Weighted Occupancy: Difference between revisions

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<center><math>t_{sim}(50nA)=\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}=312,109,862,672\ e^{-}/s</math></center>
<center><math>t_{sim}(50nA)=\frac{N_{in}}{\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}}=\frac{97234\ e^{-}}{312,109,862,672\ e^{-}/s}=3.11e-7\ s</math></center>




<center><math>t_{sim}(75nA)=\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}=468,164,794,007\ e^{-}/s</math></center>
<center><math>t_{sim}(75nA)=\frac{N_{in}}{\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}}=\frac{97234\ e^{-}}{468,164,794,007\ e^{-}/s}=2.07e-7\ s</math></center>




<center><math>t_{sim}(100nA)=\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}=624,219,725,343\ e^{-}/s</math></center>
<center><math>t_{sim}(100nA)=\frac{N_{in}}{\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}}=\frac{97234\ e^{-}}{624,219,725,343\ e^{-}/s}=1.56e-7\ s</math></center>

Revision as of 03:20, 25 July 2018

Total XSect=0.013866


[math]\displaystyle{ t_{sim}(50nA)=\frac{N_{in}}{\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}}=\frac{97234\ e^{-}}{312,109,862,672\ e^{-}/s}=3.11e-7\ s }[/math]


[math]\displaystyle{ t_{sim}(75nA)=\frac{N_{in}}{\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}}=\frac{97234\ e^{-}}{468,164,794,007\ e^{-}/s}=2.07e-7\ s }[/math]


[math]\displaystyle{ t_{sim}(100nA)=\frac{N_{in}}{\frac{50e-9\ A}{}\frac{1\ C}{1\ A}\frac{}{1\ s}\frac{1\ e^{-}}{1.602e-19\ C}}=\frac{97234\ e^{-}}{624,219,725,343\ e^{-}/s}=1.56e-7\ s }[/math]