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)
João Pessoa, 24/03/2023 1
2 – IDENTIFICAÇÃO 3 – ANÁLISE 4 – AVALIAÇÃO
ID RISCO PROBABILIDADE IMPACTO NÍVEL APETITE RESPOSTA
Baixa (5% a 10%) Médio (10% a 25%)
Aceitável
Média (10% a 20%) Médio (10% a 25%)
!
Inaceitável
"
Média (10% a 20%) Médio (10% a 25%)
!
Inaceitável
# $$%&'("
Média (10% a 20%) Muito Alto (>20%)
)
Absolutamente Inaceitável
*$
)
Baixa (5% a 10%) Baixo (5% a 10%)
#
Aceitável
+&,-"
Média (10% a 20%) Muito Alto (>20%)
)
Absolutamente Inaceitável
*$
. $&/&0"
Baixa (5% a 10%) Muito Alto (>20%)
1
Inaceitável
2 34-/5%4 %#%)%%.
Média (10% a 20%) Muito Alto (>20%)
)
Absolutamente Inaceitável
*$
! $&6#%)%%.
Baixa (5% a 10%) Muito Alto (>20%)
1
Inaceitável
1 7&&&&"%#%)%%.
Baixa (5% a 10%) Médio (10% a 25%)
Aceitável
&8,-"
Baixa (5% a 10%) Muito Alto (>20%)
1
Inaceitável
&8$"
Baixa (5% a 10%) Muito Alto (>20%)
1
Inaceitável
PODER JUDICIÁRIO
JUSTIÇA DO TRABALHO
TRIBUNAL REGIONAL DO TRABALHO DA 13ª REGIÃO
PROCESSO DE TRABALHO: [Plano de Ação para o E-Saber]
GESTOR DO RISCO: [Max Frederico Feitosa Guedes Pereira]
CICLO [1º] - DATA CONCLUSÃO DA ANÁLISE 23/03/2023
1 – ESTABELECIMENTO DO CONTEXTO: [Entregas do Plano de Ação para o E-Saber]
$/9($&squeezes"
En: Entregas do projeto.