Someone just bought our house (I wish) which is valued at $245.500. They will put 10% down and finance the rest with a 30-year mortgage loan at 3% interest, compounded monthly. How much is their monthly loan payment, rounded to the nearest whole dollar?
Here to find their monthly loan payment, we use the formula
Where,
PV = Present value( here, 220.95) (245.500 - 10% of 245.500)
C = Cash flow
t = no. of years (here, 30)
n = no. of times compounded per year (here, 12)[compounded monthly]
r = interest rate (here, 3%)
Put all values in the formula, we get
n*t = 12*30 = 360
PV = 220.95
r/n = 0.03/12 = 0.025
220.95 = C * [ 1 - 1/(1.0025)^360] ÷ 0.0025
C = 0.93
Rounded to the nearest whole dollar C = $1.
So their monthly loan payment is $1.
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