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Todas las horas son ART, ARST (GMT - 3, GMT - 2 Horas) Protected by CBACK CrackerTracker 365 Attacks blocked. | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
![[tex] \frac {1}{12}[/tex]](images/latex/d5332badf9b4087876dbcaa6b60da149928acd7f_0.png "[tex] \frac {1}{12}[/tex]")
y no ![[tex]5[/tex]](images/latex/4c153e4307b011f73b10566fce200d97e1d98b95_0.png "[tex]5[/tex]")
![[tex] f(X=x)= \frac{\lambda^n}{(n-1)!}.t^{(n-1)}.e^{\lambda.t}[/tex]](images/latex/86776b371113d2541e61d7d6462e85473410091b_0.png "[tex] f(X=x)= \frac{\lambda^n}{(n-1)!}.t^{(n-1)}.e^{\lambda.t}[/tex]")
![[tex]\lambda=30[/tex]](images/latex/99b7015c2da628d83cfe3e64164f1af9eb3865dc_0.png "[tex]\lambda=30[/tex]")
y ![[tex]n=2[/tex]](images/latex/d7b480e6d26ba8b3d6e9f80765776fbc7d593a2a_0.png "[tex]n=2[/tex]")
![[tex] P(X>5)= \int_{\frac{1}{12}}^{\infty} \frac {30^2}{1!}.t^1.e^{-30.t}dt=0.2873[/tex]](images/latex/a7f6591199acb9dd287b8560b2a455979c6cf9d4_0.png "[tex] P(X>5)= \int_{\frac{1}{12}}^{\infty} \frac {30^2}{1!}.t^1.e^{-30.t}dt=0.2873[/tex]")
![[tex] \nabla ^u \nabla_u \phi = g^{ij} \Big( \frac{\partial ^2 \phi}{\partial x^i \partial x^j} - \Gamma^{k}_{ij} \frac{\partial \phi}{\partial x^k} \Big)\\\\\frac{\partial \sigma^{ij}}{\partial x^i} + \sigma^{kj} \Gamma^i _{ki} + \sigma^{ik} \Gamma^j _{ki} = 0[/tex]](images/latex/99f2e51931163431f7feb4825fc711ebccd99981_0.png "[tex] \nabla ^u \nabla_u \phi = g^{ij} \Big( \frac{\partial ^2 \phi}{\partial x^i \partial x^j} - \Gamma^{k}_{ij} \frac{\partial \phi}{\partial x^k} \Big)\\\\\frac{\partial \sigma^{ij}}{\partial x^i} + \sigma^{kj} \Gamma^i _{ki} + \sigma^{ik} \Gamma^j _{ki} = 0[/tex]")
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