$sin5x +sinx +2sin^{2}x =1$
PT$\Leftrightarrow 2\sin\frac{6x}{2}\cos\frac{4x}{2}+2(\frac{1-\cos2z}{2})-1=0\\\Leftrightarrow 2\sin3x\cos2x-\cos2x=0\\\Leftrightarrow \cos2x(2\sin3x-1)=0\\\Leftrightarrow \left[ \begin{matrix} \cos2x = 0     (1)\\ \sin3x = \frac{1}{2}     (2) \end{matrix}{} \right.$
Giải pt (1), (2) ra nghiệm.
Không được rút gọn cos2x, nếu rút gọn thi sẽ bị mất nghiệm. Mình cũng đã từng làm như thế trong bài kiểm tra nên giờ vẫn nhớ :) –  BMĐ 18-02-13 12:57 PM
a ơi. đoạn kia mình rút gọn cos2x đi rồi chỉ giải 1no là sin3x =1/2 thôy đc k a –  Đậu Đại Học 17-02-13 08:57 PM

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