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Perito Avaliador de Imóveis, inscrito no CNAI-Cadastro Nacional de Avaliadores de Imóveis, pelo COFECI-Conselho Federal de Corretores de Imóveis, habilitado a desenvolver o PTAM - PARECER TÉCNICO DE AVALIAÇÃO MERCADOLÓGICA, com Selo Certificador do Conselho Federal, nos termos da Lei 6.530/78, lei 11.382/2006, Resolução 957/2006 e 1.044/2007 do COFECI, atendendo às normas da ABNT 14.653-1, 14.653-2, 14.653-3 E 14.653-4.
Realizamos avaliações com parceiros e uma equipe de assessores muito empenhada. Avaliamos imóveis urbanos e propriedades rurais, respeitando às normas ABNT.
Avaliação de imóveis é coisa séria. Requer cuidado, atenção e profissionalismo.
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)