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.

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.

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 $22,550 loan is to be settled by making payments of $6,862 at the end of every three months. The interest is 4.5% compounded semi-annually. a) Find the number of payments in the term. N b) Fill in the missing values of the amortization schedule below. Round off your answers to two decimal places. Enter a positive value for all answers. Payment Number 0 1 2 3 4 Payment Amount ($) PMT FA GA SA Interest Portion Principal Portion ($) INT ($) PRN SA GA = 6A SA SA $ $ $ Loan Balance ($) BAL GA GA $22,550
A $22,550 loan is to be settled by making payments of $6,862 at the end of every three months. The interest is 4.5% compounded semi-annually. a) Find the number of payments in the term. N Payment Number b) Fill in the missing values of the amortization schedule below. Round off your answers to two decimal places. Enter a positive value for all answers. 0 1 2 3 4 Payment Amount ($) PMT $ 6,862 $ 6,862 6,862 = 3.37 $ 2,531.51 x Interest Portion ($) INT $254.64 X $180.03 X $104.57 X $28.27 X Principal Portion ($) PRN GA X FA FA 6,607.36 x Loan Balance ($) BAL $ 15,942.6 x FA $22,550 FA
Fill in an amortaization table for a loan of $9,300 to be paid back over 4 years, at an annual interest rate of 1.2% compounded semiannually. At each step, round your answers to the nearest cent and use these values to calculate the next. Payment Number Payment Amount Payment Amount to Interest Payment Amount to Debe Outstanding Pri 9300 2 3. 4 5. 6. 7. 8.
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
1. Suppose you borrow $16,000. The interest rate is 9%, 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".
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=$
You have taken a loan of $92,000.00 for 35 years at a 4.9% annual interest rate, with interest compounded quarterly. Fill in the amortization table below to show how the payments will be applied to interest and principal: (Round all answers to 2 decimal places. Please note the order of the headings in the table - make sure you put the answers in the appropriate columns as layed out below.) Payment number Payment amount Principal Amount Interest 0) 1) 2) 3) $ LA tA +A LA $ Balance $92,000.00 tA LA
Prepare an amortization schedule for a three-year loan of $99,000. The interest rate is 10 percent per year, and the loan calls for equal annual payments. How much total interest is paid over the life of the loan? (Leave no cells blank. Enter '0' where necessary. Do not round intermediate calculations and round your answers to 2 decimal places, e.g., 32.16.) Year Beginning Balance Total Payment Interest Payment Principal Payment Ending Balance 1 2 3
Prepare an amortization schedule for a three-year loan of $93,000. The interest rate is 8 percent per year, and the loan calls for equal annual payments. How much total interest is paid over the life of the loan? (Leave no cells blank. Enter '0' where necessary. Do not round intermediate calculations and round your answers to 2 decimal places, e.g., 32.16.)
A bank loan requires you to pay $88,000 at the end of each of the next eight years. The interest rate is 10%. a. What is the present value of these payments? b. Complete the following amortization table. Complete this question by entering your answers in the tabs below. Required A Required B Complete the following amortization table. Note: Negative amounts should be indicated by a minus sign. Round intermediate calculations and final answers to the nearest whole dollar amount. Year 1 2 3 4 5 6 7 8 Beginning Balance Payment Interest (10%) Loan Reduction Ending Balance Required A Required B
1. If you borrow $2,400 and agree to repay the loan in four equal annual payments at an interest rate of 10%, what will your payment be? (Do not round intermediate calculations. Round your enswer to 2 decimal places.) Amount of payment b. What if you make the first payment on the loan immediately instead of at the end of the first year? (Do not round intermediate calculations. Round your answer to 2 decimal places.) Repayment amount %24 %24
Use an amortization table to solve the problem. Round to the nearest cent. A 7000 debt is to be amortized in 15 equal payments of 504.87 at 1% interest per month on the unpaid balance. What is the unpaid balance after the second payment? Show your table belove include columns for each of the following Loan Balance Payment Interest amount amount principle decrease new balance

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