ࡱ> z|wxyrAC R T ] _ [MFbjbj.ΐΐM><<<<<PPPP P0DNb # # # ####CCCCCCC~E HxC<(##((C<< # #CCCC(X< #< #CC(CCCC #@{Pu+NCCD00DCH>HCH<C #$CW%|%J###CC?###0D((((H######### :Questo 01 - (PUC MG) Em um campeonato de futebol, cada um dos 24 times disputantes joga contra todos os outros uma nica vez. O nmero total de jogos desse campeonato : a) 48 b) 96 c) 164 d) 276 Questo 02 - (UEPG PR) De quantas maneiras diferentes um professor pode escolher um ou mais estudantes de um grupo de seis estudantes? Questo 03 - (UFCG PB) Um farmacutico dispe de 14 comprimidos de substncias distintas, solveis em gua e incapazes de reagir entre si. A quantidade de solues distintas que podem ser obtidas pelo farmacutico, dissolvendo-se dois ou mais desses comprimidos em um recipiente com gua, igual a a) 16.372 b) 16.346 c) 16.353 d) 16.369 e) 16.331 Questo 04 - (UFOP MG) Num torneio de peteca esto inscritas n pessoas. Existem 15 maneiras diferentes de formarmos duplas com os inscritos. Determine o valor de n. Questo 05 - (UFRRJ) Quantas comisses de 5 pessoas podemos formar com 8 rapazes e 4 moas, de modo que tenhamos pelo menos 2 moas em cada comisso? Questo 06 - (OSEC SP) O nmero de combinaes simples de 7 elementos tomados 3 a 3 : a) 45 b) 25 c) 30 d) 40 e) 35 Questo 07 - (FEI SP) A diretoria de uma firma constituda por 7 diretores brasileiros e 4 japoneses. Quantas comisses de 3 brasileiros e 3 japoneses podem ser formadas? Questo 08 - (IME RJ) Dados 20 pontos no espao, dos quais no existem 4 coplanares, quantos planos ficam definidos? Questo 09 - (MACK SP) Considerando a tabela abaixo,  EMBED Equation.3  igual a:  a) 180 b) 190 c) 270 d) 280 e) 300 Questo 10 - (MACK SP) Em uma sala de aula h 25 alunos, quatro deles considerados gnios. O nmero de grupos, com trs alunos, que pode ser formado, incluindo pelo menos um dos gnios, a) 580 b) 1200 c) 970 d) 1050 e) 780 Questo 11 - (UNIFOR CE) Para compor a comisso de formatura dos alunos de alguns cursos da Universidade de Fortaleza, candidataram-se 20 alunos: 12 garotas e 8 rapazes. Se a comisso dever ser composta de pelo menos 4 rapazes, de quantos modos distintos podero ser aleatoriamente selecionadas as 6 pessoas que devero comp-la? a) 5 320 b) 2 660 c) 532 d) 266 e) 154 Questo 12 - (ACAFE SC) Sobre uma reta r se marcam 7 pontos e sobre uma outra reta s paralela a r, se marcam 4 pontos. O nmero de tringulos que se pode obter, unindo 3 quaisquer desses pontos, : a) 304 b) 152 c) 165 d) 330 e) 126 Questo 13 - (CEFET PR) Uma pessoa que joga na MEGA SENA no escolhe para seu jogo nmeros mltiplos de trs. Ento, o nmero de cartes diferentes que esta pessoa pode preencher, escolhendo seis nmeros de 01 a 60 : a)  EMBED Equation.3  b)  EMBED Equation.3  c)  EMBED Equation.3  d)  EMBED Equation.3  e)  EMBED Equation.3  Questo 14 - (UFV MG) Na primeira fase de um campeonato de futebol, os times participantes so divididos em 8 grupos de  EMBED Equation.3  times. Se, em cada grupo, todos os times se enfrentam uma nica vez, ento o nmero de jogos realizados nesta fase : a)  EMBED Equation.3 ( EMBED Equation.3 - 1) b) 8 EMBED Equation.3 ( EMBED Equation.3 - 1) c) 8 EMBED Equation.3  d) 4 EMBED Equation.3 ( EMBED Equation.3 - 1) e) 4 EMBED Equation.3  Questo 15 - (UNIUBE MG) Nove estudantes pretendem jogar uma partida de voleibol 4 x 4, ou seja, duas equipes com 4 jogadores cada uma. Assim, o nmero de maneiras diferentes de se formar dois times oponentes dentre esses estudantes igual a: a) 630 b) 315 c) 126 d) 252 Questo 16 - (UFMG) O jogo de domin possui 28 peas distintas. Quatro jogadores repartem entre si essas 28 peas, ficando cada um com 7 peas. De quantas maneiras distintas se pode fazer tal distribuio/ a)  EMBED Equation.3  b)  EMBED Equation.3  c)  EMBED Equation.3  d)  EMBED Equation.3  Questo 17 - (UEPB) O nmero de tringulos que podemos obter partir dos 8 pontos distintos distribudos pela circunferncia abaixo, igual a:  a) 56 b) 28 c) 14 d) 24 e) 48 Questo 18 - (FURG RS) Com 9 pontos de uma reta e 15 pontos de uma outra reta paralela, que no coincide com a primeira, quantos tringulos distintos podem ser construdos? a) 2970 b) 1485 c) 135 d) 6864 e) 1144 Questo 19 - (UEM PR) Quinze garotas esto posicionadas numa quadra esportiva para uma apresentao de ginstica, de modo que no se encontram trs em uma linha reta, com exceo das garotas que trazem uma letra estampada na camiseta e que esto alinhadas formando a palavra AERBICA. O nmero de retas determinadas pelas posies das quinze garotas Questo 20 - (UFPR) Em um campeonato de futebol, cada equipe ganha 3 pontos por vitria, 1 ponto por empate e nenhum ponto por derrota. Em uma edio desse campeonato, o So Bento Futebol Clube ganhou pontos em apenas 12 jogos, atingindo 30 pontos, e foi derrotado em 6 jogos. Sobre a participao do So Bento Futebol Clube nesse campeonato, correto afirmar: 01. Disputou 18 jogos. 02. Empatou mais jogos do que perdeu. 04. Venceu 7 jogos. 08. No empatou em 15 jogos. 16. Se cada vitria valesse apenas 2 pontos, teria atingido o total de 21 pontos. Questo 21 - (UEG GO) Uma equipe de pesquisa ser formada com a seguinte composio: um fsico e trs qumicos. Para formar a equipe esto disposio quatro fsicos e seis qumicos. O nmero de diferentes equipes possveis de se formar a) 210. b) 80. c) 5040. d) 480. e) 160. Questo 22 - (EFEI MG) Considere a circunferncia de equao  EMBED Equation.3 . Tomando-se sobre essa circunferncia os pontos cujas abscissas so nmeros inteiros, positivos e maiores que 5, pergunta-se: qual o nmero mximo de tringulos que podem ser formados unindo-se esses pontos? Questo 23 - (ETAPA SP) Dois guias so responsveis por quatro turistas. Os guias decidem separar-se e cada turista escolher um deles para seguir, porm nenhum guia poder ficar sozinho. Quantos pares diferentes de grupos de guias e turistas podero ser formados? a) 8 b) 10 c) 12 d) 14 e) 16 Questo 24 - (UEPB) Num encarte de jornal um supermercado oferece 10 produtos em promoo. Se um indivduo resolveu comprar apenas 3 produtos, quantas eram as suas opes? a) 120 b) 80 c) 50 d) 40 e) 30 Questo 25 - (UFBA) Durante uma reunio, ocorreu uma divergncia quanto formao de uma comisso gestora, a ser escolhida entre os presentes. Um grupo defendia uma comisso com trs membros, sendo um presidente, um vice-presidente e um secretrio. Outro grupo queria uma comisso com trs membros sem cargos definidos. A primeira alternativa oferece 280 possibilidades de escolha a mais que a segunda. Determine o nmero de pessoas presentes reunio, sabendo-se que esse nmero maior que 5. Questo 26 - (UCS RS) Um designer de uma editora quer utilizar 3 figuras diferentes e alinhadas para compor o motivo que far parte da capa de um livro. Se o designer possuir 7 figuras diferentes relacionadas ao tema requerido, o nmero de composies distintas que podero ser criadas para o referido motivo igual a a) 42. b) 128. c) 240. d) 36. e) 210. Questo 27 - (UCS RS) Uma universidade est oferecendo vagas no vestibular de vero para 53 diferentes cursos. Supondo que na inscrio se pudesse optar por 2 cursos, indicando o de 1 opo e o de 2 opo, quantas seriam as possibilidades de escolha? a)  EMBED Equation.3  b) 532 c) 253 d) 53! e)  EMBED Equation.3  Questo 28 - (UFPR) Os clientes de um determinado banco podem fazer saques em um caixa automtico, no qual h cdulas disponveis nos valores de R$ 5,00, R$ 10,00 e R$ 20,00. Considere as seguintes afirmativas referentes a um saque no valor de R$ 300,00: I. Existe somente uma maneira de compor esse valor com 60 cdulas. II. Existem somente quatro formas de compor esse valor com 20 cdulas. III. Existe somente uma maneira de compor esse valor com a mesma quantidade de cdulas de cada um dos trs valores disponveis. Assinale a alternativa correta. a) Somente as afirmativas I e II so verdadeiras. b) Somente a afirmativa I verdadeira. c) Somente as afirmativas II e III so verdadeiras. d) Somente as afirmativas I e III so verdadeiras. e) As afirmativas I, II e III so verdadeiras. Questo 29 - (UNESP SP) Dois rapazes e duas moas iro viajar de nibus, ocupando as poltronas de nmeros 1 a 4, com 1 e 2 juntas e 3 e 4 juntas, conforme o esquema.  