A mortgage for a condominium had a principal balance of $44, 700 that had to be amortized over the remaining period of 6 years. The interest rate was fixed at 4.42% compounded semi-annually and payments were made monthly. Full solutions should be shown on separate sheets of paper. Submit your solutions. a. Calculate the size of the payments. Round up to the next whole number b. If the monthly payments were set at $808, by how much would the time period of the mortgage shorten? year(s) months

A $178,000 mortgage loan is offered at an APR of 4%. Follow the instructions below the table. The loan payment formula was used to calculate the monthly payments for the loans and results are reported in the table below. You do NOT have to verify the given payment entries (you already used the formula for calculating payments in the first part Loan term   in years   Monthly Payment on $178,000 loan (in $) Total amount paid back over the full loan term (in $) Interest over the full loan term (in $) Difference in monthly payment from option above (in $)   t = 15    years   Pmt = $ 1316.64   F =   I =   No entry here   t = 30    years   Pmt = $   849.80   F =   I = Difference in MONTHLY payment   t = 40    years   Pmt = $   743.93   F =   I = Difference in MONTHLY payment   t = 50    years   Pmt = $   686.56   F =   I = Difference in MONTHLY payment For each loan term option, calculate the total amount paid back over the…

The balance on a mortgage was $40,100 and an interest rate of 5.50% compounded semi-annually was charged for the remaining 5-year term. Monthly payments were made to settle the mortgage. a. Calculate the size of the monthly payments. Round up to the next whole number b. If the monthly payments were set at $915, how long would it take to pay off the mortgage? years months Express the answer in years and months, rounded to the next payment period c. If the monthly payments were set at $915, calculate the size of the final payment. Round to the nearest cent V

Can you please show the step-by-step solution. please do not skip steps. Explain how you got the answer you did

Melynda and Andrés borrowed $60,000 at 7.25% compounded annually as a second mortgage loan against their current home. Repayment amount is $5,900 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.

A mortgage of $656,000 is amortized over 25 years by making end-of-month payments of $4,120. Your calculator must be set to 2 decimals before doing any calculations that are going to involve Amortization. a.) What is the annual rate of interest compounded semi-annually? (Correct to exactly 4 decimal places.) Once you have seen what this is, to 4 decimal places, set your calculator back to 2 decimal places before using the AMORT function. b.) What is the value of the final (partial) payment? The final payment required to make the outstanding balance equal exactly zero. (Use the BAII+: Do not calculate this by hand.) c.) What is the total interest cost for the debt over 25 years (300 payments)? (Use the BAII+: Do not calculate this by hand.)

Consider a home mortgage of $125,000 at a fixed APR of 4.5% for 25 years. a. Calculate the monthly payment. b. Determine the total amount paid over the term of the loan. c. Of the total amount paid, what percentage is paid toward the principal and what percentage is paid for interest. ..... a. The monthly payment is $ (Do not round until the final answer. Then round to the nearest cent as needed.)

The balance on a mortgage was $42,600 and an interest rate of 4.25% compounded semi-annually was charged for the remaining 3-year term. Monthly payments were made to settle the mortgage. a. Calculate the size of the monthly payments. Round up to the next whole number b. If the monthly payments were set at $1,412, how long would it take to pay off the mortgage?  Express the answer in years and months, rounded to the next payment period   (C). If the monthly payments were set at $1,412, calculate the size of the final payment.

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 0.00

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