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Taylor has a credit card with an interest rate of 24.5% compounded monthly that she must pay off in seven years. If her balance on the credit card is $2,345, what must her monthly payment be?
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m1 = B(1+r/12) - P m2 = B(1+r/12)^2 - P(1+r/12) - P m3 = B(1+r/12)^3 - P(1+r/12)^2 - P(1+r/12) - P the balance looks to be an exponential deal, while the Payments follow a geometric series
since there are 7*12 periods to account for \[M_n=B(1.r)^n-P~\frac{1-(1.r)^n}{1-1.r}\] \[M_{84}=B(1.r)^{84}-P~\frac{1-(1.r)^{84}}{1-1.r}\] \[0=B(1.r)^{84}-P~\frac{1-(1.r)^{84}}{1-1.r}\] \[P~\frac{1-(1.r)^{84}}{1-1.r}=B(1.r)^{84}\] \[P=B(1.r)^{84}\frac{1-1.r}{1-(1.r)^{84}}\]
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