For the system described with the following transfer function find the

$G(S)=\frac{10}{s^2(s^2+10s+2)(S+3)}$

System Poles

System Zeros

Page $6$ of $8$

Final Test $(1444/1445)$

Course code: $512$

$q,$

$q,$

$q,$

Characteristic Equation

$q,$

$q,$

$q,$

$q,$

Draw S$-$Plan

$q,$

$q,$

$q,$

$q,$

$q,$

$q,$

Rules You May Need

$t_d=\frac{1+0\mathrm{.}7}{{}_n},t_r=\frac{-}{{}_d},\{\begin{array}{c}\text{:}=ta{n}^{-1}(\frac{\sqrt[\phantom{2}]{1-{}^2}}{})\end{array}{}_d={}_n\sqrt[\phantom{2}]{1-{}^2},T_p=\frac{}{{}_d}$

$\%M_p=e^{-\{\begin{array}{c}\frac{}{\sqrt[\phantom{2}]{1-{}^2}}\end{array}}100,t_s=\frac{4}{{}_n}$

Blank Area $($for calculation$)$For the system described with the following transfer function find the

$G(S)=\frac{10}{s^2(s^2+10s+2)(S+3)}$

System Poles

System Zeros

Page $6$ of $8$

Final Test $(1444/1445)$

Course code: $512$

$q,$

$q,$

$q,$

Characteristic Equation

$q,$

$q,$

$q,$

$q,$

Draw S$-$Plan

$q,$

$q,$

$q,$

$q,$

$q,$

$q,$

Rules You May Need

$t_d=\frac{1+0\mathrm{.}7}{{}_n},t_r=\frac{-}{{}_d},\{\begin{array}{c}\text{:}=ta{n}^{-1}(\frac{\sqrt[\phantom{2}]{1-{}^2}}{})\end{array}{}_d={}_n\sqrt[\phantom{2}]{1-{}^2},T_p=\frac{}{{}_d}$

$\%M_p=e^{-\{\begin{array}{c}\frac{}{\sqrt[\phantom{2}]{1-{}^2}}\end{array}}100,t_s=\frac{4}{{}_n}$

Blank Area $($for calculation$)$