O nmero de maneiras de ocupao dessas quatro poltronas, garantindo que, em duas poltronas juntas, ao lado de uma moa sempre viaje um rapaz, a) 4. b) 6. c) 8. d) 12. e) 16. Questo 30 - (MACK SP) Em um escritrio, onde trabalham 6 mulheres e 8 homens, pretende-se formar uma equipe de trabalho com 4 pessoas, com a presena de pelo menos uma mulher. O nmero de formas distintas de se compor essa equipe a) 721 b) 1111 c) 841 d) 931 e) 1001 Questo 31 - (UFRJ) Seja P o conjunto de todos os pontos  EMBED Equation.3  tais que  EMBED Equation.3 ,  EMBED Equation.3  e  EMBED Equation.3 . a) Quantos pontos possui o conjunto P? b) Considere os subconjuntos de P formados por exatamente trs pontos colineares. Determine, entre esses subconjuntos, quantos so formados apenas por pontos em que z = 1. Justifique sua resposta (faa um desenho, se preferir). Questo 32 - (IBMEC SP) Vinte rbitros de futebol foram pr-selecionados para participar de um torneio. Desses vinte, apenas N atuaro de fato no torneio, sendo essa definio feita por sorteio. A tabela a seguir mostra a regio de origem dos vinte rbitros.  EMBED Equation.3  a) Considerando neste item que  EMBED Equation.3 , determine todos os possveis valores de x e y para os quais, independente do resultado do sorteio, atuem no torneio rbitros de, pelo menos, trs regies diferentes. Justifique sua resposta. b) Suponha nesse item que  EMBED Equation.3 . Calcule o menor valor possvel de N para que, independente do resultado do sorteio, haja pelo menos um rbitro de cada regio atuando no torneio. Questo 33 - (UESPI) Os cinco primeiros colocados de uma corrida, que no teve empates, devem ser enfileirados, de modo que nenhum deles fique intercalado exatamente entre dois que chegaram antes dele. Quantos so os enfileiramentos possveis? a) 4 b) 8 c) 16 d) 32 e) 64 Questo 34 - (UFMT) Cinco pescadores, pescando individualmente, conseguiram pegar ao todo 10 peixes. Uma pessoa, que no participou da pescaria, props descobrir quantos peixes cada um havia pescado. O nmero mnimo de tentativas que garante que essa pessoa acerte : a) 10 b) 1001 c) 252 d) 30240 e) 120 Questo 35 - (CEFET PR) Em um tringulo retngulo ABC, os catetos  EMBED Equation.3  medem, respectivamente,  EMBED Equation.3  e  EMBED Equation.3 . Assim,  EMBED Equation.3  equivale a: a)  EMBED Equation.3 . b)  EMBED Equation.3 . c)  EMBED Equation.3 . d)  EMBED Equation.3 . e)  EMBED Equation.3  Questo 36 - (UNIR RO) Uma soluo da equao  EMBED Equation.3  uma qudrupla de nmeros  EMBED Equation.3  tal que  EMBED Equation.3 . Por exemplo, (2, 3, 1, 4) uma soluo. Considerando apenas as solues em que  EMBED Equation.3  so inteiros no negativos, o nmero de solues dessa equao :  EMBED Equation.3  a) 628 b) 286 c) 420 d) 144 e) 980 Questo 37 - (UNISC RS) Os 15 funcionrios da empresa decidem escolher uma comisso de 3 membros para reivindicar apoio financeiro da diretoria ao novo time de voleibol. Ana comeou a pensar em todas as comisses possveis em que ela pudesse ser um dos membros, e nas quais Alex no estivesse. Em quantas comisses Ana poderia pensar? a) 78 b) 91 c) 1 120 d) 364 e) 105 Questo 38 - (UNIFOR CE) Joo e Maria fazem parte de uma turma de 10 crianas, 6 das quais sero escolhidas para participar de uma pea a ser encenada em sua escola. Considerando todos os grupos que podem ser escolhidos, em quantos deles Joo e Maria estariam presentes? Questo 39 - (FUVEST SP) A partir de 64 cubos brancos, todos iguais, forma-se um novo cubo. A seguir, este novo cubo tem cinco de suas seis faces pintadas de vermelho. O nmero de cubos menores que tiveram pelo menos duas de suas faces pintadas de vermelho  a) 24 b) 26 c) 28 d) 30 e) 32 Questo 40 - (PUC MG) Sobre a reta r, tomam-se trs pontos; sobre a reta s, paralela a r, tomam-se cinco pontos. Nessas condies, o nmero de tringulos distintos e com vrtices nesses pontos : a) 45 b) 46 c) 47 d) 48 Questo 41 - (UESPI) Quantos so os tringulos no congruentes com lados de medidas inteiras e que tm um ngulo medindo 60 e um lado adjacente a este ngulo que mede 8?  a) 2 b) 3 c) 4 d) 5 e) 6 Questo 42 - (UFPel RS) Os algarismos que compem a data de nascimento de um vestibulando foram escritos em cartes, como ilustrado abaixo.  Para formar uma senha de oito caracteres, esse vestibulando deve usar simultaneamente todos os cartes acima. Se ele optar por come-la e termin-la com cartes que contenham algarismos iguais, o nmero de senhas distintas que esse vestibulando pode obter : a)  EMBED Equation.3  b)  EMBED Equation.3  c)  EMBED Equation.3  d)  EMBED Equation.3  e)  EMBED Equation.3  Questo 43 - (UFES) Trs casais devem sentar-se em 8 poltronas de uma fileira de um cinema. Calcule de quantas maneiras eles podem sentar-se nas poltronas a) de modo arbitrrio, sem restries; b) de modo que cada casal fique junto; c) de modo que todos os homens fiquem esquerda ou todos os homens fiquem direita de todas as mulheres. Questo 44 - (UFSM RS) No hotel fazenda apresentado anteriormente, h dois tipos de acomodaes. Seis so consideradas do tipo A por ter uma vista panormica privilegiada da fazenda; cinco compreendem quartos de fundo, considerados do tipo B. Um grupo com 11 hspedes chega ao hotel para um final de semana. Trs deles, oriundos da cidade de Santa Maria, declaram ter preferncia por quartos do tipo A; para os demais, o tipo de quarto indiferente. O nmero total de modos com que possvel acomodar os 11 hspedes, ficando 1 em cada quarto, de maneira a respeitar as exigncias dos santa-marienses, a) 5! 