"2" is NOT a possible value for x.
The given inequality is:
By subtracting "2x" from both sides of the equation, we get
→ [tex]x+6-2x> 2x+4-2x[/tex]
→ [tex]6-x> 4[/tex]
By subtracting "6" form both sides, we get
→ [tex]6-x-6>4-6[/tex]
→ [tex]-x> -2[/tex]
→ [tex]x>2[/tex]
Thus the above answer i.e., option D is the right approach.
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