limx→7(x−7(x2−7))\lim_{x\to7}\left(\frac{x-7}{\left(x^2-7\right)}\right)x→7lim((x2−7)x−7)
∫2x(6x2−12)dx\int2x\left(6x^2-12\right)dx∫2x(6x2−12)dx
48⋅348\cdot348⋅3
−49 . 2-49\:.\:2−49.2
5x2+10x+3=05x^2+10x+3=05x2+10x+3=0
(7a2b2+5x4)2\left(7a^2b^2+5x^4\right)^2(7a2b2+5x4)2
(−3x2y3+8xy4)(3x2y3+8xy4)\left(-3x^2y^3+8xy^4\right)\left(3x^2y^3+8xy^4\right)(−3x2y3+8xy4)(3x2y3+8xy4)
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