∫7 ln(x)dx\int7\:\ln\left(x\right)dx∫7ln(x)dx
limx→0(sin2⋅x2x2)\lim_{x\to0}\left(\frac{\sin^2\cdot x^2}{x^2}\right)x→0lim(x2sin2⋅x2)
limx→0(cos(x)−1cos(x⋅1)−1)\lim_{x\to0}\left(\frac{\cos\left(x\right)-1}{\cos\left(x\cdot1\right)-1}\right)x→0lim(cos(x⋅1)−1cos(x)−1)
−15t≥−45-15t\ge-45−15t≥−45
∫(y4−9)y3+2y2dy\int\frac{\left(y^4-9\right)}{y^3+2y^2}dy∫y3+2y2(y4−9)dy
4x−7y+8z−9x+12y−15z−2x+3y−4z4x-7y+8z-9x+12y-15z-2x+3y-4z4x−7y+8z−9x+12y−15z−2x+3y−4z
16+402+25416+40^2+25^416+402+254
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