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Page 1: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 2: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 3: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 4: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 5: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 6: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 7: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 8: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 9: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 10: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 11: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 12: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 13: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 14: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 15: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 16: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 17: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 18: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 19: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 20: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 21: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 22: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 23: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 24: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 25: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 26: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 27: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 28: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 29: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 30: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 31: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 32: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 33: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 34: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 35: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 36: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 37: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 38: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 39: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 40: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 41: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 42: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 43: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 44: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 45: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 46: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 47: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 48: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 49: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 50: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 51: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 52: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 53: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 54: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 55: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 56: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 57: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 58: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 59: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 60: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 61: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 62: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 63: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 64: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 65: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian

Remark

Page 66: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 67: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 68: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 69: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 70: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 71: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 72: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian

Remark

Page 73: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 74: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 75: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 76: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian

Well-conditioned linear system

Page 77: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 78: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 79: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 80: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 81: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 82: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 83: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 84: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 85: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian
Page 86: fac.ksu.edu.sa5/4X2 16X3 11 -5/2 -7/5 and m,31 of row 1 from row 2 and row 3 respectively, gives the multiples m,'21 Example 3.18 Solve the following linear system using the Gaussian

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