x3+x2+x−2x−1\frac{x^3+x^2+x-2}{x-1}x−1x3+x2+x−2
x2−6⋅x+10\:x^2-6\cdot x+10x2−6⋅x+10
(x+6)2=−12(y+11)\left(x+6\right)^2=-12\left(y+11\right)(x+6)2=−12(y+11)
1−2sin2 y=1−2cos2 y1-2sin^2\:y=1-2cos^2\:y1−2sin2y=1−2cos2y
∫0π2(cos5xcos2x)dx\int_0^{\frac{\pi}{2}}\left(cos5xcos2x\right)dx∫02π(cos5xcos2x)dx
∫18 sin2(x) cos3(x) dx\int18\:sin^2\left(x\right)\:cos^3\left(x\right)\:dx∫18sin2(x)cos3(x)dx
3x6y−5xy6−7x6y−x6y+11xy63x^6y-5xy^6-7x^6y-x^6y+11xy^63x6y−5xy6−7x6y−x6y+11xy6
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