Respuesta :
Price of the house, C = $125,000
Total number of payments, n = 40*12 = 480 months
Monthly rate, i = 5.2%/12 = 0.052/12
Monthly payment, P = C[i(1+i)^n]/[(1+i)^n-1]
Substituting;
P = 125,000[0.052/12(1+0.052/12)^480]/[(1+0.052/12)^480-1] = $619.40
Total cost = monthly payment*total number of payments = 619.40*480 = $297,312
Total number of payments, n = 40*12 = 480 months
Monthly rate, i = 5.2%/12 = 0.052/12
Monthly payment, P = C[i(1+i)^n]/[(1+i)^n-1]
Substituting;
P = 125,000[0.052/12(1+0.052/12)^480]/[(1+0.052/12)^480-1] = $619.40
Total cost = monthly payment*total number of payments = 619.40*480 = $297,312
Answer:
Total cost is $297148.80.
Step-by-step explanation:
EMI formula is :
[tex]\frac{p\times r\times(1+r)^{n} }{(1+r)^{n} }[/tex]
p = 125000
r = [tex]5.2/12/100=0.00433[/tex]
t = [tex]40\times12=480[/tex]
Putting values in formula to get her monthly payments:
[tex]\frac{125000\times0.00433\times(1+0.00433)^{480} }{(1+0.00433)^{480} }[/tex]
[tex]\frac{125000\times0.00433\times(1.00433)^{480} }{(1.00433)^{480} }[/tex]
= $619.06
Now, she will pay $619.06 per month for 40 years or 480 months.
So, total amount that will be paid by her is :
[tex]619.06\times480=297148.80[/tex]
So, total cost is $297148.80.