How to solve You are given two loans, with each loan to be repaid by a single payment in the future. Each payment includes both principal and interest. The first loan is repaid by a $3000 payment at the end of 4 years. The interest is accrued at 9.878% per annum compounded quarterly. The second loan is repaid by a $4000 payment at the end of 5 years. The interest is accrued at an effective annual rate of 8.16%. The two loans are to be consolidated. The consolidated loan is to be repaid by two equal installments of X, with interest at 12% per annum compounded semiannually. The first payment is due immediately and the second payment is due one year from now. Find X
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You are given two loans, with each loan to be repaid by a single payment in the future. Each payment includes both principal and interest. The first loan is repaid by a 3000 payment at the end of four years. The interest is accrued at an annual nominal rate of discount equal to 5% compounded semiannually. The second loan is repaid by a 4000 payment at the end of five years. The interest is accrued at an annual nominal rate of interest equal to 5% compounded quarterly. These two loans are to be consolidated. The consolidated loan is to be repaid by two equal installments of X, with interest accruing at an annual effective rate of 5%. The first payment is due immediately (i.e. at time t = 0 years), and the second payment is due at the end of the first year (i.e. at time t = 1 year). Calculate X. Give your answer rounded to the nearest whole number.
Madhur L.
A person borrowed four loans four years ago. From 4 to 1, with $5000 for each one at 5% per year. He must repay these loans in equal 6 payments. Each payment is paid every two years starting four years from now with an interest rate of 6% per year. The amount of money that must be repaid every two years is
1. A recent graduate's student loans total $15,000. If these loans are at 4.4%, compounded quarterly, for 14 years, what are the quarterly payments? (Round your answer to the nearest cent.) 2. The problem describes a debt to be amortized. (Round your answers to the nearest cent.) A man buys a house for $300,000. He makes a $150,000 down payment and amortizes the rest of the purchase price with semiannual payments over the next 14 years. The interest rate on the debt is 11%, compounded semiannually. (a) Find the size of each payment. $ (b) Find the total amount paid for the purchase. $ (c) Find the total interest paid over the life of the loan. $
Adi S.
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