Answer:
4 hours
Step-by-step explanation:
Both cars here travel with uniform motion (constant velocity), so the relationship between distance covered, time taken and speed is:

where
t is the time taken
d is the distance covered
v is the speed of the car
Here we have:
(speed of the 1st car)
(speed of the 2nd car)
d = 960 km is the total distance covered by each car
So for car 1, the time taken is:

While for car 2, the time taken is:

And so, the difference in arrival time between the two cars is:
