∫7⋅sin2(x)⋅cos3(x)dx\int7\cdot sin^2\left(x\right)\cdot\cos^3\left(x\right)dx∫7⋅sin2(x)⋅cos3(x)dx
x2−3x+4>0x^2-3x+4>0x2−3x+4>0
9x−7x+9x−59x-7x+9x-59x−7x+9x−5
∫(14xe−7x)dx\int\left(14xe^{-7x}\right)dx∫(14xe−7x)dx
x + 4x2 + x − 12\frac{x\:+\:4}{x^2\:+\:x\:-\:12}x2+x−12x+4
x9x4\frac { x ^ { 9 } } { x ^ { 4 } }x4x9
1+4x2dy=y3xdx\sqrt{1+4x^2}dy=y^3xdx1+4x2dy=y3xdx
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