Wikipedista:Tomas.fejfar/MathSandbox

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${\frac {A}{s}}+{\frac {B}{\left(62,9s+1\right)}}+{\frac {C}{\left(62,9s+1\right)^{2}}}$

$y(t)=K*\left(1+e^{\frac {-t}{T}}+{\frac {t}{T}}\cdot e^{\frac {-t}{T}}\right)$

Y(s)

$Y(s)={\frac {0,313}{(62,9s+1)^{2}}}\cdot {\frac {1}{s}}$

Přechodova fce

$F(s)={\frac {0,313}{3956,4s^{2}+62,9s+1}}$

DR

$3959,4y^{\prime \prime }+62,9y^{\prime }+y=0,313u$

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$Y(s)=F(s)\cdot U(s)$

$K={\frac {\Delta y}{\Delta u}}$

$\Delta u=u(\infty )-u(0)$