Nhân đa thức \({1 \over 2}xy - 1\) với đa thức x3 – 2x – 6.
(\({1 \over 2}\)xy – 1).(x3 – 2x – 6) = \({1 \over 2}\) xy.(x3 – 2x – 6) + (-1).(x3 – 2x – 6)
= \({1 \over 2}\) xy.x3 + \({1 \over 2}\) xy.(-2x) + \({1 \over 2}\) xy.(-6) + (-1).x3 + (-1).(-2x) + (-1).(-6)
= \({1 \over 2}\) x(1 + 3)y - x(1 + 1)y - 3xy - x3 + 2x + 6
= \({1 \over 2}\) x4y-x2 y - 3xy - x3 + 2x + 6
= \({1 \over 2}\) x4y - x3 - x2y - 3xy + 2x + 6
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