Riješi g ( x ) = ∫ (from - 10 to 20) of int_1^inftyG(t)*e^-j3xdt

$$g ( x ) = \int _ { - 10 } ^ { 20 } \int _ { 1 } ^ { \infty } G ( t ) \cdot e ^ { - j 3 x } d t$$

Izračunaj

$$\int _{-10}^{20}\left\{\begin{matrix}\left(\lim_{x\to \infty}\left\{\begin{matrix}-\frac{Gt}{j_{3}e^{j_{3}x}},&j_{3}\neq 0\\Gtx,&j_{3}=0\end{matrix}\right,\right)+\frac{Gt}{j_{3}e^{j_{3}}},&j_{3}\neq 0\\\left(\lim_{x\to \infty}\left\{\begin{matrix}-\frac{Gt}{j_{3}e^{j_{3}x}},&j_{3}\neq 0\\Gtx,&j_{3}=0\end{matrix}\right,\right)-Gt,&\end{matrix}\right,\mathrm{d}t$$

Diferenciraj u odnosu na G

$$\text{Indeterminate}$$