Lsi Eksponensial dan gonori T Bentuk lain dari e2 adalah: ex+iy = e eiy = e*(cosy + i sin y) ez Contoh !e2-in = Note: cos(-0) = cos e dan sin(-0) = - sine =cos eisin 0 e-i0 = cos e- i sin 0 Tentukanlah hasil dari e9-e-i0 dan et0+e-i9 ! 16 Fungsi Trigonometri Bilangan Kompleks eie-e-i8 sin e = 2i i0 COSe e e-i0 rentukanlah lai dari: COsi= +iln 2) (jika et/2 i, e-in/2 -i,eln 2 - 2, e-In 2 sin Buktikan sin2 z+ cos2 z 1 17 Fungsi Hiperbolik Tentukan persamaan dari sin iy dan cos iy dengan menggunakan persamaan sebelumnya! Setelah didapat persamaan di atas, baru lah di dapat fungsi yang dinamakan dengan sinus dan cosinus hiperbolik. Secara matematis dapat ditulis: e-e e2+e cosh z = 2 sinh z= Buktikan cosh2 z - sinh2 z = 1 Tambah keterangan... 18 Status (Khuss) Logaritma

Lsi Eksponensial dan gonori T Bentuk lain dari e2 adalah: ex+iy = e eiy = e*(cosy + i sin y) ez Contoh !e2-in = Note: cos(-0) = cos e dan sin(-0) = - sine =cos eisin 0 e-i0 = cos e- i sin 0 Tentukanlah hasil dari e9-e-i0 dan et0+e-i9 ! 16 Fungsi Trigonometri Bilangan Kompleks eie-e-i8 sin e = 2i i0 COSe e e-i0 rentukanlah lai dari: COsi= +iln 2) (jika et/2 i, e-in/2 -i,eln 2 - 2, e-In 2 sin Buktikan sin2 z+ cos2 z 1 17 Fungsi Hiperbolik Tentukan persamaan dari sin iy dan cos iy dengan menggunakan persamaan sebelumnya! Setelah didapat persamaan di atas, baru lah di dapat fungsi yang dinamakan dengan sinus dan cosinus hiperbolik. Secara matematis dapat ditulis: e-e e2+e cosh z = 2 sinh z= Buktikan cosh2 z - sinh2 z = 1 Tambah keterangan... 18 Status (Khuss) Logaritma

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Description: Tentukan pembuktian dari pertanyaan yang dilingkaran biru Lsi Eksponensial dan gonori TBentuk lain dari e2 adalah:ex+iy = e eiy = e*(cosy + i sin y)ezContoh !e2-in =Note: cos(-0) = cos e dan sin(-0) = - sine=cos eisin 0e-i0 = cos e- i sin 0Tentukanla

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Topic Video

Question

Tentukan pembuktian dari pertanyaan yang dilingkaran biru

Lsi Eksponensial dan gonori T
Bentuk lain dari e2 adalah:
ex+iy = e eiy = e*(cosy + i sin y)
ez
Contoh !e2-in =
Note: cos(-0) = cos e dan sin(-0) = - sine
=cos eisin 0
e-i0 = cos e- i sin 0
Tentukanlah hasil dari e9-e-i0 dan et0+e-i9 !
16
Fungsi Trigonometri Bilangan Kompleks
eie-e-i8
sin e =
2i
i0
COSe e
e-i0
rentukanlah lai dari:
COsi=
+iln 2) (jika et/2 i, e-in/2 -i,eln 2 - 2, e-In 2
sin
Buktikan sin2 z+ cos2 z 1
17
Fungsi Hiperbolik
Tentukan persamaan dari sin iy dan cos iy dengan menggunakan
persamaan sebelumnya!
Setelah didapat persamaan di atas, baru lah di dapat fungsi yang
dinamakan dengan sinus dan cosinus hiperbolik. Secara matematis
dapat ditulis:
e-e
e2+e
cosh z =
2
sinh z=
Buktikan cosh2 z - sinh2 z = 1
Tambah keterangan...
18
Status (Khuss)
Logaritma

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