6! b) 5! C6,3 c) 8! C6,3 d) 8! A6,3 e) 11! Questo 45 - (UFF RJ) A partir de um grupo de 6 alunos e 5 professores ser formada uma comisso constituda por 4 pessoas das quais, pelo menos duas devem ser professores. Determine de quantas formas distintas tal comisso pode ser formada. Questo 46 - (UFV MG) O nmero de combinaes de n objetos tomados 3 a 3 igual ao nmero de arranjos dos mesmos objetos tomados 2 a 2. O valor de n2 n : a) 30 b) 42 c) 56 d) 72 Questo 47 - (ESCS DF) Seis mdicos M1, M2, M3, M4, M5 e M6 participam de um sorteio para compor a equipe de trs mdicos de um planto de sbado em uma clnica. A probabilidade de que M1 seja sorteado e M5 no seja sorteado de: a)  EMBED Equation.3  b)  EMBED Equation.3  c)  EMBED Equation.3  d)  EMBED Equation.3  e)  EMBED Equation.3  Questo 48 - (UFSC) Numa circunferncia so tomados 8 pontos distintos. Ligando-se dois quaisquer desses pontos, obtm-se uma corda. O nmero total de cordas assim formadas : Questo 49 - (UNICID SP) Considere as equaes:  EMBED Equation.3 , onde x inteiro positivo, k1 e k2 reais, e Ck,n combinao de n, k a k. Ento, a relao entre k1 e k2 dada por a)  EMBED Equation.3  b)  EMBED Equation.3  c)  EMBED Equation.3  d)  EMBED Equation.3  e)  EMBED Equation.3  Questo 50 - (UFAM) O campeonato brasileiro de futebol da srie A tem 20 times que jogam todos entre si, duas vezes. Ento o nmero total de jogos de: a) 368 b) 388 c) 376 d) 386 e) 380 Questo 51 - (UNESP SP) A turma de uma sala de n alunos resolve formar uma comisso de trs pessoas para tratar de um assunto delicado com um professor. a) Explicite, em termos de n, o nmero de comisses possveis de serem formadas com estes alunos. b) Determine o nmero de comisses possveis, se o professor exigir a participao na comisso de um determinado aluno da sala, por esse ser o representante da classe. Questo 52 - (UFPR) Para formar uma comisso de trs membros, apresentaram-se trs jornalistas, quatro advogados e cinco professores. Indicando-se por N o nmero de possibilidades para formar tal comisso, correto afirmar: 01) N = 136, se for exigido que pelo menos um membro da comisso seja jornalista. 02) N = 60, se a comisso for formada por um jornalista, um advogado e um professor. 03) N = 70, se for exigido que somente dois membros da comisso sejam professores. 04) N = 1320, se no houver outra condio alm da quantidade de pessoas na comisso. Questo 53 - (UNIMONTES MG) Ao escrevermos fraes menores do que 1, cujos numeradores e denominadores so nmeros inteiros positivos de um algarismo, escrevemos a) 36 fraes. b) 32 fraes. c) 30 fraes. d) 27 fraes. Questo 54 - (UESC BA) Entre os 7 funcionrios de uma firma de segurana, o nmero de modos que se pode formar uma equipe que contenha, no mnimo, 2 pessoas 01. 24 02. 31 03. 120 04. 121 05. 128 TEXTO: 1 - Comum questo: 55 Em 1985, foi divulgada, numa publicao cientfica, a descoberta de uma molcula tridimensional de carbono, na qual os tomos ocupam vrtices de um poliedro convexo com 12 faces pentagonais e 20 faces hexagonais. Em homenagem ao arquiteto norte-americano Buckminster Fuller, a molcula foi denominada fulereno. (GIOVANNI, BONJORNO, 2011). GIOVANNI, Jos Ruy, BONJORNO, Jos Roberto, Matemtica: uma nova abordagem. So Paulo: FTD, v. 2, 2011.  DANTE, Luiz Roberto, Matemtica: contexto e aplicaes, So Paulo: tica, v. 2, 2011, p. 354. Questo 55 - (UEFS BA) Sabe-se que a diagonal de um poliedro convexo, por definio, qualquer segmento interno formado ao ligar dois vrtices de faces distintas. Nessas condies, pode-se afirmar que o nmero de diagonais do fulereno a) 1180 b) 1220 c) 1350 d) 1440 e) 1560 Questo 56 - (UCS RS) Um professor apresenta 10 questes, das quais os seus alunos podero escolher 8 para serem respondidas. De quantas maneiras diferentes um aluno pode escolher as 8 questes? a) 90 b) 80 c) 45 d) 40 e) 8 Questo 57 - (UECE) O nmero de tringulos que podem ser construdos, de tal forma que os vrtices destes tringulos so vrtices de um polgono regular de 12 lados e exatamente um dos lados de cada tringulo tambm lado do polgono, a) 64. b) 72. c) 88. d) 96. Questo 58 - (UEPG PR) Assinale o que for correto. 01. Com um grupo de 6 pessoas podem ser formadas 15 comisses de 4 pessoas cada. 02. Com os dgitos 5, 6, 7, 8 podem ser formados 64 nmeros de 3 algarismos. 04. O nmero de anagramas da palavra caneta em que as vogais aparecem juntas 72. 08. Com os elementos do conjunto  EMBED Equation.3  podem ser formados 6 produtos negativos de 3 fatores distintos. 16. A soluo da equao  EMBED Equation.3  um nmero par. Questo 59 - (UPE) Em uma turma de um curso de espanhol, trs pessoas pretendem fazer intercmbio no Chile, e sete na Espanha. Dentre essas dez pessoas, foram escolhidas duas para uma entrevista que sortear bolsas de estudo no exterior. A probabilidade de essas duas pessoas escolhidas pertencerem ao grupo das que pretendem fazer intercmbio no Chile a) 1/5 b) 1/15 c) 1/45 d) 3/10 e) 3/7 Questo 60 - (UNESP SP) Quantos so os nmeros naturais que podem ser decompostos em um produto de quatro fatores primos, positivos e distintos, considerando que os quatro sejam menores que 30? Questo 61 - (UDESC SC) Uma turma de 25 alunos precisa escolher 6 representantes. Sabe-se que 28% dos alunos desta turma so mulheres, e que os representantes escolhidos devem ser 3 homens e 3 mulheres. Assim, o nmero de possibilidades para esta escolha : a) 28560 b) 851 c) 13800 d) 1028160 e) 5106 Questo 62 - (FGV ) Antnio tem no bolso trs balas de limo, trs de tangerina e quatro de menta, todas com o mesmo tamanho e aspecto. Retirando do bolso duas balas ao acaso, qual a probabilidade de que pelo menos uma seja de menta? Questo 63 - (Fac. Santa Marcelina SP) A gripe A (H1N1) apresenta 9 possveis sintomas. Se um mdico constatar no paciente 5 ou mais sintomas caractersticos, sendo 3 deles obrigatrios, isto , febre alta, dor de cabea e dificuldade respiratria, o paciente diagnosticado como portador da gripe A. O nmero de maneiras diferentes de um paciente apresentar exatamente 5 sintomas que levem ao diagnstico da gripe A a) 9. b) 15. c) 17. d) 13. e) 11. Questo 64 - (UECE) Dentre um grupo de dez trabalhadores, deseja-se formar comisses, cada uma delas constituda de no mnimo duas pessoas e no mximo cinco pessoas. O nmero de comisses que podem ser formadas a) 50. b) 120. c) 252. d) 627. Questo 65 - (UEG GO) A UEG realiza seu Processo Seletivo em dois dias. As oito disciplinas, Lngua Portuguesa-Literatura Brasileira, Lngua Estrangeira Moderna, Biologia, Matemtica, Histria, Geografia, Qumica e Fsica, so distribudas em duas provas objetivas, com quatro disciplinas por dia. No Processo Seletivo 2005/2, a distribuio a seguinte: ( primeiro dia: Lngua Portuguesa-Literatura Brasileira, Lngua Estrangeira Moderna, Biologia e Matemtica; ( segundo dia: Histria, Geografia, Qumica e Fsica. A UEG poderia distribuir as disciplinas para as duas provas objetivas, com quatro por dia, de a) 1.680 modos diferentes. b) 256 modos diferentes. c) 140 modos diferentes. d) 128 modos diferentes. e) 70 modos diferentes. Questo 66 - (PUC RS) Para a escolha de um jri popular formado por 21 pessoas, o juiz-presidente de uma determinada Comarca dispe de uma listagem com nomes de trinta homens e de vinte mulheres. O nmero de possibilidades de formar um jri popular composto por exatamente 15 homens a)  EMBED Equation.3  b)  EMBED Equation.3  c)  EMBED Equation.3  d)  EMBED Equation.3  e)  EMBED Equation.3  Questo 67 - (UEG GO) Uma pizzaria oferece a seus clientes um cardpio com dez sabores distintos. As pizzas podem ser compostas por um ou dois sabores entre os dez disponveis. Dessa forma, de quantas maneiras um cliente pode escolher a sua pizza? a) 10 b) 45 c) 55 d) 100 Questo 68 - (MACK SP) Numa empresa existem 10 diretores, dos quais 6 esto sob suspeita de corrupo. Para que se analisem as suspeitas, ser formada uma comisso especial com 5 diretores, na qual os suspeitos no sejam maioria. O nmero de possveis comisses : a) 66 b) 72 c) 90 d) 120 e) 124 Questo 69 - (MACK SP) 6 refrigerantes diferentes devem ser distribudos entre 2 pessoas, de modo que cada pessoa receba 3 refrigerantes. O nmero de formas de se fazer isso : a) 12 b) 18 c) 24 d) 15 e) 20 Questo 70 - (UnB DF) Em uma empresa existem 9 diretores sendo 3 destes de uma mesma famlia. Quantas comisses de 3 diretores podem ser formadas contendo cada uma no mximo 2 diretores da mesma famlia. Questo 71 - (PUC RJ) Um torneio de xadrez, no qual cada jogador joga com todos os outros, tem 435 partidas. Quantos jogadores o disputam? a) 25 b) 23 c) 20 d) 24 e) 30 Questo 72 - (UFRJ) A seqncia 1, 3, 5, 9, 13, 18, 22 uma das possibilidades de formar uma seqncia de sete nmeros, comeando em 1 e terminando em 22, de forma que cada nmero da seqncia seja maior do que o anterior e que as representaes de dois nmeros consecutivos na seqncia estejam conectadas no diagrama abaixo por um segmento.  a) Quantas seqncias diferentes, com essas caractersticas, podemos formar? b) Quantas dessas seqncias incluem o nmero 13? Questo 73 - (PUC PR) Um tcnico dispe de 10 jogadores: 6 homens, Pedro um deles e 4 mulheres, Maria uma delas. Quantas equipes de basquete (5 jogadores) podem ser constitudas de modo que Pedro ou Maria ou ambos sempre faam parte. a) 192 b) 194 c) 196 d) 198 e) 252 Questo 74 - (PUC RJ) O campeonato brasileiro tem, em sua primeira fase, 28 times que jogam todos entre si. Nesta primeira etapa, o nmero de jogos de: a) 376 b) 378 c) 380 d) 388 e) 396 Questo 75 - (PUC RJ) Quantas comisses de quatro pessoas podem ser formadas entre funcionrios de uma empresa de dezesseis pessoas? Questo 76 - (MACK SP) Um juiz dispe de 10 pessoas, das quais somente 4 so advogados, para formar um nico jri com 7 jurados. O nmero de formas de compor o jri, com pelo menos 1 advogado, : a) 120 b) 108 c) 160 d) 140 e) 128 Questo 77 - (MACK SP) 12 professores, sendo 4 de matemtica, 4 de geografia e 4 de ingls, participam de uma reunio com o objetivo de formar uma comisso que tenha 9 professores, sendo 3 de cada disciplina. O nmero de formas distintas de se compor essa comisso : a) 36 b) 108 c) 12 d) 48 e) 64 Questo 78 - (UFU MG) Considere A, B, C, D, E, F e G pontos num mesmo plano, tais que dentre esses pontos no existam trs que sejam colineares. Quantos tringulos podem ser formados com vrtices dados por esses pontos, de modo que no existam tringulos de lado AB, nem de lado BC? a) 34 b) 35 c) 26 d) 25 Questo 79 - (UFU MG) Considere nove barras de metal que medem, respectivamente: 1, 2, 3, 4, 5, 6, 7, 8 e 9 metros. Quantas combinaes de cinco barras, ordenadas em ordem crescente de comprimento, podem ser feitas de tal forma que a barra de 5 metros ocupe sempre a quarta posio? a) 32 b) 16 c) 20 d) 18 e) 120 Questo 80 - (UNIFOR CE) Cinco moas e sete rapazes candidatam-se para estrelar um comercial de TV, mas apenas duas moas e trs rapazes formaro a equipe. Quantas equipes distintas podero ser formadas com esses candidatos? a) 420 b) 350 c) 260 d) 120 e) 36 Questo 81 - (UFU MG) Na figura abaixo, o maior nmero de tringulos que podem sr formados tendo como vrtices trs dos pontos P0, P1, P2, P3, P4, P5 e P6 indicados  EMBED CorelDraw.Graphic.9  a) 33 b) 27 c) 56 d) 18 e) 35 Questo 82 - (UNIFOR CE) Se 11 atletas se classificarem para a fase final de um campeonato de boxe, e supondo que cada atleta lute uma nica vez com cada um dos outros, ento o nmero total de lutas que podero ser realizadas entre os classificados ser a) 22 b) 44 c) 55 d) 110 e) 111 Questo 83 - (PUC PR) Unindo-se trs a trs um certo nmero de pontos de um plano, obtiveram-se 110 tringulos. Sabendo-se que, desses pontos, 5 estavam alinhados, quantos eram os pontos? a) 10 b) 11 c) 12 d) 13 e) 14 Questo 84 - (UEL PR) Na mesa se saladas de um restaurante tem alface, pepino, pimento, cebola, cenoura, tomate e beterraba. H quatro temperos disponveis. Quantos tipos de saladas diferentes podem ser preparadas com esses ingredientes, de modo que todas as saladas contenham alface e possam ter um ou nenhum tempero? a) 320 b) 310 c) 256 d) 120 e) 105 Questo 85 - (FURG RS) Existem cinco livros diferentes de Matemtica, sete livros diferentes de Fsica e dez livros diferentes de Qumica. O nmero de maneiras que podemos escolher dois livros com a condio de que eles no sejam da mesma matria : a) 35 b) 50 c) 70 d) 155 e) 350 Questo 86 - (CEFET PR) No jogo Lotomania, promovido pela CEF, o apostador deve marcar 50 nmeros em uma cartela com 100 nmeros (de 00 a 99). Para receber algum prmio o apostador deve acertar no mnimo 16 dos 20 nmeros sorteados. Leia a seguir as afirmaes sobre esse jogo: I. Cada cartela jogada corresponde a EMBED Equation.3 grupos com 16 nmeros. II. Cada cartela jogada corresponde a EMBED Equation.3 grupos com 20 nmeros. III. O apostador tem mais chances de acertar 20 nmeros do que 16. So corretas as afirmaes: a) II e III b) Somente a I c) I, II e III d) Somente a II e) I e II Questo 87 - (ACAFE SC) Um administrador dispe de aes de dez empresas para a compra e, dentre elas, as da empresa A e as da empresa B. O nmero de maneiras que ele pode escolher seis empresas, se nelas devem figurar, obrigatoriamente, as empresas A e B, : a) 70 b) 210 c) 90 d) 45 e) 105 Questo 88 - (UEPB) Existem n maneiras distintas de marcar 6 crculos na figura ao lado, marcando exatamente 2 em cada coluna e 1 em cada linha. O valor de n  a) 36 b) 120 c) 45 d) 90 e) 60 Questo 89 - (FUVEST SP) Numa primeira fase de um campeonato de xadrez cada jogador joga uma vez contra todos os demais. Nessa fase foram realizados 78 jogos. Quantos eram os jogadores? a) 10 b) 11 c) 12 d) 13 e) 14 Questo 90 - (ITA SP) Possuo 3 vasos idnticos e desejo ornamenta-los com 18 rosas, sendo 10 vermelhas e 8 amarelas. Desejo que um dos vasos tenha 7 rosas e os outros dois no mnimo 5. Cada um dever ter, 2 rosas vermelhas e 1 amarela, pelo menos. Quantos arranjos distintos poderei fazer usando as 18 rosas? a) 10 b) 11 c) 12 d) 13 e) 14 Questo 91 - (ITA SP) Analise as afirmaes classificando-as em verdadeiras ou falsas: I. O nmero de maneiras que podemos distribuir 5 prmios iguais a 7 pessoas de modo que cada pessoa premiada receba no mximo um prmio 21. II. O nmero de maneiras que podemos distribuir 5 prmios iguais a 7 pessoas de modo que 4 e apenas 4 sejam premiadas 140. III. Para todo natural n, n ( 5,  EMBED Equation.3  Voc concluiu que: a) Apenas I verdadeira b) Apenas II e III so verdadeiras c) Apenas III verdadeira d) Todas so verdadeiras e) Todas so falsas Questo 92 - (ITA SP) Uma escola possui 18 professores sendo 7 de Matemtica, 3 de Fsica e 4 Qumica. De quantas maneiras podemos formar comisses de 12 professores de modo que cada uma contenha exatamente 5 professores de Matemtica, no mnimo 2 de Fsica e no mximo 2 de Qumica? a) 875 b) 1.877 c) 1.995 d) 2.877 e) n.d.a. Questo 93 - (UNIPAR PR) No restaurante onde voc almoa todos os dias so oferecidos quatro tipos de saladas, cinco tipos de pratos quentes e dois tipos de sobremesas. De quantas maneiras voc pode combinar uma refeio com uma salada, um prato quente e uma sobremesa: a) 20 b) 25 c) 30 d) 40 e) 45 Questo 94 - (UnB DF) Um jogo para ser disputado entre duas pessoas utiliza dois tabuleiros uma caixa C1 de pinos em forma de tringulo, losango, crculo, pentgono, hexgono e estrela, e uma segunda caixa C2 de pinos nas cores branca e preta. O tabuleiro possui 11 fileiras (colunas) com 4 posies de cada uma. exceo da primeira, a cada fileira do tabuleiro I corresponde um conjunto de quatro posies no tabuleiro II. O jogador A escolhe 4 pinos de formatos distintos da caixa C1 e os coloca na primeira fileira do tabuleiro I. A escolha do jogador A no revelada ao jogador B, ou seja, a primeira fileira do tabuleiro I mantida escondida. O objetivo do jogador B reproduzir a fileira escondida: formatos e respectivas posies dos pinos na fileira. Para isso, o jogador B retira 4 pinos de formatos distintos da caixa C1 e os coloca na segunda fileira do tabuleiro. No tabuleiro II, em resposta a essa tentativa, o jogador A indica, fielmente, cada acerto de formato do pino que no esteja em posio correta. Atribuindo um pino preto, retirado da caixa C2; para cada pino cujo formato no corresponde a nenhum dos quatro da fileira escondida, o jogador a deixa uma posio sem pino no tabuleiro II. Essa sistemtica repete-se a cada palpite de B, o qual tem at 10 chances para reproduzir a fileira de pinos escondida. Casa consiga, B ter vencido a partida. O exemplo abaixo ilustra as duas primeiras jogadas de um jogador B.  