Answer:
210 different arrangements
Explanation:
We can use a formula to solve this problem.
Since there are only 6 positions, we are "picking 6 from a group of 10"
-> For 6! we do 6*5*4*3*2*1, etc.
10!/(6! * (10-6)!)
10!/(6! * (4)!)
10!/(6! * (4)!)
10!/17,280
3,628,800/17,280
210 different arrangements