A loan of $92,800.00 is repaid by equal payments made at the end of every three months for 3 years. If interest is 8% compounded quarterly, find the size of the quarterly payments and construct an amortization schedule showing the payment number, amount paid, interest paid, principal repaid and outstanding principal balance of each payment. Additionally, include the totals for amount paid, interest paid and principal repaid of the loan.

A loan of $92,800.00 is repaid by equal payments made at the end of every three months for 3 years. If interest is 8% compounded quarterly, find the size of the quarterly payments and construct an amortization schedule showing the payment number, amount paid, interest paid, principal repaid and outstanding principal balance of each payment. Additionally, include the totals for amount paid, interest paid and principal repaid of the loan.

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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An $80,000 loan is amortized by payments of $1950 at the end of every quarter at a rate of 9% compounded quarterly. 1. Construct a partial amortization schedule showing the last 2 payments. 2. Determine the total amount paid to settle the loan. 3. Determine the total principal repaid. 4. Determine the total amount of interest paid.
A $24,100 loan is to be settled by making payments of $6,980 at the end of every 3 months. The interest is 5.79% compounded monthly. a) Find the number of payments in the term
Create the amortization schedule for a loan of $4,000, paid monthly over two years using an APR of 9 percent. Enter the date for the first three months. (Round your answer to 2 decimal places.)
A loan of amount $15560.21 is repaid in 15 annual payments beginning 1 year after the loan is made. The first 6 payments are $1000 each, and the final 9 payments are each $2000. Interest is at an effective annual rate of 5.1%. What is the amount of the principal repayment in the 6th payment?
The following loan is fully amortizing. The loan is for $12,000 at 5% interest to be repaid over three (3) years. Amortize this loan on a monthly basis. Calculate the interest portion of the fourth (4th) payment considering that an additional payment of $2,000 was made with the second payment.
Make an amortization schedule (which includes payments made, interest paid, principal repaid, and outstanding principal for each period) given the provided details: Loan= P100,000 Interest= 14% compounded quarterly, and planned to make equal quarterly payments to pay-off this loan in three years
5) A loan is being repaid with payments of $750 at the end of each year for 25 years. The annual effective interest rate on the loan is 5%. Each loan payment received by the lender is immediately reinvested at an annual effective rate of 6%. a) Calculate the accumulated value of the lender's reinvested payments at the end of 25 years (i.e., immediately after the last payment is made on the loan). b) Find the effective yield rate earned by the lender over the 25-year period.
A loan of php 2500 is made for a period of 13 months, from january 1 to january 31 the following year at an interest rate of 5%, compounded quarterly. What future amounts is due at the end of the loan period?
A loan is repayable by a decreasing annuity payable annually in arrears for 20 years. The repayment at the end of the first year is $6 000 and subsequent repayments reduce by $200 each year. The repayments were calculated using a rate of interest of 9% per annum effective.Calculate the original amount of the loan.
Complete the following from the first three lines of an amortization schedule for the following loan:You borrow $ 330000 with an annual interest rate of 6% over 20 years Starting principal = $ 330000New balance after month 1 payment = New balance after month 2 payment = New balance after month 3 payment =
Compute the size of the final payment for the following loan. Periodic Payment Interval Payment Made At: end Conversion Principal $18,000 Payment $1,816 Interest Rate Period 3 months 5% quarterly
Create the following payments for a loan of 240,000 that must be repaid in three years at a 12% annual interest rate: Plan 1: Pay principal and interest in one payment at the end of three years Plan 2: Pay interest at end of each year and principal at the end of three years Plan 3: At the end of each year, pay 80,000 principal plus interest due Plan 4: Pay in three equal end-of-year payments Show the payment plans by supplying the values in the table below. Solution: Year Amount owed at beginning of year Interest accrued for Total money owed at end of year Amount of principal paid Total end-of- year payment year Plan 1: Pay principal and interest in one payment at the end of three years 1 2 3 Plan 2: Pay interest at end of each year and principal at the end of three years 1 2 3 Plan 3: At the end of each year, pay P 80,000 principal plus interest due 1 2 3 Plan 4: Pay in three equal end-of-year payments 1 2 3

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