EMBED CorelDraw.Graphic.9   EMBED CorelDraw.Graphic.9  A respeito dessa situao, julgue os seguintes itens. 01. O nmero total de maneiras como o jogador a pode compor a fileira escondida superior a 480. 02. A funo que cada palpite do jogador B associa a resposta do jogador a uma funo injetora. 03. Em sua primeira jogada, o jogador B tem mais de 50% de chance de acertar pelo menos trs formatos dos pinos. 04. Se, como resposta 5a jogada do jogador B, o jogador A lhe atribuir somente 3 pinos pretos, ento o jogador B ter informaes suficientes para vencer o jogo. Questo 95 - (PUC RJ) Se, em um encontro de n pessoas, todas apertarem as mos entre si, ento o nmero de apertos de mo ser: a) n2 b) n(n 1) c)  EMBED Equation.3  d) n e) 2n Questo 96 - (PUC SP) Buscando melhorar o desempenho de seu time, o tcnico de uma seleo de futebol decidiu inovar: convocou 15 jogadores, 2 dos quais s jogam no gol e os demais atuam em qualquer posies, inclusive no gol. De quantos modos ele pode selecionar os 11 jogadores que iro compor o time titular? a) 450 b) 480 c) 550 d) 580 e) 650 Questo 97 - (UEL PR) Uma aposta na MEGA SENA (modalidade de apostas da Caixa Econmica Federal) consiste na escolha de 6 dentre os 60 nmeros de 01 a 60. O nmero mximo possvel de apostas diferentes, cada uma delas incluindo os nmeros 12, 22 e 23, igual a: a)  EMBED Equation.3  b)  EMBED Equation.3  c)  EMBED Equation.3  d)  EMBED Equation.3  e)  EMBED Equation.3  Questo 98 - (FGV ) Por ocasio do Natal, um grupo de amigos resolveu que cada um do grupo mandaria 3 mensagens a todos os demais. E assim foi feito. Como o total de mensagens enviadas foi 468, pode-se concluir que o nmero de pessoas que participam desse grupo a) 156. b) 72. c) 45. d) 13. e) 11. Questo 99 - (FGV ) A superfcie de uma pirmide, que tem n faces, pintada de modo que cada face apresenta uma nica cor, e faces que tm uma aresta comum no possuem a mesma cor. Ento, o menor nmero de cores com as quais possvel pintar as faces da pirmide a) n cores, qualquer que seja n. b) (n + 1) cores, qualquer que seja n. c) 4 cores, qualquer que seja n. d) 3 cores, se n par, e 4 cores, se n mpar. e) 4 cores, se n par, e 3 cores, se n mpar. Questo 100 - (UFF RJ) Dispondo de 10 questes de lgebra e 5 de Geometria, uma banca deseja preparar provas, de forma tal que cada uma contenha ao menos uma questo diferente das demais. Sabendo-se que cada prova dever conter 5 questes de lgebra e 3 de Geometria, determine quantas provas podem ser preparadas. Questo 101 - (FGV ) No estoque de uma loja h 6 blusas pretas e 4 brancas, todas de modelos diferentes. O nmero de diferentes pares de blusas, com cores diferentes que uma balconista pode pegar para mostrar a uma cliente, pode ser calculado assim: a) A10,2 (C6,2 + C4,2). b) C10,2 (C6,2 + C4,2). c) A10,2 A6,4. d) C10,2 C6,4. e) C10,2 A6,4. Questo 102 - (UFOP MG) a) Para compor a tripulao de um avio dispomos de 20 pilotos, 4 co-pilotos, 3 aeromoas e 5 comissrios de bordo. Sabendo-se que em cada vo vo 2 aeromoas, 2 comissrios, 1 piloto e 2 co-pilotos, de quantos modos pode ser escolhida a tripulao? b) Sejam dadas 10 caixas numeradas de 1 a 10, e 10 bolas, sendo 3 verdes, 4 vermelhas e 3 azuis. Colocando uma bola em cada caixa, de quantas maneiras possvel guardar as bolas nas caixas? Questo 103 - (EFOA MG) Quero emplacar meu carro novo atendendo a algumas restries. A placa do meu automvel ser formada por trs letras distintas (incluindo K, Y e W), seguidas por um nmero de quatro algarismos divisvel por 5, que dever ser formado usando-se apenas os algarismos 2, 3, 4 e 5. O nmero de placas que podem ser formadas atendendo s restries descritas igual a: a) 1.124.800 b) 998.864 c) 998.400 d) 1.124.864 e) 1.054.560 Questo 104 - (UFMG) Observe a figura.  EMBED CorelDraw.Graphic.9  Nessa figura, o nmero de tringulos que se obtm com vrtices nos pontos D,E,F,G,H,I e J : a) 20 b) 21 c) 25 d) 31 e) 35 Questo 105 - (UFOP MG) De quantas maneiras podemos distribuir 10 alunos em 2 salas de aula com 7 e 3 lugares, respectivamente? a) 120 b) 240 c) 14.400 d) 86.400 e) 3.608.800 Questo 106 - (UFRRJ) Carlos, aluno de dana de salo da Academia de Jlio e freqentador assduo de bailes, ficou muito entusiasmado com os passos do fox, do bolero e do samba. Resolveu, ento, criar uma nova dana chamada sambolerox, na qual existem passos das trs danas que o entusiasmaram. Carlos teve a idia de formar um grupo de passos, com 5 passos dos nove conhecidos no fox, 4 dos seis conhecidos no bolero e 3 dos cinco conhecidos no samba. Com um grupo formado, Carlos inventou seus passos de sambolerox, misturando 3 passos, um de cada estilo de dana, sem se preocupar com a ordem dos mesmos. O nmero de cada estilo de dana, sem se preocupar com a ordem dos mesmos. O nmero de grupos que Carlos poderia ter formado e o nmero de seqncia de passos de sambelorox em cada grupo so, respectivamente, a) 18900 grupos e 60 passos de sambelorox por grupo. b) 60900 grupos e 12 passos de samberolox por grupo. c) 20 grupos e 60 passos de samberolox por grupo. d) 60900 grupos e 60 passos de samberolox por grupo. e) 20 grupos e 18900 passos de samberolox por grupo. Questo 107 - (UFSC) Sobre uma reta so marcados 7 pontos, e sobre uma outra reta, paralela primeira, 3 pontos. O nmero de tringulos, com vrtices em trs desses pontos, : Questo 108 - (FUVEST SP) Participam de um torneio de voleibol, 20 times distribudos em 4 chaves, de 5 times cada. Na 1 fase do torneio, os times jogam entre si uma nica vez (um nico turno), todos contra todos em cada chave, sendo que os 2 melhores de cada chave passam para a 2 fase. Na 2 fase, os jogos so eliminatrios; depois de cada partida, apenas o vencedor permanece no torneio. Logo, o nmero de jogos necessrios at que se apure o campeo do torneio : a) 39 b) 41 c) 43 d) 45 e) 47 Questo 109 - (FUVEST SP) Em uma certa comunidade, dois homens sempre se cumprimentam (na chegada) com um aperto de mo e se despedem (na sada) com outro aperto de mo. Um homem e uma mulher se cumprimentam com um aperto de mo, mas se despedem com um aceno. Duas mulheres s trocam acenos, tanto para se cumprimentarem quanto para se despedirem. Em uma comemorao, na qual 37 pessoas almoaram juntas, todos se cumprimentaram e se despediram na forma descrita acima. Quantos dos presentes eram mulheres, sabendo que foram trocados 720 