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(Solved): Loan Amortization A. Calculate the monthly payments of a loan with a principal balance of $150,000, ...




Loan Amortization
A. Calculate the monthly payments of a loan with a principal balance of \( \$ 150,000 \), and interest rate
Compute the annual mortgage payments of an office building with purchase price of \( \$ 400,000 \), down payment and closing
Loan Amortization A. Calculate the monthly payments of a loan with a principal balance of , and interest rate of 6 percent, and a fully amortized payment period of three years or thirty-six months. Then provide the payment details of each of the first 6 payments including the principal and interest of each payment. The first payment details have been calculated for you. Loan Amortization Schedule Principal borrowed: 150,000 Total payments: 36 Annual interest rate fmonthlv rate Compute the annual mortgage payments of an office building with purchase price of , down payment and closing costs of of purchase price. Assume the loan is fully amortized over 6 years. Provide the details of a loan amortization schedule with an interest rate of 4 percent. Loan Amortization Schedule Principal borrowed: Total payments: 6 Annual interest rate


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To calculate the monthly payments of a loan, we need to use the formula for a fully amortized loan:
M = P [ i(1 + i)n ] / [ (1 + i)n – 1 ]

where: M = monthly payment
P = principal balance
i = interest rate (per month)
n = number of payments

First, we need to calculate the interest rate per month:
i = 6% / 12 = 0.005

Next, we need to calculate the number of payments:
n = 3 years x 12 months/year = 36 months

Now we can plug in the values:







Therefore, monthly payment of a loan is $4,563
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