Thực hiện phép tính: (–6x3y7 . 5x2y2 – 15x4y5) (x2 + 1).
Giải thích
(–6x3y7 . 5x2y2 – 15x4y5) (x2 + 1)
= (–30x5y9 – 15x4y5) (x2 + 1)
= –30x7y9 – 15x6y5 – 30x5y9 – 15x4y5
= 15x4y5 (–2x3y4 – x – 2xy4 – 1).
= 15x4y5 [–2xy4(x2 + 1) – (x + 1)]
(–6x3y7 . 5x2y2 – 15x4y5) (x2 + 1)
= (–30x5y9 – 15x4y5) (x2 + 1)
= –30x7y9 – 15x6y5 – 30x5y9 – 15x4y5
= 15x4y5 (–2x3y4 – x – 2xy4 – 1).
= 15x4y5 [–2xy4(x2 + 1) – (x + 1)]