apertos de mo? a) 16 b) 17 c) 18 d) 19 e) 20 Questo 110 - (EFOA MG) Maria esqueceu a senha necessria para acessar um arquivo do editor de texto que utiliza. Ela apenas se lembra de que a senha um nmero formado pelos algarismos 1, 1, 1, 2, 6, 7 e tem certeza de que o ltimo dgito da senha no 1. Se, em mdia, ela leva 15 segundos para testar uma possvel senha, o tempo mximo que ela pode levar para descobrir o nmero procurado : a) 20 minutos. b) 15 minutos. c) 12 minutos. d) 40 minutos. e) 37 minutos. Questo 111 - (UFSCar SP) A cmara municipal de um determinado municpio tem exatamente 20 vereadores, sendo que 12 deles apiam o prefeito e os outros so contra. O nmero de maneiras diferentes de se formar uma comisso contendo exatamente 4 vereadores situacionistas e 3 oposicionistas : a) 27720 b) 13860 c) 551 d) 495 e) 56 Questo 112 - (UFSCar SP) Num acampamento, esto 14 jovens, sendo 6 paulistas, 4 cariocas e 4 mineiros. Para fazer a limpeza do acampamento, ser formada uma equipe com 2 paulistas, 1 carioca e 1 mineiro, escolhidos ao acaso. O nmero de maneiras possveis para se formar essa equipe de limpeza : a) 96 b) 182 c) 212 d) 240 e) 256 Questo 113 - (UNEMAT MT) Considere o conjunto A = {0, 1, 2, 3, 4, 5}. Calcule o nmero de subconjuntos de A com 3 elementos. a) 2 b) 18 c) 20 d) 120 e) 216 Questo 114 - (FGV ) Uma empresa tem 3 diretores e 5 gerentes. Quantas comisses de cinco pessoas podem ser formadas, contendo no mnimo um diretor? a) 500 b) 720 c) 4500 d) 25 e) 55 Questo 115 - (OSEC SP) De um grupo de estudos de vinte pessoas, onde seis so mdicos, deseja-se formar comisses de dez pessoas, sendo que todos os mdicos devem ser includos em cada comisso. O nmero de forma para elaborar as comisses pode ser dado por: a) A14,4 b) A20,4 c) A20,6 d) C20,4 e) C14,4 Questo 116 - (UNEMAT MT) Sobre uma circunferncia marcam-se 7 pontos, 2 a 2 distintos. Calcular o nmero de tringulos que podemos formar com vrtices nos pontos marcados. a) 3 b) 7 c) 30 d) 35 e) 210 Questo 117 - (UNEMAT MT) Uma empresa formada por 6 scios brasileiros e 4 japoneses. De quantos modos podemos formar uma diretoria de 5 scios, sendo 3 brasileiros e 2 japoneses? Questo 118 - (PUCCampinas SP) Calcular o nmero mximo de planos determinados por 8 pontos do espao dos quais 4 so coplanares. a) 56 b) 53 c) 50 d) 52 e) nda Questo 119 - (PUCCampinas SP) Um campeonato de futebol disputado por 20 equipes, de acordo com o seguinte esquema: I. Formam-se 4 grupos de 5 equipes. Em cada grupo as equipes jogam todas entre si. Obtm-se, assim, um campeo em cada grupo. II. Os quatro campees jogam todos entre si, surgindo da o campeo. O nmero total de jogos disputados : a) 20 b) 24 c) 40 d) 46 e) 190 Questo 120 - (OSEC SP) Numa loteria so sorteados 6 objetos. Sabe-se que a urna contm exatamente 20 bilhetes. Uma pessoa retira da urna 4 bilhetes. Assinale, entre as alternativas abaixo, o nmero de possibilidades que essa pessoa tem de retirar, pelo menos, 2 bilhetes premiados entre os quatro retirados. a) 1365 possibilidades b) 1001 possibilidades c) 3185 possibilidades d) 2184 possibilidades e) 1660 possibilidades Questo 121 - (UNIFICADO RJ) Uma fbrica dever participar de uma exposio de carros importados com 6 modelos diferentes, sendo dois deles de cor vermelha e os demais de cores variadas. Esses carros sero colocados em um stand com capacidade para 3 modelos, somente com cores diferentes. O nmero de maneiras distintas de esse stand ser arrumado : a) 24 b) 36 c) 60 d) 72 e) 96 Questo 122 - (FURG RS) Uma pizzaria permite que seus clientes escolham pizzas com 1, 2 ou 3 sabores diferentes dentre os 7 sabores que constam no cardpio. O nmero de pizzas diferentes oferecidas por essa pizzaria, considerando somente os tipos e nmero de sabores possveis, igual a a) 210. b) 269. c) 63. d) 70. e) 98. Questo 123 - (UFBA) Uma pessoa possui dez CDs de msica clssica e quer escolher quatro deles para levar numa viagem. Sendo n o nmero de maneiras distintas em que a escolha pode ser feita, calcule n/3. Questo 124 - (UNIRIO RJ) Um grupo de 9 pessoas, dentre elas os irmos Joo e Pedro, foram acampar. Na hora de dormir montaram 3 barracas diferentes, sendo que, na primeira, dormiram duas pessoas; na segunda, trs pessoas; e, na terceira, as quatro restantes. De quantos modos diferentes eles se podem organizar, sabendo que a nica restrio a de que os irmos Joo e Pedro NO podem dormir na mesma barraca? a) 1260 b) 1225 c) 1155 d) 1050 e) 910 Questo 125 - (UNIRIO RJ) Uma pessoa que comprar 6 empadas numa lanchonete. H empadas de camaro, frango, legumes e palmito. Sabendo-se que podem ser compradas de zero a 6 empadas de cada tipo, de quantas maneiras diferentes esta compra pode ser feita? Questo 126 - (UFG GO) Algumas crianas montaram 2 equipes de vlei para jogarem contra meninas.Sabendo-se que cada equipe formada por 6 titulares e alguns reservas, que o nmero de meninos 2/3 do nmero de meninas e que o time das meninas possui 4 reservas a mais que o time dos meninos, pergunta-se: a) Qual o total de crianas? b) O time titular dos meninos pode ser formado de quantas maneiras diferentes? (Observao: no vlei no existe posio fixa dos jogadores). c) Se 4 meninas so titulares absolutas, de quantas maneiras pode-se formar a equipe feminina? Questo 127 - (ITA SP) Dentre 4 moas e 5 rapazes deve-se formar uma comisso de 5 pessoas com, pelo menos, 1 moa e 1 rapaz. De quantas formas distintas tal comisso poder ser formada? Questo 128 - (UEG GO) Entre os 486 funcionrios de uma agroindstria, h seis agrnomos e oito tcnicos agrcolas. Deseja-se constituir uma comisso formada com cinco destes 14 profissionais, sendo que a comisso deve conter dois agrnomos e trs tcnicos agrcolas. A quantidade de comisses diferentes que podem ser formadas a) 10.080. b) 2.002. c) 840. d) 71. Questo 129 - (MACK SP) Ao utilizar o caixa eletrnico de um banco, o usurio digita sua senha numrica em uma tela como mostra a figura. Os dez algarismos (0,1,2,3,4,5,6,7,8,9) so associados aleatoriamente a cinco botes, de modo que a cada boto correspondam dois algarismos, indicados em ordem crescente. O nmero de maneiras diferentes de apresentar os dez algarismos na tela  a)  EMBED Equation.3  b)  EMBED Equation.3  c) 25 . 5! d) 25 . 10! e)  EMBED Equation.3  Questo 130 - (PUC MG) Em um cdigo binrio, utilizam-se dois smbolos: o algarismo 0 (zero) e o algarismo 1(um). Considerando-se esses smbolos como letras, so formadas palavras. Assim, por exemplo, as palavras 0, 10 e 111 tm, respectivamente, uma, duas e trs letras. O nmero mximo de palavras, com at seis letras, que podem ser formadas com esse cdigo, : a) 42 b) 62 c) 86 d) 126 Questo 131 - (UEL PR) Na formao de uma Comisso Parlamentar de Inqurito (CPI), cada partido indica um certo nmero de membros, de acordo com o tamanho de sua representao no Congresso Nacional. Faltam apenas dois partidos para indicar seus membros. O partido A tem 40 deputados e deve indicar 3 membros, enquanto o partido B tem 15 deputados e deve indicar 1 membro. Assinale a alternativa que apresenta o nmero de possibilidades diferentes para a composio dos membros desses dois partidos nessa CPI. a) 55 b) (40 () . (15 (1) c)  EMBED Equation.3  d) 40 . 39 . 38 . 15 e) 40! . 37! . 