Answer:
Option D is correct.
Explanation:
EMI formula is :
![(p*r*(1+r)^(n) )/((1+r)^(n)-1 )](https://img.qammunity.org/2020/formulas/mathematics/middle-school/ov99omjmp9o2nj0l1bqbi2qw2p0tna2o1h.png)
Calculation for convertible car:
p = $28700
r = 6/12/100=0.005
n =
months
Putting the values in formula we get
![(28700*0.005(1.005)^(72) )/((1.005)^(72)-1 )](https://img.qammunity.org/2020/formulas/mathematics/middle-school/ysw82so4f1b5ds571hc6l1rxdh1psah5y2.png)
= $475.67
Calculation for sports car:
p = 29200
r = 6/12/100=0.005
n =
months
Putting the values in formula we get
![(29200*0.005(1.005)^(72) )/((1.005)^(72)-1 )](https://img.qammunity.org/2020/formulas/mathematics/middle-school/ow9e8913k0do4epc9krg7thtv1jhoal1hw.png)
= $483.96
We can see that in both cases the EMI is below $490.
As Chuck can afford a $490-per-month car payment. So, he can afford both cars. (one car out of both)
Therefore, option D is correct. Chuck can afford both the convertible and the sports car.