4x2−13x2+364x^2-13x^2+364x2−13x2+36
∫−6ecos(t)sin(t)dt\int-6e^{cos\left(t\right)}sin\left(t\right)dt∫−6ecos(t)sin(t)dt
(x2+3xy)(5y+4x−18)\left(x^2+3xy\right)\left(5y+4x-18\right)(x2+3xy)(5y+4x−18)
x2+10x=36x^2+10x=36x2+10x=36
2(−2)+4(−2)−62\left(-2\right)+4\left(-2\right)-62(−2)+4(−2)−6
limx→2(x−7(x−2)2)\lim_{x\to2}\left(\frac{x-7}{\left(x-2\right)^2}\right)x→2lim((x−2)2x−7)
ddx((7x5cosx)(x−1)23ex+1)\frac{d}{dx}\left(\frac{\left(7x^5cosx\right)}{\left(x-1\right)^{\frac{2}{3}}e^{x+1}}\right)dxd((x−1)32ex+1(7x5cosx))
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