ddx(tanxtanx)\frac{d}{dx}\left(tanx^{tanx}\right)dxd(tanxtanx)
∫02(9x)dx\int_0^2\left(\sqrt{9^x}\right)dx∫02(9x)dx
127⋅12−5122\frac{12^7\cdot12^{-5}}{12^2}122127⋅12−5
∫021(x2−6x+5)dx\int_0^2\frac{1}{\left(x^2-6x+5\right)}dx∫02(x2−6x+5)1dx
−2x−z+3y−2x−2z+8-2x-z+3y-2x-2z+8−2x−z+3y−2x−2z+8
∫4x2+6x3+3xdx\int\frac{4x^{2}+6}{x^{3}+3x}dx∫x3+3x4x2+6dx
(4m+3n)(2m−5n)\left(4m+3n\right)\left(2m-5n\right)(4m+3n)(2m−5n)
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