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%O =    /  ` f̙f` ff̙f` 999MMM>?" dd@,?nKd@  d n<@ d`n2 n?" dd@   @@``@n?" dd@  @@``PR    @ ` ` p>> 6.  d(      s *  `  wCFaa clique para editar o estilo do ttulo do diapositivo principalD D3  c $   {Faa clique para editar os estilos de texto do diapositivo principal Segundo nvel Terceiro nvel Fourth level Quinto nvelE   |  c $lr ``  Z* 2  c $\b `   \*(2  c $g `   \*(2  6:U,$@  0  A\޽h ?C:\WINNT\Profiles\noahe\Desktop\whirlpool.jpg f̙f  Espaco  (    6,$@ 0  B? ??@  wCFaa clique para editar o estilo do ttulo do diapositivo principalD D  c $  P   zFFaa clique para editar o estilo do subttulo do diapositivo principalG G  c $@ ``  ^* 2  c $ `   `*(2  c $P `   `*(2  6: ,$@  0  A\޽h ?C:\WINNT\Profiles\noahe\Desktop\whirlpool.jpg f̙f0 J( w   0* P    X*   0/     Z* d  c $ ?  6  02  @  rFaa clique para editar o estilo do ttulo do modelo global Segundo nvel Terceiro nvel Quarto nvel Quinto nvel<   s  67 `P   X*   6; `   Z* H  0޽h ? ̙33k (     @Wd?f3 < P6Trabalho de Matemtica sobre: Arial BlackP`  c $A ??P    0 p` 9Este trabalho foi elaborado por: Daniela Aleixo 10B N5: 2:! H  0޽h ? ̙33]  0(    0 D DVantagens e desvantagens de representar uma funo sobre a forma de:.E(2D  0<  ) Tabelas Grficos Expresses analticasb* 2`  c $A ?? $  H  0޽h ? f̙fV @ (     W331Ԕ?FunesArial Black0  0 P0< L Todas as pessoas lidam com funes, mesmo sem saber que as esto a utilizar ou para que servem. A informao dada por uma funo mais simples, clara e completa. Historicamente, o conceito de funo deve-se ao matemtico francs Nicole d Oresme, mas foi Leonardo Euler que na sua obra  Introduo anlise de infinitos estabeleceu o conceito de funo que ainda hoje usado. Dados dois conjuntos A e B, chama-se funo a toda a correspondncia que a cada elemento de A faz corresponder um e um s elemento de B.& 2DH  0޽h ? f̙f ZRP'$ (  $X2 $ 0@X2 $ 0pX2 $ 0 X2 $ 0 $ 08%@  C1 2 3" 2  $ 0) Ga b c d$ 2  $ 0.` Ga b c d$ 2  $ 0l2  >1 2 8 9  2   $ BCcDE F{c@` $ BCDE Fj@`I^B $ 6D`P^B $ 6D` $ BCDE F@`^B $ 6Dppp^B $ 6DPpP^B $ 6Dp $ 07T ZExemplo:6 (2$$$  $ 0X`   uA correspondncia de A para B no funo porque a cada elemento de A no faz corresponder um e um s elemento de B.v 2v $ 0l`   nA correspondncia de A para B funo porque a cada elemento de A faz corresponder um e um s elemento de B.o 2o  $ 0H`0 =A  2 %$ 0,@`@ =B  2 &$ 0`C` ` =A  2 '$ 0F`  =B  2H $ 0޽h ? f̙f- `(m( L^ztqz ( ( W331Ԕ?Tabelas: Arial BlackP ` ( 6MPP0 : XB ( 0D  `XB ( 0D0P0 ( 0PPP  CNome dos alunos(2 ( 0Tp pD UNotas finais a matemtica (2XB  ( 0DPXB  ( 0D` P` XB  ( 0D P XB  ( 0D` P` XB  ( 0D P  ( 0(Z  3Ana 2 ( 0]  6Carlos 2 ( 0` @  6Daniel 2 ( 0Xd 0  : 2  ( 0xg@ `  7Gonalo 2 ( 0j   8Patrcia 2  ( 0hn  4Vera 2 ( 0q0 P 216 2 ( 00u   19 2 ( 0@x p  : 2  ( 0{ P  : 2  ( 0~` p P  210 2 ( 0|  217 2 ( 0d`  : 2  ( 0 P  214 2 ( 0  219 2H ( 0޽h ? f̙f4 p,t(  , , 0ȑ  t@Como podemos observar o domnio da funo que fez corresponder a cada nome, um conjunto no numrico, sendo isso uma vantagem de representar a funo numa tabela, mas por outro lado a representao por tabela tem uma desvantagem , porque dificilmente deixa prever o que acontece a valores intermdios dados na tabela..A 2A` , c $A ?? w  H , 0޽h ? f̙f6 0v(  0 0 W331Ԕ?Grficos: Arial BlackPx 0 <A ??A   0 0'p  LUma das vantagens de representar funes graficamente devido ao facto do grfico da-nos uma viso rpida e global do comportamento da funo(crescimento, decrescimento, pontos notveis, etc) mas por outro lado, o grfico tambm tm desvantagens, que nem sempre possvel fazer uma leitura rigorosa da imagem de cada objecto. M 2MH 0 0޽h ? f̙f 7/4( Internet FilesT 4 4 0W331Ԕ?Expresses analticas: Arial Black  4 06@  : 2  4 0  YLana-se uma flecha para o ar a partir de um ponto situado a 2m do solo. Durante o movimento a distncia ao solo h(t) da flecha no instante t dada por: h(t) = 6t(2) + 36t + 2 As vantagens da expresso analtica para representar a funo so significativas. Da expresso analtica obtm-se o grfico, deste modo, uma viso global do comportamento da funo, usando o mtodo ponto por ponto, ou um computador, ou uma calculadora grfica. A partir da expresso analtica tambm se pode obter a imagem de qualquer objecto com todo o rigor como na representao da funo por uma tabela. Por estas razes no de admirar que sempre que seja possvel, se procure uma expresso analtica para representar a funo. 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