A $15,000 debt is to be amortized in 12 equal semiannual payments at an annual interest rate of 11% on the unpaid balance. Construct an amortization table to determine the unpaid balance after two payments have been made. Round values in the table to the nearest cent.
does anyone know how to do these problems? I have two more.
:/
cannt u just use the same formula from ur last question?
no, its different. i tried using that one.
http://www.pine-grove.com/online-calculators/remaining-balance-calculator.htm i found this calculator but I don't know exactly what to put in
The formula for calculating the payment amount is: \(A = P\frac{ (r(1+r)^n) }{ ((1+r)^n)-1 }\) where: A = payment Amount per period P = initial Principal (loan amount) r = interest rate per period n = total number of payments or periods
how do I find the unpaid balance after calculating the payment amount?
I got 2310.41, does anyone know what to do next?
@abb0t is 2310.41 the unpaid balance?
The interest rate per period is r = 0.11/2 = 0.055 There are n = 12 payments total and you're borrowing L = 15000 dollars ------------------------------------------------------- Plug all of this into the formula below P = L(r(1 + r)^12)/((1 + r)^12 - 1) P = 15000(0.055(1 + 0.055)^12)/((1 + 0.055)^12 - 1) P = 1740.43846787421 P = 1740.44 So that's the monthly payment
that should give you enough info to find the remaining balance after 2 payments have been made
11519.12?
this is what I get
after using this calculator http://www.pine-grove.com/online-calculators/remaining-balance-calculator.htm
okay, I got my attempted answer by multiplying 11519 by 2 and subtracting from 15000.
how did you get 11519
and that seems awfully high for a payment
i didnt pass the skills test so it doesnt tell me which answers i got wrong
oh i'm sry to hear that probably got this one wrong and the one before it wrong...hmm idk
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