Recent questions in Laplace transform

2022-01-14

Jessie Lee
2021-12-19
Answered

\(\displaystyle{\frac{{{3}}}{{{\left({2}{s}+{7}\right)}^{{4}}}}}\)

\(\displaystyle{L}^{{-{1}}}{\left\lbrace{\frac{{{3}}}{{{\left({2}{s}+{7}\right)}^{{4}}}}}\right\rbrace}=\)???

Deragz
2021-12-11
Answered

\(\displaystyle{t}{\cos{{\left(\omega_{{0}}{t}\right)}}}{u}{\left({t}\right)}\)

Marla Payton
2021-12-11
Answered

Deragz
2021-12-10
Answered

\(\displaystyle{L}{\left\lbrace{t}{\sin{{h}}}{\left({4}{t}\right)}\right\rbrace}=?\)

Jean Blumer
2021-12-09
Answered

\(\displaystyle{u}{\left({t}\right)}-{u}{\left({t}-{1}\right)}\)

Marla Payton
2021-12-08
Answered

F(S)=?

hvacwk
2021-12-08
Answered

Lucille Davidson
2021-12-08
Answered

\(\displaystyle\hat{{{F}}}={L}{\left({f{{\left({t}\right)}}}\right)}\)

be the Laplace transform of f(t). Show that:

\(\displaystyle{L}{\left({f{{\left({a}{t}\right)}}}\right)}={\frac{{{1}}}{{{a}}}}\hat{{{F}}}{\left({\frac{{{s}}}{{{a}}}}\right)}\)

Ronnie Baur
2021-11-23
Answered

\[f(t)=\begin{cases}0, & \text{if }\ 0 \le t<\pi \\ \sin(t), & \text{if }\ t \geq \pi \end{cases}\]

Could someone please provide some pointers?

If you came across the necessity of Laplace transform, it is most likely that you are coming from a mechanical engineering or electrical background. The concept is used to solve differential equations, which is why it is vital to consider Laplace transform examples as you are looking through the questions and connect the dots as the equations are being approached. Remember to look through our list of answers as these will help you to address various Laplace transform problems and find solutions to complex Laplace transform questions as you are dealing with your Laplace transform equation homework.