Find the following products and verify the result for x=-1, y=-2:
x2y (3 – 2x2y) – 1 (3 – 2x2y)
= 3x2y- 2x4y2 – 3 + 2x2y
= 2x4y2 + 5x2y – 3
Putting x = -1 and y = -2, we have
= [(-1)2 (-2) – 1] [3 – 2 (-1)2 (-2) = [-2 (-1)4 (-2)2 + 5 (-1)2 (2) – 3]
= (-2 – 1) (3 + 4) = - 8 – 10 – 3
-21 = - 21
Therefore,
L.H.S = R.H.S
Hence, verified
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