Suppose you want to borrow $90,000 and you find a bank offering a 20-year loan with an APR of 5%.a. Find your regular payments if you pay n = 1, 12, 26, 52 times a year.b. Compute the total payout for each of the loans in part (a).c. Compare the total payouts computed in part (b).a. The payment for n = 1 would be $The payment for n = 12 would be $The payment for n = 26 would be $The payment for n= 52 would be $(Do not round until the final answer. Then round to the nearest cent as needed.)

The term annual percentage rate (APR) describes the annual interest that is produced by a payment…

Answered: Suppose you want to borrow $90,000 and…

Corporate Fin Focused Approach

5th Edition

ISBN:9781285660516

Author:EHRHARDT

Publisher:EHRHARDT

Chapter4: Time Value Of Money

Section4.17: Amortized Loans

Problem 1ST

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Use the tables in Appendix B to answer the following questions. A. If you would like to accumulate $2,500 over the next 4 years when the interest rate is 15%, how much do you need to deposit in the account? B. If you place $6,200 in a savings account, how much will you have at the end of 7 years with a 12% interest rate? C. You invest $8,000 per year for 10 years at 12% interest, how much will you have at the end of 10 years? D. You win the lottery and can either receive $750,000 as a lump sum or $50,000 per year for 20 years. Assuming you can earn 8% interest, which do you recommend and why?
(Use Formula Approach or Calculator Approach) Suppose you borrow $2,000 at 5% and you are going to make annual payments of $734.42. How long before you pay off the loan?
Suppose you want to borrow $90,000 and you find a bank offering a 20-year term for a loan of that amount, with an APR of 7%. Complete parts (a) and (b) below. (a) What are your monthly payments? PMT=$ (Round to the nearest cent as needed.) Question
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Suppose that you borrow $10,000 for four years at 8% toward the purchase of a car. Use PMT = to find the monthly payments and the total interest for - nt 1- the loan. The monthly payment is $ (Do not round until the final answer. Then round to the nearest cent as needed.) The total interest for the loan is $ (Use the answer from part (a) to find this answer. Round to the nearest cent as needed.)
1. Let's assume that a loan of $100,000 with an annual interest rate of 6% over 30 years pays monthly payments of $500. a. Calculate the accumulation rate b. Calculate the payment rate . c. Answer : How will the balance of the principal be at the end of the loan in relation to the original amount of the loan? Less, equal or greater? Provide calculations.
Suppose you take out a 36-month installment loan to finance a delivery van for $26,100. The payments are $989 per month, and the total finance charge is $9,504. After 25 months, you decide to pay off the loan. After calculating the finance charge rebate, find your loan payoff (in $). (Round your answer to the nearest cent.) Need Help? Read It Watch It Master It
You are taking out a single-payment loan that uses the simple interest method to compute the finance charge. You need to figure out what your payment will be when the loan comes due. The equation to calculate the finance charge is: FsFs = Amount of Loanx Interest Ratex Term of Loan where FsFs is the finance charge for the loan, and the term of the loan is in . You’re borrowing $10,000 for two years with a stated annual interest rate of 6%.
Suppose that you borrowed $300,000 to buy a house. a. You pay 3.37% interest rate for a 30-year loan. Create an amortization table with a spreadsheet, which clearly shows the monthly payment and how much you would pay in total interest over the whole loan. monthly payment = $ 1,325.46 total interest paid = $ 177,165.05
Consider a loan repayment plan described by the following initial value problem, where the amount borrowed is B(0) = $40,000, the monthly payments are $600, and B(t) is the unpaid balance of the loan. Use the initial value problem to answer parts a through c. B' (+) =0.03B - 600, B(0) = 40,000 a) Find the solution of the initial value problem and explain why B is an increasing solution. B(t) = Why is B an increasing function? O A. The function is increasing because it is an exponential function with a positive coefficient and a negative exponent. O B. The function is increasing because it is an exponential function with a positive coefficient and a positive exponent. O C. The function is increasing because it is an exponential function with a positive exponent. O D. The function is increasing because it is an exponential function with a positive coefficient. b) What is the most that you can borrow under the terms of this loan without going further into debt each month? The…
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Suppose that you borrow $200,000 in the form of a 12-year loan with an annual interest rate of 6% with monthly payments and monthly compounding. How much principal will you pay in the last year of the loan? Please describe how to solve using a financial calculator thank you.

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