you can see that X@1=1@X if and only if X^2=1, but this condition is not specified in the question, so for 1, X sometimes can be 1 or -1, then you get 1@1=12+1+1=3 or -1@1=(-1)2+-1+1=1 1@-1=12+1+-1=1
But for 1 you can also have X the square of which is not equal is not equal to 1, for example X=3, so 3@1=3^2+3+1=9+3+1=13; but 1@3= 1^2+1+3=5
So 1 alone is not sufficient
Look at 2: X@Y=X2+XY+Y2 Y@X= Y^2+YX+X^2 rearrange the order Y@X= X^2+XY+Y^2
1: not sufficient; not know J's location 2: I think it should be fine because we know the relative position of J to C, and it can be concluded that there is 130 people in the line.
1: not sufficient; not know J's location 2: I think it should be fine because we know the relative position of J to C, and it can be concluded that there is 130 people in the line.