y′ = xyy'\:=\:xyy′=xy
∫(x4x3)dx\int\left(x^4\sqrt{x^3}\right)dx∫(x4x3)dx
∫50dx\int50dx∫50dx
(156x2+4x2)\left(156x^2+4x^2\right)(156x2+4x2)
24⋅54⋅242^4\cdot5^4\cdot2^424⋅54⋅24
limx→−3(x3+5x2+3x−9x3+7x2+15x+9)\lim_{x\to-3}\left(\frac{x^3+5x^2+3x-9}{x^3+7x^2+15x+9}\right)x→−3lim(x3+7x2+15x+9x3+5x2+3x−9)
m4 + 5m2 + 4m^4\:+\:5m^2\:+\:4m4+5m2+4
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