17) We have two inequalities and we have to find the interval for x that is the solution set.
We can start with 3x<6:

Now, we solve the other inequality as:

Then,the solution set would be the intersection of the sets x < 2 and x ≥ 4.
As there is not value of x that belong to both sets, we can conclude that this inequalities combined have no solution.
Answer: No solution