A mortgage of $173,000 is to be repaid by making payments of $996 at the end of each month f interest is 4 00% per anum compounded sees-annually, what is the term of the mortgage? State your answer in years and months om 0 to 11 months) The term of the morgage is year(s) and month(s)
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- A mortgage of $177,000 is to be repaid by making payments of $1064 at the end of each month. If interest is 3.18% per annum compounded semi-annually, what is the term of the mortgage? State your answer in years and months (from 0 to 11 months). The term of the mortgage is year(s) and month(s).A mortgage of $161000 is to be repaid by making payments of $1191 at the end of each month. if interest is 3.62% per annum compounded semi-anually what is the term of the mortgage? State your answer in years and months (from 0 to 11 months).A mortgage of $152,000 is to be repaid by making payments of $847 at the end of each month. If interest is 4.19% per annum compounded annually, what is the term of the mortgage? State your answer in years and months (from 0 to 11 months). The term of the mortgage is year(s) and month(s).
- A mortgage of $26, 252.00 is to be repaid by making payments of $ 1368.00 at the end of each year. If interest is 5% compounded annually, what is the term of the mortgage? State your answer in years and months ( from 0 to 11 months). The term is □ year(s) and month(s).A mortgage of $106,000 is to be repaid by making payments of $1154 at the end of each month. If interest is 3.08% per annum compounded annually, what is the term of the mortgage? State your answer in years and months (from 0 to 11 months). The term of the mortgage is | year(s) and ☐ month(s).A mortgage of $161000 is to be repaid by making payments of $1191 at the end of each month. if interest is 3.62% per annum compounded semi-anually what is the term of the mortgage? State your answer in years and months (from 0 to 11 months). Please give me only correct answer someone give me incorrect answer. Otherwise i dislike.
- A mortgage of $166,000 is to be repaid by making payments of $1061 at the end of each month. If interest is 3.46% per annum compounded annually, what is the term of the mortgage? State your answer in years and months (from 0 to 11 months).APPLICATION A mortgage of P 80 000 is to be paid by annual payment over a period of 10 years. If the interest rate is 15.8% effective. a) calculate the annual payment; b) construct an amortization schedule; c) find the total payment made; d) find the total interest paidA mortgage of $27,728.00 is to be repaid by making payments of $1680.00 at the end of every three months. If interest is 9% compounded quarterly, what is the term of the mortgage? State your answer in years and months (from 0 to 11 months). The term is year(s) and month(s).
- A fully amortizing mortgage loan is made for $84,000 at 6 percent interest for 25 years. Payments are to be made monthly. Required: a. Calculate monthly payments. b. Calculate interest and principal payments during month 1. c. Calculate total principal and total interest paid over 25 years. d. Calculate the outstanding loan balance if the loan is repaid at the end of year 10. e. Calculate total monthly interest and principal payments through year 10. f. What would the breakdown of interest and principal be during month 50?A mortgage has the following terms: Amount: $750,000 Rate: 6.25% Amortization (Years): 30 Term (Years): 20 Please determine the following: What is the Monthly Payment? In preparing an Income Statement, what is the Interest Expense for years 1 – 5? What is the Principal Balance at the end of year 6? What is the value of the loan at the expiration? If rates remain constant (flat), what would the benefit be to refinance this loan after year 10? do all the questions 1-5 and show the formulas in excel and show how you got itMake an amortization table to show the first two payments for the mortgage. Amount of Annual interest rate Years in mortgage Monthly payment mortgage S404,356 5.00% 35 S2040.73 Monthly payment End-of-month Month Interest Principal principal 1 $2040.73 2 $2040.73 2$ (Round to the nearest cent as needed.)