dydx=e2xcos(y)\frac{dy}{dx}=e^{2x}\cos\left(y\right)dxdy=e2xcos(y)
limx→π (x−π)tan(x)\lim_{x\to\pi}\:\frac{\left(x-\pi\right)}{tan\left(x\right)}x→πlimtan(x)(x−π)
∫(3u−25−4u)du\int\left(\frac{3u-2}{\sqrt{5-4u}}\right)du∫(5−4u3u−2)du
(2c2−5)2\left(2c^2-5\right)^2(2c2−5)2
4v2−4v1+v\frac{4v^2-4v}{1+v}1+v4v2−4v
4m6+36a2b4−24ab2m34m^6+36a^2b^4-24ab^2m^34m6+36a2b4−24ab2m3
4−2x2<5−4x4-2x^2<5-4x4−2x2<5−4x
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