Let the base price be x, cost of tow package be y and cost of hard be z.
So equation for three variables are,



Substract equation x + z = 24890 from equation x + y + z = 25285 to obtain the value of y.

Substract equation x + y = 24290 from x + y + z = 25285 to obtain the value of z.

Substitute the values in the equation x + y +z = 25285 to obtain the value of x.

So base price is $23895, cost of tow package is $395 and cost of hard top is $995.