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x[i] sont les inconnues ) . xlll +cx[N]:bfrl a[1] x[l]al2] x[2] + x[2] : b[2] + x[3] : b[3] a[N-l] x[N-l] + x[N] : b[N] 1) Fn tudiant I'application de la mthode du pivot de Ga,-us a d$t".e parriculier,crire (en dtaillant dans chacun des 4 cas ci-dlssor,rs, t. noruJ#6l.utir,arithmtiques qu'ils effectuent) :l) un algorithme (trs simple) qui donne le second membre obtenu la fin de ladescente du-pivot de Gauss . 2)3)4) B)c) un algorithme (trs simple) qui donne les coefficients de la dernire colonne de lamatrice triangulaire suprieure obtenue la fin de la descente du pivot de Gauss .un algorithme (ks simple ) qui fait la phase de remont du pivot de Gauss .I'algorithme global qui rsout le systme propos .utilisez votre algorithme pour rsourde le systme avec les a[i] : b[i] : c: I .on admettra que les symboles arithmtiques utiliss dans les algorithmes ci-dessusqeuvgnt s'appliquer aussi des nombres complexes (alors sqJ'nptr changer auxalgorithmes , ceux ci sont varabres pour des util "ortexes ) 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