An amount of $350,000 is borrowed for a period of 30 years at an interest rate of 5.5%. The amortization schedule for this
loan is below. Payments of $1,987.26 are made monthly.
Payment #
Payment
Interest
Debt Payment Balance
1
1,987.26 1,604.17
383.09
2
1,987.26 1,602.41
384.85
y
у
3
1,987.26 1,600.65
386.61
N
Calculate the value of z, the balance of the loan at the end of month 3.
Round your answer to the nearest dollar.
Do NOT round until you calculate the final answer.

Respuesta :

350,000 . 250,00 . 1,987.26

The balance of the loan (value of z) at the end of month 3 is $348,845, which is the difference between the loan amount and the total payments made at the end of month 3.

Data and Calculations:

Principal Loan = $350,000

Period of loan = 30 years

Interest rate = 5.5%

Monthly Payment = $1,987.26

Amortization Schedule:

Payment #     Payment         Interest      Debt Payment    End Balance

0                                                                                       $350,000.00

1                    $1,987.26     $1,604.17          $383.09          $349,616.91

2                     1,987.26       1,602.41            384.85         $349,232.06

3                     1,987.26      1,600.65            386.61          $348,845.45

Total           $5,961.78                           $1,154.55

Thus, the Balance at the end of the third month (z) is = $348,845.45 ($350,000 - $1,154.55).

Learn more about calculating loan amortization balance at https://brainly.com/question/14511778