Respuesta :
The interest payment
Interest= 2yc / m(n+1)
0.075=(2×12×c)/(1000 (24+1))
Solve for c
0.075=(24×c)/(1000×25)
0.075=24c/25000
Cross multiplication
0.075×25000=24c
1875=24c
Divide each side by 24
C=1,875÷24
C=78.125 per month
The amount of principle payment is
P=1,000÷24
P=41.67 per month
The principal plus interest payment is
78.13+41.67=119.8 per month
Interest= 2yc / m(n+1)
0.075=(2×12×c)/(1000 (24+1))
Solve for c
0.075=(24×c)/(1000×25)
0.075=24c/25000
Cross multiplication
0.075×25000=24c
1875=24c
Divide each side by 24
C=1,875÷24
C=78.125 per month
The amount of principle payment is
P=1,000÷24
P=41.67 per month
The principal plus interest payment is
78.13+41.67=119.8 per month
Answer:
The principal plus interest payment c is $125
Step-by-step explanation:
Amount Financed (m) = $1000
Number of payments(n) = 24
Since there is 24 equal monthly payments.
So, he is paying equal payments for 24 months (2 years)
Number of payment per year(y) = 12
Annual interest rate (I)=12% =0.12
Thus to calculate the principal plus interest payment i.e. c
Since The formula :
[tex]I=\frac{2yc}{m(n+1)}[/tex]
[tex]0.12=\frac{2*12*c}{1000(24+1)}[/tex]
[tex]0.12=\frac{24*c}{25000}[/tex]
[tex]0.12*25000=24*c[/tex]
[tex]3000=24*c[/tex]
[tex]\frac{3000}{24}=c[/tex]
[tex]125=c[/tex]
Hence the principal plus interest payment c is $125