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From the data we solve for “PMT,” which provides a result of $32,549.08. This amount is due in<br />

annual installments for 10 years. A quick look at the payment schedule and number of payments tells<br />

us that this $200,000 machine will cost us $325,490.80 over the life of the loan (10 equal payments of<br />

$32,549.08).<br />

To understand the distribution of the annual payments toward principal and interest, we will refer to<br />

the amortization schedule, Exhibit 4.20.<br />

To create the table, we input the original loan amount of $200,000 into column B, the amount at the<br />

beginning of the year. The equal annual payments of $32,549 are posted in column C. We then<br />

determine the amount of interest due at the end of the first year by taking the beginning-of-the-year<br />

balance and multiplying it by the interest rate of 10%. For the first year, the result in an interest charge<br />

of $20,000, and the interest due is posted in column D. To determine the amount that is deducted from<br />

the principal amount of $200,000, we first subtract the interest from the payment amount. For year 1,<br />

this amount is $32,549 - $20,000 = $12,549. This amount is posted in column E. The balance at the<br />

end of year 1, which is also the balance at the beginning of year 2, is $200,000 - $12,549, or $187,451.<br />

Exhibit 4.20 Amortization schedule.

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