DEPLETION TIPE MOSFET
A. TUJUAN
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Tujuan dari MOSFET adalah mengontrol Tegangan dan Arus melalui antara Source dan Drain. Komponen ini hampir seluruh nya sebagai switch
B. KOMPONEN
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Tujuan dari MOSFET adalah mengontrol Tegangan dan Arus melalui antara Source dan Drain. Komponen ini hampir seluruh nya sebagai switch
B. KOMPONEN
1. Resistor
Resistor atau hambatan adalah salah satu komponen elektronika yang memiliki nilai hambatan tertentu, dimana hambatan ini akan menghambat arus listrik yang mengalir melaluinya.Umumnya terdapat 4 Gelang di tubuh Resistor, tetapi ada juga yang 5 Gelang.
Gelang warna Emas dan Perak biasanya terletak agak jauh dari gelang warna lainnya sebagai tanda gelang terakhir. Gelang Terakhirnya ini juga merupakan nilai toleransi pada nilai Resistor y
![Tabel Kode Warna Resistor](https://teknikelektronika.com/wp-content/uploads/2014/07/Tabel-Kode-Warna-Resistor.png?x73837)
2. Mosfet
C. DEPLETION TYPE MOSFETs
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Persamaan Shockley berlaku untuk deplesi-jenis MOSFET hasil dalam persamaan yang sama untuk gm. Model ekivalen ac untuk D-MOSFET persis sama dengan yang digunakan untuk JFET seperti yang ditunjukkan pada Gambar 9.33
Satu-satunya perbedaan yang ditawarkan oleh D-MOSFET adalah bahwa VGSQ dapat positif untuk nperangkat-channel dan negatif untuk punit-channel. Hasilnya adalah bahwa gm dapat lebih besar dari gm0 seperti yang ditunjukkan oleh contoh untuk diikuti. Kisaran rd sangat mirip dengan yang dihadapi untuk JFET.
D. PRINSIP KERJA
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Kerja MOSFET bergantung pada kapasitas MOS. Kapasitas MOS adalah bagian utama dari MOSFET. Permukaan semikonduktor pada lapisan oksida di bawah yang terletak di antara terminal sumber dan saluran pembuangan. Hal ini dapat dibalik dari tipe-p ke n-type dengan menerapkan tegangan gerbang positif atau negatif masing-masing. Ketika kita menerapkan tegangan gerbang positif, lubang yang ada di bawah lapisan oksida dengan gaya dan beban didorong ke bawah dengan substrat.
Daerah penipisan dihuni oleh muatan negatif terikat yang terkait dengan atom akseptor. Elektron mencapai saluran terbentuk. Tegangan positif juga menarik elektron dari sumber n dan mengalirkan daerah ke saluran. Jika voltase diterapkan antara saluran pembuangan dan sumber, arus mengalir bebas antara sumber dan saluran pembuangan dan tegangan gerbang mengendalikan elektron di saluran. Alih-alih tegangan positif jika kita menerapkan tegangan negatif, saluran lubang akan terbentuk di bawah lapisan oksida.
E. GAMBAR RANGKAIAN
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F. VIDEO TUTORIAL
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G. CONTOH SOAL
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1. Jaringan Gambar 9.34 dianalisis sebagai Contoh 6.8, menghasilkan VGSQ= 0,35 V dan IDQ= 7,6 mA. (a) Tentukan gm dan dibandingkan dengan gm0.(b) Temukan rd. (c) Buat sketsa jaringan setara ac untuk Gambar 9.34. (d) Temukan Zi . (e) Hitung Zo. (f) Temukan Av
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)
H. LINK DOWNLOAD
[KEMBALI]
1. Materi klik di sini
2. Gambar rangkaian klik di sini
3. Video tutorial klik di sini
4. Simulasi proteusklik di sini
5. Datasheet klik di sini
[KEMBALI]
Persamaan Shockley berlaku untuk deplesi-jenis MOSFET hasil dalam persamaan yang sama untuk gm. Model ekivalen ac untuk D-MOSFET persis sama dengan yang digunakan untuk JFET seperti yang ditunjukkan pada Gambar 9.33
Satu-satunya perbedaan yang ditawarkan oleh D-MOSFET adalah bahwa VGSQ dapat positif untuk nperangkat-channel dan negatif untuk punit-channel. Hasilnya adalah bahwa gm dapat lebih besar dari gm0 seperti yang ditunjukkan oleh contoh untuk diikuti. Kisaran rd sangat mirip dengan yang dihadapi untuk JFET.
D. PRINSIP KERJA
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Kerja MOSFET bergantung pada kapasitas MOS. Kapasitas MOS adalah bagian utama dari MOSFET. Permukaan semikonduktor pada lapisan oksida di bawah yang terletak di antara terminal sumber dan saluran pembuangan. Hal ini dapat dibalik dari tipe-p ke n-type dengan menerapkan tegangan gerbang positif atau negatif masing-masing. Ketika kita menerapkan tegangan gerbang positif, lubang yang ada di bawah lapisan oksida dengan gaya dan beban didorong ke bawah dengan substrat.
Daerah penipisan dihuni oleh muatan negatif terikat yang terkait dengan atom akseptor. Elektron mencapai saluran terbentuk. Tegangan positif juga menarik elektron dari sumber n dan mengalirkan daerah ke saluran. Jika voltase diterapkan antara saluran pembuangan dan sumber, arus mengalir bebas antara sumber dan saluran pembuangan dan tegangan gerbang mengendalikan elektron di saluran. Alih-alih tegangan positif jika kita menerapkan tegangan negatif, saluran lubang akan terbentuk di bawah lapisan oksida.
E. GAMBAR RANGKAIAN
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F. VIDEO TUTORIAL
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G. CONTOH SOAL
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1. Jaringan Gambar 9.34 dianalisis sebagai Contoh 6.8, menghasilkan VGSQ= 0,35 V dan IDQ= 7,6 mA. (a) Tentukan gm dan dibandingkan dengan gm0.(b) Temukan rd. (c) Buat sketsa jaringan setara ac untuk Gambar 9.34. (d) Temukan Zi . (e) Hitung Zo. (f) Temukan Av
(c) Lihat Gambar 9.35. Perhatikan kemiripan dengan jaringan pada
Gambar 9.23. Oleh karena itu,berlaku
H. LINK DOWNLOAD
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1. Materi klik di sini
2. Gambar rangkaian klik di sini
3. Video tutorial klik di sini
4. Simulasi proteusklik di sini
5. Datasheet klik di sini
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