$\frac{sinx+cosx}{cos5x}-\frac{2tanx}{1-3tanx}=0$
đầu tiên là điều kiện bạn nhớ nhe.
sau đó cứ biến đổi Tanx= $\frac{Sinx}{Cosx}$ rồi bạn quy đồng nhân lên ta ddc pt sau:
$SinxCosx$-3$SinxCosx$- 3$\sin^2 x+Cos^2x$-2SinxCos5x=0
bạn tách - 3$\sin^2 x+Cos^2x$ = Cos2x-2$Sin^2x$ và -2SinxCos5x= -(Sin6x -Sin4x)
ta đượ c pt
-Sin2x +Cos2x -2$Sin^2x -Sin6x +sin4x=0$ tiếp theo hạ bậc $2Sin^2x=1-cos2x$
đc pt Cos2x -Sin2x -(1-Co2x) -Sin6x +Sin4x=0 <=> 2Cos2x -2(Sin6x+Sin2x) +Sin4x-1 =0
<=>2Co2x-2Sin4xCos2x +Sin4x-1=0
<-> 2Cos2x (1-Sin4x) -(1-Sin4x)= 0
trình bày lôi thôi quá mong bạn hiểu

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