CharisKomos (Talk | contribs) |
CharisKomos (Talk | contribs) |
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+ | \[E = \frac{{stress}}{{strain}} = \frac{{F{L_0}}}{{A({L_n} - {L_0})}}\] | ||
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$$\frac{dN}{dt}= rN \left(1 - \left(\frac{N}{N_{max}}\right)^m\right)\left(1 - \left(\frac{N_{min}}{N}\right)^n\right)$$ | $$\frac{dN}{dt}= rN \left(1 - \left(\frac{N}{N_{max}}\right)^m\right)\left(1 - \left(\frac{N_{min}}{N}\right)^n\right)$$ | ||
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</div> | </div> | ||
− | + | \[\mathop {\lim }\limits_{x \to \infty } x\] | |
<div style='position:absolute; z-index:1000; background-color: #ffffff; margin:150px 0px 0px 300px; width:250px; height:250px; text-align: center;'> | <div style='position:absolute; z-index:1000; background-color: #ffffff; margin:150px 0px 0px 300px; width:250px; height:250px; text-align: center;'> | ||
Latest revision as of 01:00, 1 November 2017
\[E = \frac{{stress}}{{strain}} = \frac{{F{L_0}}}{{A({L_n} - {L_0})}}\] $$\frac{dN}{dt}= rN \left(1 - \left(\frac{N}{N_{max}}\right)^m\right)\left(1 - \left(\frac{N_{min}}{N}\right)^n\right)$$ $$x^2=2 \Rightarrow x=\pm2$$
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