate is r(2) = 8.250%. %3D a) How much are the weekly payments? $ 1759.11 b) What is the outstanding balance at the end of the term of the mortgage? $ 702066.58 c) How much does Suresh still owe on the mortgage if he sells the house after 1 years? $ 766044.61Angie wants to obtain a $500,000 mortgage, amortized over 25 years. Interest rates are currently 8%, compounded twice a year. What is the Effective Annual Interest Rate? a. 7.8698% b. 8.0% O c. 8.4% O d. 8.16% What is the monthly payment on the mortgage? a. $3,776.51 O b. $3,816.07 O c. 3,912.23 O d. $3,666.84
- Cassandra received a 30 year loan of $320,000 to purchase a house. The interest rate on the loan was 3.70% compounded semi-annually. a. What is the size of the monthly loan payment? Round to the nearest cent b. What is the balance of the loan at the end of year 3? Round to the nearest cent c. By how much will the amortization period shorten if Cassandra makes an extra payment of $30,000 at the end of year 3? years and monthsmHumphrey purchases a 100,000 home. Mortgage payments are to be made monthly for 30 years, with the first payment to be made one month from now. The annual effective rate of interest is 4%. After 10 years, the amount of each monthly payment is increased by 319.74 in order to repay the mortgage more quickly. Calculate the amount of interest paid over the duration of the loan. Select one: O A. 52,000 B. 52,100 C. 52,200 D. 52,300 E. 52,400Laura received a 15 year loan of $245,000 to purchase an RV. The interest rate on the loan was 4.10% compounded monthly. a. What is the size of the monthly loan payment? %24 Round to the nearest cent b. What is the principal balance of the loan at the end of 4 years? Round to the nearest cent c. By how much will the amortization period shorten if Laura made an extra payment of $51,000 at the end of the year 4? years months Express the answer in years and months, rounded to the next month
- A couple borrows $300,000 at an APR of 4.8% compounded monthly on a 30-year mortgage with monthly payments of $1,574. (a) How much of the first payment goes to interest? (b) Find the total interest paid over the life of the loan. (c) After making their 70th payment, they refinance the loan at an APR of 3.6% compounded monthly for 15 years. The refinanced amount includes the unpaid balance from the original loan plus a refinance charge of $2,000. Find the new monthly payment. (d) Find the amount saved by refinancing.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 : : 0.00Sandra gets a $250,000, 30 year mortgage with annual payments of 4.0% rate. What is the balance of the loan after 20 years? Choose the closest. a) $117,264 b) $83,250 c) $14,458 d) $196,482
