The interest rate for the first five years of a $34,000 mortgage loan was 3.95% compounded semiannually. The monthly payments computed for a 10-year amortization were rounded to the next higher $10. (Do not round intermediate calculations and round your final answers to 2 decimal places.) a. Calculate the principal balance at the end of the first term. Principal balance $ b. Upon renewal at 6.45% compounded semiannually, monthly payments were calculated for a five-year amortization and again rounded up to the next $10. What will be the amount of the last payment? Final payment $
The interest rate for the first five years of a $34,000 mortgage loan was 3.95% compounded semiannually. The monthly payments computed for a 10-year amortization were rounded to the next higher $10. (Do not round intermediate calculations and round your final answers to 2 decimal places.) a. Calculate the principal balance at the end of the first term. Principal balance $ b. Upon renewal at 6.45% compounded semiannually, monthly payments were calculated for a five-year amortization and again rounded up to the next $10. What will be the amount of the last payment? Final payment $
Chapter1: Taking Risks And Making Profits Within The Dynamic Business Environment
Section: Chapter Questions
Problem 1CE
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
Transcribed Image Text:The interest rate for the first five years of a $34,000 mortgage loan was 3.95% compounded semiannually. The monthly payments
computed for a 10-year amortization were rounded to the next higher $10. (Do not round intermediate calculations and round your
final answers to 2 decimal places.)
a. Calculate the principal balance at the end of the first term.
Principal balance
$
b. Upon renewal at 6.45% compounded semiannually, monthly payments were calculated for a five-year amortization and again
rounded up to the next $10. What will be the amount of the last payment?
Final payment
$
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