I sure hope you hit that garbage can!
The car is moving at 52 km/hr due E.
The pop can is thrown at 22 km/hr at 30 degrees west of north.
We might set up a coordinate system with "x" to the east and "y" north. Then the car's velocity can be written as the vector <52, 0>.
The velocity of the pop can, relative to the car can be written as the vector <-22 cos(30),22 sin(30)>= <-11, 11[sqrt](3)>.
The velocity of the pop can, relative to the ground can be written as the sum of those: <41, 11[sqrt](3)>.
NOW, calculate the speed of the pop can- the "length" of that vector- and use that as initial speed in your standard solution for parabolic motion: y= -(g/2)t2+ v0 cos(15) t and
x= v0 sin(15)t. Determine what t is when y= 0 again, put that into the equation for x to find the distance away from the intial point (on the road) the can lands. Since the can continues on the line of the velocity vector, multiply that vector, <-11, 11[sqrt](3)>, by the appropriate factor to give the correct length. That resulting vector will give the position at which the can hits.
Of course, since those smart-ass teenagers in the car forgot to allow for wind-resistance (VERY important for an empty pop can), the can will miss the garbage can and hit the highway patrolman sitting on his motorcycle behind the garbage can. The highway patrolman will give them a stiff fine for littering (not to mention assaulting a policeman!) and their parents will ground them FOR LIFE- thus making our highways safer for us all! Lovely problem!