15! Questo 132 - (UFU MG) Um equipe de basquete constituda de cinco jogadores. Para isso a seleo brasileira de basquete, foram convocados dez jogadores, dos quais dois so armadores e trs so pivs. De quantas maneiras pode ser escalada a equipe brasileira de modo que ela conte com exatamente um armador e um piv? a) 45 b) 50 c) 60 d) 75 e) 90 Questo 133 - (FGV ) Um fundo de investimento disponibiliza nmeros inteiros de cotas aos interessados nessa aplicao financeira. No primeiro dia de negociao desse fundo, verifica-se que 5 investidores compraram cotas, e que foi vendido um total de 9 cotas. Em tais condies, o nmero de maneiras diferentes de alocao das 9 cotas entre os 5 investidores igual a: a) 56. b) 70. c) 86. d) 120. e) 126. Questo 134 - (UFG GO) Um torneio foi disputado por 6 equipes e cada par de equipes disputou entre si uma nica partida. As vitrias valeram 3 pontos, os empates, 1 ponto e derrotas valeram zero ponto. No final, as equipes tinham 8, 7, 2, 8, 8 e 6 pontos. Quantas partidas terminaram com vitrias? Questo 135 - (UEL PR) Antnio e Bruno so membros atuantes do Grmio Estudantil e esto se formando numa turma de 28 alunos. Uma comisso de formatura, com 5 membros, deve ser formada para a organizao dos festejos. Quantas comisses podem ser formadas de modo que Antnio e Bruno sejam membros? a) 2600 b) 9828 c) 9288 d) 3276 e) 28 Questo 136 - (PUC RS) De seis alunos sorteados, dois sero escolhidos para representar a escola em um evento acadmico. O nmero de comisses que podem ser formadas a) 6 b) 12 c) 15 d) 24 e) 30 Questo 137 - (CEFET PR) Sejam  EMBED Equation.3  e  EMBED Equation.3  dois planos paralelos. Considere cinco pontos distintos no plano  EMBED Equation.3  e seis pontos no colineares trs a trs no plano  EMBED Equation.3 . O nmero de pirmides de base triangular com vrtice no plano  EMBED Equation.3  que podem ser construdas igual a: a) 15 b) 20 c) 60 d) 100 e) 600 Questo 138 - (UEPB) De quantas maneiras distintas trs processos judiciais pode ser lido por um advogado? a) 4 maneiras b) 3 maneiras c) 6 maneiras d) 2 maneiras e) 5 maneiras Questo 139 - (UEPB) Com um sistema de encriptao simples, um estudante desenvolveu um cdigo de comunicao entre seus amigos de classe. O cdigo a seguir: ( ( ( ( trata-se de uma seqncia de 4 sinais do tipo, ( ou (. O nmero total de cdigos distintos que o estudante pode formar com esses 4 sinais : a) 41 b) 16 c) 43 d) 44 e) 12 Questo 140 - (UFC CE) O nmero de maneiras segundo as quais podemos dispor 3 homens e 3 mulheres em trs bancos fixos, de tal forma que em cada banco fique um casal, sem levar em conta a posio do casal no banco, : a) 9 b) 18 c) 24 d) 32 e) 36 Questo 141 - (UFPR) O mapa abaixo representa as regies em que est dividido o Brasil. Cada regio do mapa deve ser colorida de modo que regies com uma fronteira comum tenham cores distintas (por exemplo, as regies Sul e Sudeste devem ter cores diferentes, enquanto as regies Sul e Nordeste podem ter a mesma cor). EMBED PBrush Tendo como base essa condio, correto afirmar: 01. Trs cores diferentes so suficientes para colorir o mapa. 02. Estando disponveis cinco cores, existem 5(4(3(2 modos diferentes de colorir o mapa se, em cada um desses modos, forem aplicadas as 5 cores. 04. Estando disponveis cinco cores, e colorindo-se as regies Nordeste e Sul com a mesma cor, existem somente 4(3(3 modos diferentes de colorir o mapa. 08. Estando disponveis cinco cores, e colorindo-se as regies Nordeste e Sul com a mesma cor, assim como as regies Norte e Sudeste, existem 5(4(3 modos diferentes de colorir o mapa. Questo 142 - (UFRN) Um fenmeno raro em termos de data ocorreu s 20h02min de 20 de fevereiro de 2002. No caso, 20:02 20/02 2002 forma uma seqncia de algarismos que permanece inalterada se reescrita de trs para a frente. A isso denominamos capicua. Desconsiderando as capicuas comeadas por zero, a quantidade de capicuas formadas com cinco algarismos no necessariamente diferentes : a) 120 b) 720 c) 900 d) 1000 Questo 143 - (UNIFESP SP) Considere a malha quadriculada exibida pela figura, composta por 6 quadrculas de 1 cm de lado cada.  EMBED CorelDraw.Graphic.9  A soma das reas de todos os possveis retngulos determinados por esta malha , em cm2 , a) 6. b) 18. c) 20. d) 34. e) 40. Questo 144 - (UNIFESP SP) O corpo clnico da pediatria de um certo hospital composto por 12 profissionais, dos quais 3 so capacitados para atuao junto a crianas que apresentam necessidades educacionais especiais. Para fins de assessoria, dever ser criada uma comisso de 3 profissionais, de tal maneira que 1 deles, pelo menos, tenha a capacitao referida. Quantas comisses distintas podem ser formadas nestas condies? a) 792. b) 494. c) 369. d) 136. e) 108. Questo 145 - (UNESP SP) Na conveno de um partido para lanamento da candidatura de uma chapa ao governo de certo estado havia 3 possveis candidatos a governador, sendo dois homens e uma mulher, e 6 possveis candidatos a vice-governador, sendo quatro homens e duas mulheres. Ficou estabelecido que a chapa governador/vice-governador seria formada por duas pessoas de sexos opostos. Sabendo que os nove candidatos so distintos, o nmero de maneiras possveis de se formar a chapa : a) 18. b) 12. c) 8. d) 6. e) 4. Questo 146 - (UEPI) Em um campeonato nacional de jud, existem 10 (dez) inscritos, cada um de uma cidade diferente do pas. O regulamento do campeonato estipula que cada atleta lutar com cada um dos outros competidores duas vezes, sendo cada uma das duas lutas na cidade natal de cada lutador. O nmero total de lutas do campeonato ser de; a) 45 b) 50 c) 72 d) 90 e) 100 Questo 147 - (UnB DF) Texto III Um levantamento estatstico efetuado em uma videolocadora permitiu estabelecer a seguinte distribuio dos filmes alugados, disponveis apenas nos formatos VHS ou DVD: 60% so filmes produzidos nos Estados Unidos da Amrica (EUA), sendo que  EMBED Equation.3  desses est em formato DVD; 25% so filmes nacionais, sendo que  EMBED Equation.3  desses est em formato DVD; os demais so filmes de origem europia, sendo que  EMBED Equation.3  deles esto em formato VHS. Na locadora mencionada no texto III, considere que, em uma determinada ocasio, foram devolvidas 17 fitas VHS que estavam alugadas. Destas, 8 foram produzidas nos EUA, 4 so de origem europia e 5 so filmes nacionais. Essas fitas foram colocadas em uma prateleira que possua 17 lugares vagos. Nessa situao, julgue os itens a seguir. 01. Se todas as 17 fitas forem distintas, ento o nmero de maneiras diferentes de organiz-las nessa prateleira ser divisvel por todos os nmeros primos menores que 18. 02. Se todas as fitas forem distintas, mantendo-se sempre os filmes europeus juntos, independentemente de sua ordenao, pode-se organizar as fitas na prateleira de 4! 13! maneiras distintas. 03. O nmero de maneiras distintas de se organizar essas fitas, fazendo que as de mesma origem fiquem sempre juntas, divisvel por 35. 04. Considere que: das 8 fitas dos EUA, 6 sejam cpias do mesmo filme; das 5 brasileiras, 4 sejam cpias do mesmo filme; das 4 europias, 2 sejam cpias do mesmo filme; todas as demais so distintas. Nesse caso, o nmero de maneiras diferentes em que pode ser organizada a prateleira divisvel por 27 33 52 72. Questo 148 - (ITA SP) Considere 12 pontos distintos dispostos no plano, 5 dos quais esto numa mesma reta. Qualquer outra reta do plano contm, no mximo, 2 destes pontos. Quantos tringulos podemos formar com os vrtices nestes pontos? a) 210 b) 315 c) 410 d) 415 e) 521 Questo 149 - (MACK SP) O nmero de filas diferentes que podem ser formadas com 2 homens e 3 mulheres, de modo que os homens no fiquem juntos, : a) 96 b) 72 c) 48 d) 84 e) 120 Questo 150 - (UFPel RS) Os algarismos que compem a data de nascimento de um vestibulando foram escritos em cartes, como ilustrado abaixo.  