if x*y=x-(y*x)-y, find
(a) (-3)*(-5) (b) (-5)*(-3) (c)
From the above results, state if x*y=y*x.
a)
-3 × -5 = -3 - (-5 × -3) - -5
-3 × -5 = 15
-3 - (-5 × -3) - -5 = -3 - 15 - -5 = -13
15 ≠ -13 ∴ the equation is false
b) Just do the same prosses but swap the numbers
-5 × -3 = -5 - (-3 × -5) - -3
-5 × -3 = 15
-5 - (-3 × -5) - -3 = -5 - 15 - -3 = -17
15 ≠ -17 ∴ the equation is false
c) x*y=y*x is true, but I don't get how doing x*y=x-(y*x)-y is supposed to prove if x*y=y*x is true or false since they're different equations.