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PRIMEIRA LISTA de FVR 1-Eng.Eletrica – Prof. Lúcia. 2017 1 ) Traçar um esboço do gráfico da equação ( a ) ( b ) ( c ) ( d ) ( e ) ( f ) ( g ) ( h ) ( i ) ( j ) 2 ) Dada encontre : ( i ) ( ii ) ( iii ) 3 ) Determine o domínio , a imagem da função, e esboce o gráfico : ( a ) ( b ) ( c ) ( d ) ( e ) ( f ) 4 ) Se e calcule é a função composta de com 5 ) Se e calcule . 6 ) Se e calcule 7 ) Se e verifique que 8 ) Se , calcule : ( a ) ( b ) ( c) 9 ) Para a função f(x) aqui ilustrada, encontre os seguintes limites ou explique por que eles não existem. 10 ) Calcule : ( a ) ( b ) ( c ) ( d ) ( e ) ( f ) ( g ) ( h ) ( i ) ( j ) 11 ) Calcular sendo dada por : ( a ) ( b ) ( c ) 12 ) Resolva :( a ) ( c ) ( d ) ( e ) ( f ) ( g ) 13 ) Calcule o limite, caso exista. Se não existir, justifique. ( a ) ( b ) ( c ) ( d ) ( e ) ( f ) , onde 14) Calcular os seguintes limites: ( a ) ( b ) ( c ) ( d ) ( e ) ( f ) (g) (h) (i) (j) (k) (l) 15 ) Dada a função é contínua em 1 ¿ JUSTIFIQUE. 16) Determine o valor de para que a função dada seja contínua no ponto dado. JUSTIFIQUE. (a) , em (b) , em 17) Observando os gráficos das funções abaixo, decida se são contínuas nos pontos indicados. JUSTIFIQUE. (a) . (b) (c) (d) _1334479002.unknown _1502283823.unknown _1557576116.unknown _1557581646.unknown _1557661596.unknown _1557661682.unknown _1557665346.unknown _1557665384.unknown _1557665525.unknown _1557665245.unknown _1557661645.unknown _1557661337.unknown _1557661484.unknown _1557659397.unknown _1557580633.unknown _1557580796.unknown _1557581465.unknown _1557580712.unknown _1557580433.unknown _1557580521.unknown _1557576216.unknown _1502283961.unknown _1502637122.unknown _1557575987.unknown _1557576049.unknown _1557575902.unknown _1502637023.unknown _1502637037.unknown _1502283998.unknown _1502283914.unknown _1502283929.unknown _1502283932.unknown _1502283936.unknown _1502283925.unknown _1502283907.unknown _1502283911.unknown _1502283834.unknown _1502283898.unknown _1502283838.unknown _1502283827.unknown _1502283778.unknown _1502283802.unknown _1502283808.unknown _1502283815.unknown _1502283819.unknown _1502283814.unknown _1502283805.unknown _1502283792.unknown _1502283797.unknown _1502283790.unknown _1502283564.unknown _1502283771.unknown _1502283775.unknown _1502283766.unknown _1334479250.unknown _1334479251.unknown _1502283550.unknown _1334479060.unknown _1330412127.unknown _1334477723.unknown _1334478118.unknown _1334478389.unknown _1334478450.unknown _1334478373.unknown _1334477976.unknown _1334478039.unknown _1334477771.unknown _1330412799.unknown _1334477612.unknown _1334477648.unknown _1334477415.unknown _1334477509.unknown _1334477370.unknown _1330412344.unknown _1330412534.unknown _1330412292.unknown _1330411484.unknown _1330411730.unknown _1330411826.unknown _1330412090.unknown _1330411778.unknown _1330411597.unknown _1330411686.unknown _1330411506.unknown _1330411072.unknown _1330411177.unknown _1330411227.unknown _1330411099.unknown _1330410998.unknown _1330411043.unknown _1330410958.unknown
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