A loan from Bank of Montreal for $195,000 is repaid by making payments at the beginning of every six months for 9 years. If interest is 7.84% compounded semiannually: What is the amount of each payment? Round all answers to two decimal places if necessary. Choose BGN or END? O P/Y = PV = $ C/Y = PMT = $ N= FV = $ I/Y = %
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- The weekly payment on a 4-year loan at 6.8% compounded weekly is $321.09. Calculate the amount of the loan. Identify the appropriate formula needed to calculate the amount of the loan. Select the correct choice below and fill in the answer boxes to complete your choice. (Type integers or decimals. Round to two decimal places as needed.) A. F= OB. P= O C. P= (1+i)^ - 1 F (1 + i)^ - • R, with F = $, n=[ and i=% with P = $ n= 1-(1+i)n i •R, with n= and i= % i= %, and R=$A loan of $17,500.00 is repaid by making annual payments of $5,781.10 at the end of each year. If interest is 6.13% compounded annually. How many payments are required to amortize the loan? Round UP the answer to the next higher whole number (e.g. 5.12 must be entered as 6). Number of payments = whole number) PV=$ 2) (enter a 3) 4) Complete the amortization table below. Enter only POSITIVE VALUES IN THE AMORTIZATION TABLE (rounded to two decimal places). Total Payment number Payment amount Interest Paid Principal Repaid Balance 0) $17,500.00 1) FA tA I/Y= $ PMT=$ $ GA FA A SA FA GA P/Y=C/Y= GA FV=$ A GA GA EA $
- A loan of £4,000 is to be repaid over 5 years by a level annuity payable monthly in arrears. The amount of the monthly payment is calculated on the basis of an interest rate of 1% per month effective. Task : Find the amount of the loan that has been repaid after 30 months. Answer: The loan outstanding after 30 months is a)L(1+i)^t-x∑_(s=1)^t(1-i)^s b)L(1+i)^t-x∑_(s=2)^t(1+i)^s c)x·a_30] d)a_30] Hence a)£1744.12 b)£1644.12 c)£1603.69 d)£1703.69 has been repaid at that point in time. They are multiple-choice questionsIf you borrow $9000 at an annual percentage rate (APR) of r (as a decimal) from a bank, and if you wish to pay off the loan in 3 years, then your monthly payment M (in dollars) can be calculated using: M = 9000 (er/12-1) / 1 - e-3r 1) Describe what M (0.035) would represent in terms of the loan, APR, and time. 2) If you are only able to afford a max monthly payment of $300, describe how you could use the above formula to figure out what the highest interest rate the bank could offer you and you would still be able to afford the monthly payments. In addition, determine the maximum interest rate that you could afford.Arjun took out a loan for $9,800 from Bank of Montreal at 2.08% compounded monthly, and will be making payments at the end of the month for the next 10.5 years to repay the loan. Answer the following questions, and round all answers to two decimal places if necessary. 1) What is the amount of each payment? P/Y = PV = $ C/Y = PMT = $ Total amount paid = $ Interest paid = $ Submit Question N = FV = $ 2) What is the total sum of money that Arjun will eventually pay to clear the loan? 3) What will be the total amount of interest paid? (enter a positive value) I/Y= (enter a positive value) %
- A $23,970 loan is to be settled by making payments of $6,999 at the end of every six months. The interest is 7.58% compounded monthly. a) Find the number of payments in the term. N = b) Fill in the missing values of the amortization schedule below. Round off your answers to two decimal places. Enter a positive value for all answers. Payment Number 0 1 2 3 4 Payment Amount ($) PMT FA A A A Interest Portion ($) INT FA A $ Principal Portion ($) PRN $ A $ Loan Balance ($) BAL A A $23,970The following loan was paid in full before its due date a) Find the value of h using an appropriate formula b) Use the actuarial method to find the amount of unearned interest c) Find the payoff amount Regular Monthly Payment # of Payments Remaining after Payoff APR 7.2% $247 8 What is the finance charge per $100 financed? h=$ (Round to the nearest cent)Given a loan amount P, an annual interest rate r, and the length of the loan in years, find the monthly payment R necessary to pay off the loan by completing parts a through c. Represent the number of monthly payments by n. Amount Rate Time $50,000 5% 20 years Question content area bottom Part 1 a. Calculate P1+r12n and call this number A. A=enter your response here (Round to two decimal places as needed.) Part 2 b. Calculate 1+r12n−1r12 and call this number B. B=enter your response here (Round to two decimal places as needed.) Part 3 c. Let R = AB. The monthly payment necessary to pay off the loan is R=$enter your response here. (Round up to the nearest cent.)
- a)loan of £16,000 is repaid by annual payments of £1,500 each at the end of the year. How long does it take to repay the loan on the basis of an interest rate of 4% p.a.? b)Suppose the payment at t=14 is increased to repay the loan (a balloon payment). What is the value of the payment at t=14? Enter an answer correct to 2 decimal places c)Alternatively, the loan may be repaid via a payment at t=15�=15 (a drop payment). What is the value of the payment at t=15? Enter an answer correct to 2 decimal placesA loan of £14,000 is repaid by annual payments of £1,400 each at the end of the year. How long does it take to repay the loan on the basis of an interest rate of 1% p.a.? 数字 years Enter an answer correct to 2 decimal places Suppose the payment at t = 10 is increased to repay the loan (a balloon payment). What is the value of the payment at t = 10? £ 数字 Enter an answer correct to 2 decimal places Alternatively, the loan may be repaid via a payment at t = 11 (a drop payment). What is the value of the payment at t = 11? £ 数字 Enter an answer correct to 2 decimal placesA = P(1+ )" A = P + Prt APRNY Round your answer to the nearest cent. Include units with your answer. Be sure to show the formula you chose and the numbers you substituted into the formula on your supporting work if you would like partial credit to be considered. (a) If you invest $10,000 in an account that earns an APR of 5% simple interest, what will be the account balance after 10 years? (b) If you invest $10,000 in an account that earns an APR of 5% with monthly compounding, what will be the account balance after 10 years?