Tính y" của hàm số: $y=sinx.e^{2x}.sinx$
Edited by phanquockhanh, 22-07-2013 - 20:51.
Tính y" của hàm số: $y=sinx.e^{2x}.sinx$
Edited by phanquockhanh, 22-07-2013 - 20:51.
$y=sin^{2}x.e^{x}$
$y'=(sin^{2}x)'.e^{x}+(e^{x})'.sin^{2}x$ =>$ y'= sin2x.e^{x}+e^{x}.sin^{2}x $
$y'' = (y')'=cos2x.e^{x}+e^{x}.sin2x$
Edited by phanquockhanh, 22-07-2013 - 20:51.
$$[\Psi_f(\mathbb{1}_{X_{\eta}}) ] = \sum_{\varnothing \neq J} (-1)^{\left|J \right|-1} [\mathrm{M}_{X_{\sigma},c}^{\vee}(\widetilde{D}_J^{\circ} \times_k \mathbf{G}_{m,k}^{\left|J \right|-1})] \in K_0(\mathbf{SH}_{\mathfrak{M},ct}(X_{\sigma})).$$
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