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What will the monthly payment be on a $250,000 loan, assuming the nominal rate of interest is 6% and the loan will be repaid over a period of 15 years? Assume the first payment will be made one month from today
EMI = $2109.64
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If the loan amount is P, rate on interest (monthly is r, and loan term is n the EMI will be
EMI = P*r[(1 +r)^n]/ [(1+ r)^n- 1]
Where,
Loan amount (P) = $250000
Time (n) = 180 Period
Interest rate [r] = 0.5% /Period
Let's put all the values in the formula to calculate EMI
EMI = 250000*0.005[(1+0.005)^180]/ [(1+ 0.005)^180- 1]
= 1250[(1.005)^180]/ [(1.005)^180- 1]
= 1250[2.4540935622]/ [2.4540935622- 1]
= 1250[2.4540935622]/ [1.4540935622]
= 1250[1.68771365611923]
= 2109.64
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