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- Amortization schedule Loan amount to be repaid (PV) $25,000.00 Interest rate (r) 11.00% Length of loan (in years) 3 a. Setting up amortization table Formula Calculation of loan payment #N/A Year Beginning Balance Payment Interest Repayment of Principal Remaining Balance 1 2 3 b. Calculating % of Payment Representing Interest and Principal for Each Year Year Payment % Representing Interest Payment % Representing Principal Check: Total = 100% 1 2 3 Formulas Year Beginning Balance Payment Interest Repayment of Principal Remaining Balance 1 #N/A #N/A #N/A #N/A #N/A 2 #N/A #N/A #N/A #N/A #N/A 3 #N/A #N/A #N/A #N/A #N/A b. Calculating % of Payment Representing Interest and Principal for Each Year Year Payment %…Question Content Area Assuming a 360-day year, when a $15,586, 90-day, 7% interest-bearing note payable matures, total payment will be a.$1,091 b.$16,677 c.$15,859 d.$273Tran Lee plans to set aside $2,200 a year for the next six years, earning 8 percent. What would be the future value of this savings amount? Use Exhibit 1-B. (Round time value factor to 3 decimal places and final answer to 2 decimal places.) Future value
- Payment $ 123 4,555 74,484 167,332 Years 13 8 5 9 Interest Rate (Annual) 13 % 8 10 1 Future Value (Payment made on last day of period) Future Value (Payment made on first day of period)Exhibit 1-B Future value (compounded sum) of $1 paid in at the end of each period for a given number of time periods (an annuity) 1% 3% 1.000 2.030 Period 2% 4% 5% 6% 7% 8% 9% 10% 11% 1 1.000 2.020 3.060 4.122 5.204 6.308 7.434 1.000 2.040 3.122 1.000 2.050 3.153 1.000 1.000 1.000 1.000 1.000 1.000 1.000 2.010 3.030 2.070 3.215 4.440 5.751 2.090 3.278 4.573 5.985 2.100 3.310 4.641 6.105 7.716 9.487 2.110 3.342 4.710 6.228 7.913 2.060 2.080 3 3.184 4.375 3.091 3.246 4.184 5.309 6.468 7.662 4 4.060 4.246 4.310 4.506 5.101 5.416 6.633 7.898 9.214 10.583 12.006 13.486 15.026 16.627 18.292 20.024 21.825 23.698 25.645 27.671 29.778 41.646 56.085 5.526 5.637 5.867 6.975 8.394 7.336 8.923 6.152 6.802 7.153 7.523 7 7.214 8.142 8.654 9.200 9.783 8.583 11.028 13.021 15.193 17.560 20.141 22.953 8.286 10.260 11.436 13.579 11.859 14.164 16.722 8. 8.892 9.549 9.897 10.637 9.369 9.755 10.159 11.027 11.491 11.978 12.488 12.578 14.207 10 10.462 10.950 11.464 13.181 13.816 14.487 15.937 12.169 13.412…PROBLEM SET 2 (INTEREST) Find the rate of interest if compound amount factor compounded bi-monthly for 5 years is equal to 1.487887. 1. • A. 7% . В. 5% • C. 8% • D. 6% 2. Compute the nominal rate for a period of 6 years for an effective rate of 8.33% if it is compounded continuously. • A. 7% • B. 5% • C. 8% • D. 6% 3. A man loan P2000 from the bank. How long would it take in years for the amount ofthe loan and interest to equal P3280 if it was made at 8% simple interest. • A. 7 years . В. 5 years • C. 8 years • D.6 years 4. A man loan P2000 from the bank. How long would it take in years if it was made at8% compounded quarterly. A. 5.25 years B. 7.25 years • C. 6.25 years • D.8.25 years
- Assuming a 360-day year, when a $17,100, 90-day, 8% interest-bearing note payable matures, total payment will be Round your answer to the nearest whole dollar. a.$342 b.$17,442 c.$18,468 d.$1,368Determine the monthly payment for the installment loan. Use the installment payment formula m = 1- Amount Financed (P) $1,440 O A. $179.15 B. $35.15 O C. $125.26 O D. $366.02 P n 1+) - not Annual Percentage Rate (r) 8% Number of Payments per Year (n) 12 Time in Years (t) 4Question content area top Part 1 Calculate the monthly payments of a 3030-year fixed-rate mortgage at 6.006.00 percent for $136 comma 200136,200. How much interest is paid over the life of the loan? Note: Round intermediate computations to at least five (5) decimal places. Click on the table icon to view the Monthly Installment Loan Payment Factor (MILPF) table: LOADING... . Question content area bottom Part 1 The monthly payments of a 3030-year fixed-rate mortgage at 6.006.00% for $136 comma 200136,200 is $817.2817.2. (Round to the nearest cent.) Part 2 The amount of interest paid over the life of the loan is $enter your response here. (Round to the nearest cent.)
- EACTIVITY # 1 Find the future value and present value using the ordinary annuity and. No. Principal Rate Mode of Payment Term 3 years 5 years 10 years 12 years 2% P40,000 P100,000 P340,000 P1,240,000 Annually Quarterly Monthly Semiannually 4% 6% 9% 1234MINDTAP Q Search this cOL tivity- Amortization schedule a. Complete an amortization schedule for a $44,000 loan to be repaid in equal installments at the end of each of the next three years. The interest rate is 10% compounded annually. Round all answers to the nearest cent. Beginning Repayment Ending Year Balance Раyment Interest of Principal Balance 1 24 %24 2. 24 $4 %24 24 24 %24 24 b. What percentage of the payment represents interest and what percentage represents principal for each of the three years? Round all answers to two decimal places. % Interest % Principal Year 1: Year 2: Year 3: % c. Why do these percentages change over time? I. These percentages change over time because even though the total payment is constant the amount of interest paid each year is declining as the remaining or outstanding balance declines. II. These percentages change over time because even though the total payment is constant the amount of interest paid each year is increasing as the remaining or…Use the amortization table to determine how much of the 8th payment is interest E Click the icon to view the amortization table. Amortization Table - X The interest amount af the Bth pnyment is S (Type an integer or a decimal.) Amortization Table Рауment Number Amount of Payment Interest Portion to Principal Principal at End of Period for Perlod $1000.00 $918.93 $86.07 $5.00 $81.07 $86.07 $4.59 $81.48 $837.46 $755.57 $86.07 S4.19 $81.88 $86.07 $3.78 $82.29 5673.28 $86.07 $3.37 $82.70 $590 58 S86.07 $86.07 $2.96 $83.12 $507 46 $423.93 $2.54 $83.53 $83.95 $86.07 $2.12 $339.08 $86.07 $1.70 $1.28 S84.37 $84.79 $255.61 10 $86.07 $170 82 $85.60 11 $86.07 S0.85 $85.22 12 S86.03 $0.43 S05.00 $0.00 Print Done