transformasi laplace_3.pptx
TRANSCRIPT
![Page 1: TRANSFORMASI LAPLACE_3.pptx](https://reader031.vdokumen.com/reader031/viewer/2022020506/5695cf771a28ab9b028e3838/html5/thumbnails/1.jpg)
TRANSFORMASI LAPLACESuatu fungsi f(t) yang didefinisikan sebagai F(s)
Dimana S adalah parameter riel atau komplek ............ , hinggaPersamaan integral itu ada dan t ∞
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Contoh:
Shg,
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contoh:
Dpt ditulis
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Contoh lain, tentukan laplace dari
dan
Jawab:
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Untuk selanjutnya transformasi laplace dapat menggunakan tabel sbb
Tabel laplace f(t) F(s)
![Page 6: TRANSFORMASI LAPLACE_3.pptx](https://reader031.vdokumen.com/reader031/viewer/2022020506/5695cf771a28ab9b028e3838/html5/thumbnails/6.jpg)
Tabel laplace
f(t) F(s)
![Page 7: TRANSFORMASI LAPLACE_3.pptx](https://reader031.vdokumen.com/reader031/viewer/2022020506/5695cf771a28ab9b028e3838/html5/thumbnails/7.jpg)
Tabel laplace
f(t) F(s)
![Page 8: TRANSFORMASI LAPLACE_3.pptx](https://reader031.vdokumen.com/reader031/viewer/2022020506/5695cf771a28ab9b028e3838/html5/thumbnails/8.jpg)
Tabel laplace
f(t) F(s)
![Page 9: TRANSFORMASI LAPLACE_3.pptx](https://reader031.vdokumen.com/reader031/viewer/2022020506/5695cf771a28ab9b028e3838/html5/thumbnails/9.jpg)
Selanjutnya, sifat-sifat transformasi laplace
1. Bila
maka
2. Bila
maka
3. Bila
maka
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contoh
1.
Maka
2.
Maka
![Page 11: TRANSFORMASI LAPLACE_3.pptx](https://reader031.vdokumen.com/reader031/viewer/2022020506/5695cf771a28ab9b028e3838/html5/thumbnails/11.jpg)
Contoh lain
1. Jika dan
maka
2. Jika
maka
3.Jikamaka