Resmawan-Aljabar-Linear-Elementer-Sistem-Persamaan-Linear

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2. Eliminasi Gauss 2.5 Sistem Linear Homogen2.5 Sistem Linear HomogenExampleCatatan:Ada satu kasus dimana sistem homogen dapat dipastikanmempunyai solusi Taktrivial, yaitu ketika banyaknya variabellebih besar dari banyaknya persamaan yang terlibat dalam sistem.Selesaikan sistem homogen berikut dengan Eliminasi Gauss-Jordan2x 1 + 2x 2 − x 3 + x 5 = 0−x 1 − x 2 + 2x 3 − 3x 4 + x 5 = 0x 1 + x 2 − 2x 3 − x 5 = 0x 3 + x 4 + x 5 = 0Resmawan (Math UNG) Sistem Persamaan Linear Agustus 2017 63 / 69
2. Eliminasi Gauss 2.5 Sistem Linear Homogen2.5 Sistem Linear HomogenSolution1. Dari sistem homogen diperoleh matriks yang diperbesar2642 2 −1 0 1 0−1 −1 2 −3 1 01 1 −2 0 −1 00 0 1 1 1 0375Resmawan (Math UNG) Sistem Persamaan Linear Agustus 2017 64 / 69
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ALJABAR LINEAR ELEMENTERSistem Pers
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1. Sistem Persamaan Linear 1.1 Peng
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1.1 Pengantar1. Sistem Persamaan Li
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1.2 Persamaan Linear1. Sistem Persa
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1. Sistem Persamaan Linear 1.2 Pers
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1.3 Solusi Persamaan Linear1. Siste
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1. Sistem Persamaan Linear 1.3 Solu
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1. Sistem Persamaan Linear 1.3 Solu
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1. Sistem Persamaan Linear 1.4 Sist
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1.4 Sistem Persamaan Linear1.4.1 Si
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Tak Hingga SolusiResmawan (Math UNG
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1.4 Sistem Persamaan Linear1.4.3 Ma
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1.4 Sistem Persamaan Linear1.4.4 Op
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1.5 Latihan 11. Sistem Persamaan Li
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1.5 Latihan 11. Sistem Persamaan Li
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1. Sistem Persamaan Linear 1.5 Lati
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2.1 Bentuk Eselon2. Eliminasi Gauss
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2.1 Bentuk Eselon2. Eliminasi Gauss
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2. Eliminasi Gauss 2.1 Bentuk Eselo
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Resmawan-Aljabar-Linear-Elementer-Sistem-Persamaan-Linear

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