The Gauss Seidel method gives results faster when the pivotal elements are

The Gauss Seidel method gives results faster when the pivotal elements are Correct Answer Larger than other coefficients

Explanation:

Gauss-Seidel method

  • Gauss – Siedel method converges if in each equation, the absolute value of the largest coefficient is greater than the sum of the absolute values of the remaining coefficients.
  • Since the most recent approximation of the unknowns is used while proceeding to the next step, the convergence in Gauss – Siedel method is faster.
  • It requires a large number of iteration to reach convergence.
  • The number of iterations required for convergence increases with the size of the system.
  • It has linear convergence characteristics.
  • The Computation time per iteration is less.
  • Less memory requirement.
  • It has more dependent on the selection of slack bus on the convergence.
  • Accuracy is less.

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