Use PMT=1-Pnto determine the regular payment amount, rounded to the nearest dollar. Your credit- ntcard has a balance of $3200 and an annual interest rate of 17%. With no further purchases charged to the cardand the balance being paid off over two years, the monthly payment is $158, and the total interest paid is $592.You can get a bank loan at 9.5% with a term of three years. Complete parts (a) and (b) below....a. How much will you pay each month? How does this compare with the credit-card payment each month? Selectthe correct choice below and fill in the answer boxes to complete your choice.(Do not round until the final answer. Then round to the nearest dollar as needed.)This is $A. The monthly payments for the bank loan are approximately $credit-card payments.B. The monthly payments for the bank loan are approximately $103. This is $ 55 less than the monthlycredit-card payments.more than the monthlyb. How much total interest will you pay? How does this compare with the total credit-card interest? Select thecorrect choice below and fill in the answer boxes to complete your choice.(Use the answer from part a to find this answer. Round to the nearest dollar as needed.)This is $A. The total interest paid over 3 years for the bank loan is approximately $total credit-card interest.B. The total interest paid over 3 years for the bank loan is approximately $total credit-card interest.This is $more than theless than the

Present value of annuity Annuity is a series of periodic equal payment over a specified period. With…

Answered: se PMT= 1- P to determine the regular…

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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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 $
Find the amount of the payment necessary to amortize a loan of $32,000 at 4% compounded quarterly in 15 payments. Use TVM solver in calculator
A loan is to be repaid over 30 years, with month-end repayments of 5,000. If the interest rate is 3.7% p.a. compounded monthly. Calculate the interest paid for year 10. Correct your answer to the nearest cent without any units. (Do not use "$" or "," in your answer. e.g. 12345.67)
Calculate the simple interest due on a 54-day loan of $2600 if the interest rate is 6%. (Round your answer to the nearest cent.)
To borrow $3,400, you are offered an add-on interest loan at 9.6 percent with 12 monthly payments. Compute the 12 equal payments. Use the amount you borrowed and the monthly payments you computed to calculate the APR of the loan. Then, use that APR to compute the EAR of the loan. Note: Do not round intermediate calculations and round your final answer to 2 decimal places. Equal payment Effective annual rate
You have taken a loan of $78,000.00 for 20 years at 4.9% compounded quarterly. Fill in the table below, rounding all values to the nearest cent. Note that the principal column is listed before the interest column even though the interest calculation is done first. Many lending institutions use this order in the amortization schedules they provide to their customers. Payment number Payment amount Principal Amount Interest 0) 1) 2) 3) $ S $ $ s Balance $78,000.00 $
Suppose you borrow $14,000. The interest rate is 11%, and it requires 4 equal end-of-year payments. Set up an amortization schedule that shows the annual payments, interest payments, principal repayments, and beginning and ending loan balances. Round your answers to the nearest cent. If your answer is zero, enter "0". Beginning Repayment Ending Year Balance Payment Interest of Principal Balance 1 $ fill in the blank 60 $ fill in the blank 61 $ fill in the blank 62 $ fill in the blank 63 $ fill in the blank 64 2 $ fill in the blank 65 $ fill in the blank 66 $ fill in the blank 67 $ fill in the blank 68 $ fill in the blank 69 3 $ fill in the blank 70 $ fill in the blank 71 $ fill in the blank 72 $ fill in the blank 73 $ fill in the blank 74 4 $ fill in the blank 75 $ fill in the blank 76 $ fill in the blank 77 $ fill in the blank 78 $ fill in the blank 79
The interest rate on a $115,000 loan is 8.6% compounded semiannually. The monthly payments on the loan are $900. (Round your answers to 2 decimal places.) a. Calculate the interest component of Payment 200. Interest S b. Calculate the principal component of Payment 135. Principal c. Calculate the final payment. Final payment
Find the monthly payment and estimate the remaining balance. Assume interest is on the unpaid balance. 5-year computer loan for $2770 at 6.7%; remaining balance after 2 years. The monthly payment is (Round to the nearest cent as needed
Find the monthly payment and estimate the remaining balance. Assume interest is on the unpaid balance. 4-year computer loan for $3106 at 5.7%; remaining balance after 2 years. The monthly payment is $. (Round to the nearest cent as needed.) The remaining balance is $. (Round to the nearest dollar as needed.)
You have just taken out a $24,000car loan with a 4%APR, compounded monthly. The loan is for five years. When you make your first payment in one month, how much of the payment will go toward the principal of the loan and how much will go toward interest?(Note: Be careful not to round any intermediate steps less than six decimal places.) When you make your first payment,$.... will go toward the principal of the loan and $......will go toward the interest. (Round to the nearest cent.)
A basic ARM is made for $217,000 at an initial interest rate of 6 percent for 30 years with an annual reset date. The borrower believes that the interest rate at the beginning of year (BOY) 2 will increase to 7 percent. Required: a. Assuming that a fully amortizing loan is made, what will the monthly payments be during year 1? b. Based on (a) what will the loan balance be at the end of year (EOY) 1? c. Given that the interest rate is expected to be 7 percent at the beginning of year 2, what will the monthly payments be during year 2? d. What will be the loan balance at the EOY 2? e. What would be the monthly payments in year 1 if they are to be interest only?

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