Question

eff has a balance of $2,513.77 on his credit card. He would like to pay off his card over the course of a year and a half by making identical monthly payments. The APR on his card is 10.66%, compounded monthly. Assuming that Jeff makes no additional purchases with his card, how much will he have to pay every month to reach his goal? (Round all dollar values to the nearest cent.)

Answer 1

Present Value of the card = $2,513.77
n = 18 months
r = 10.66/12 % = 533/600 % = 0.008883
P = ?

PV = P(1 - (1 + r)^-n)/r
2,513.77 = P(1 - (1 + 0.008883333333)^-18)/0.008883333333
22.32981891 = P(1 - (1.008883333333)^-18) = P(1 - 0.852830936) = 0.147169063P
P = 22.32981891 / 0.147169063 = $151.73

Therefore, Jeff will have to pay $151.73 per month
P = 2,233.0657 /

Answer 2

Answer:

$151.73

Step-by-step explanation: