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Usar a função HESS para análise extrema ,14-6
Integrais múltiplas ,14-8
Jacobiana da transformação de coordenada ,14-9
Integrais duplas nas coordenadas polares ,14-9
Capítulo 15 - Aplicações de análise vetorial ,15-1
Definições ,15-1
Gradiente e derivada direcional ,15-1
Um programa para calcular o gradiente ,15-2
Usar a função HESS para obter o gradiente ,15-2
Potencial de um gradiente ,15-3
Divergncia ,15-4
Laplaciana ,15-4
Rotacional ,15-5
Campos irrotacionais e função potencial ,15-5
Potencial de um vetor ,15-6
Capítulo 16 - Equações diferenciais ,16-1
Operações básicas com equações diferentes ,16-1
Inserir as equações diferenciais ,16-1
Verificar as soluções na calculadora ,16-2
Visualização do campo de inclinação das soluções ,16-3
O menu CALC/DIFF ,16-4
Solução para equações lineares e não lineares ,16-4
Função LDEC ,16-5
Função DESOLVE ,16-8
A variável ODETYPE ,16-8
Transformada de Laplace ,16-10
Definições ,16-11
A transformada de Laplace inversa na calculadora ,16-11
Teoremas da transformada de Laplace ,16-13
Função delta de Dirac e de etapa de Heaviside ,16-16
Aplicações da transformada de Laplace na solução de ODEs lineares
,16-18
Série de Fourier ,16-28
Função FOURIER ,16-29
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