A. "J1=(1+\\frac{j2}{2})^2-1=(1+0.045)^2-1=0.092025"
"i=12\\times[(1+\\frac{0.092025.}{1})^{1\/12}-1]"
i=0.088357 8.8357%
B.
The remainder can be found in the formula
B = (PMT/R) x (1 - (1/(1+R)^N)
"242 720=A\\times\\frac{1-(1.007363)^{-310}}{0.007363}"
A=1 992.12
C.
"\\frac{727056}{2019.6}=360"
360 full payments required to repay the loan
"727 056-2019*359=2019.6"
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Dear lizzy, please use the panel for submitting new questions.
Sebhat is going on vacation in exactly 4 months. His options for paying for it are 1. pay $4000.00 up front (today) 2. make 4 payments of $X at the end of each month for the next 4 months. 3. Pay $1000.00 today and pay 3 * $X on the day he leaves (t = 4 months). a) If X = 1100.00 what monthly compounded interest rate r(12) makes options 1 and 2 equally expensive? b) Use your answer to a) to find the cost (present value) of option 3).
The value of a loan was taken.
Hello! Can i ask where 727056 is from?
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