Para formar uma senha de oito caracteres, esse vestibulando deve usar simultaneamente todos os cartes acima. Se ele optar por come-la e termin-la com cartes que contenham algarismos iguais, o nmero de senhas distintas que esse vestibulando pode obter : a)  EMBED Equation.3 . b)  EMBED Equation.3 . c)  EMBED Equation.3 . d)  EMBED Equation.3 . e)  EMBED Equation.3 . f) I.R. Questo 151 - (UFAM) Numa escola do Ensino Mdio existem, 5 professores de Matemtica e 4 de Fsica. Quantas comisses de 3 professores podemos formar, tendo cada uma delas 2 matemticos e um fsico? a) 42 b) 45 c) 48 d) 50 e) 40 Questo 152 - (UFMS) Uma pessoa esqueceu sua senha bancria de seis dgitos, escolhidos entre 0, 1, 2, 3, 4, 5, 6, 7, 8 e 9, diante de um caixa eletrnico. Lembrava-se apenas de que a seqncia ordenada 2 0 0 3 figurava na senha, no sabendo se esse nmero localizava-se no comeo, meio ou final da senha. Supondo que a pessoa levou um minuto em cada tentativa de testar a senha correta (considere isso possvel) e que esgotou todas as possibilidades s acertando na ltima, quantos minutos a pessoa demorou nessa operao? Questo 153 - (UNIFOR CE) Considerando-se os anagramas da palavra FERIMENTO, sejam: X o conjunto dos que comeam pela letra E e Y o conjunto dos que terminam pela letra E. O nmero de elementos do conjunto X(Y igual a: a) 7! b) 8! c) 2.8! d) 5.8! e) 15.7! Questo 154 - (UECE) Dos 21 vereadores de uma Cmara Municipal, 12 so homens e 9 so mulheres. O nmero de Comisses de vereadores, constitudas com 5 membros, de forma a manter-se sempre 3 participantes de um sexo e 2 do outro, igual a: a) 10.364 b) 11.404 c) 12.436 d) 13.464 Questo 155 - (UECE) Com um grupo de 15 pessoas, do qual fazem parte Lcia e Jos, o nmero de comisses distintas que se podem formar com 5 membros, incluindo, necessariamente, Lcia e Jos, : a) 3003 b) 792 c) 455 d) 286 Questo 156 - (UEG GO) H muitas maneiras de escolher, entre vinte inteiros consecutivos, trs nmeros, de modo que a soma deles seja um nmero mpar. Assinale a alternativa com o nmero de escolhas possveis: a) 120 b) 450 c) 570 d) 1.140 e) 1.620 Questo 157 - (UEL PR) Marcam-se 5 pontos sobre uma reta r e 8 pontos sobre uma reta s, paralela a r. Quantos tringulos distintos existem com vrtices em 3 desses pontos? a) 220 b) 230 c) 274 d) 286 e) 294 Questo 158 - (UEM PR) Uma empresa conta com 5 motoristas e 10 vendedores. As equipes de vendas so formadas por 1 motorista e 3 vendedores. Nessas condies, assinale a(s) alternativa(s) correta(s). 01. A quantidade mxima possvel de equipes de vendas pode ser obtida calculando C15,4. 02. A quantidade mxima possvel de equipes de vendas pode ser obtida calculando C5,1(C10,3. 04. Com o motorista Joo e a vendedora Joana em uma mesma equipe, a quantidade mxima possvel de equipes diferentes pode ser obtida efetuando C9,2. 08. Se o motorista Joo e a vendedora Joana esto em equipes diferentes, ento a quantidade mxima possvel de equipes que pode ser formada nessas condies 564. 16. Com as vendedoras Joana e Maria em uma mesma equipe, a quantidade mxima possvel de equipes diferentes pode ser obtida efetuando A8,1(A5,1. Questo 159 - (UESPI) Admita que uma pessoa tem no mximo 299.999 fios de cabelo. Em uma cidade com 1,5 milho de habitantes, podemos garantir que existem: a) pelo menos 5 pessoas com exatamente o mesmo nmero de fios de cabelo. b) no mximo 4 pessoas com o mesmo nmero de fios de cabelo. c) mais de 10 pessoas com o mesmo nmero de fios de cabelo. d) 1,1 milho de pessoas com 300.000 fios de cabelo. e) 300.001 pessoas com, cada uma, um nmero diferente de fios de cabelo. Questo 160 - (UEG GO) Cinco pessoas esto preparando-se para viajar em um carro que comporta exatamente cinco passageiros, incluindo o motorista. Se dentre as cinco pessoas que viajaro apenas trs podem dirigir o carro, determine o nmero de possibilidades da distribuio das pessoas nos bancos do carro. Questo 161 - (UFMG) A partir de um grupo de oito pessoas, quer-se formar uma comisso constituda de quatro integrantes. Nesse grupo, incluem-se Gustavo e Danilo, que, sabe-se, no se relacionam um com o outro. Portanto, para evitar problemas, decidiu-se que esses dois, juntos, no deveriam participar da comisso a ser formada. Nessas condies, de quantas maneiras distintas se pode formar essa comisso? a) 70 b) 35 c) 45 d) 55 Questo 162 - (UFPA) Se os produtos de uma empresa, para fins de informatizao, so codificados com nmeros de trs algarismos, inclusive comeando com zero, ento o nmero de produtos, que podero ser codificados, ser calculado por: a) 93 b) 9.8.7 c) 10.9.8 d) 10.4.3 e) 103 Questo 163 - (UNIFOR CE) Seja a seqncia cujo primeiro termo 5 e cada termo seguinte obtido somando-se 3 unidades ao termo anterior. Quantos nmeros pares, de trs algarismos distintos entre si, podem ser formados com os algarismos que compem o 8 023o termo dessa seqncia? a) 18 b) 20 c) 28 d) 30 e) 36 Questo 164 - (UNIRIO RJ) Um aluno do curso de Teatro da UNIRIO participar de algumas apresentaes. Devido falta de recursos comum nas universidades federais, o figurino criado para essa produo teatral e, colocado sua disposio, composto de duas camisas, duas calas e trs gravatas. De quantas maneiras diferentes esse aluno poder entrar em cena, numa mesma apresentao, sabendo-se que ele dever usar uma camisa, uma cala e uma gravata desse figurino? a) 14 b) 12 c) 10 d) 8 e) 6 Questo 165 - (UERJ) Em outra barraca de frutas, as laranjas so arrumadas em camadas retangulares, obedecendo seguinte disposio: uma camada de duas laranjas encaixa-se sobre uma camada de seis; essa camada de seis encaixa-se sobre outra de doze; e assim por diante, conforme a ilustrao abaixo.  Sabe-se que a soma dos elementos de uma coluna do tringulo de Pascal pode ser calculada pela frmula  EMBED Equation.3 , na qual n e p so nmeros naturais,  EMBED Equation.3  e  EMBED Equation.3  corresponde ao nmero de combinaes simples de n elementos tomados p a p. Com base nessas informaes, calcule: a) a soma  EMBED Equation.3 ; b) o nmero total de laranjas que compem quinze camadas. Questo 166 - (UFPR) Numa certa rede bancria, cada um dos clientes possui um carto magntico e uma senha formada por seis dgitos. Para aumentar a segurana e evitar que os clientes utilizem datas de aniversrio como senha, o banco no permite o cadastro de senhas nas quais os dois dgitos centrais correspondam aos doze meses do ano, ou seja, senhas em que os dois dgitos centrais sejam 01, 02, , 12 no podem ser cadastradas. Quantas senhas diferentes podem ser compostas dessa forma?  a) 106 ( 12 . 104 b) 106 ( 12 c) 106 ( 12 . 102 d) 104 + 12 . 102 e) 104 ( 12 Questo 167 - (IME RJ) Considere o conjunto formado por m bolas pretas e n bolas brancas. Determine o nmero de seqncias simtricas que podem ser formadas utilizando-se todas as m + n bolas. Observao: uma seqncia dita simtrica quando ela possui a mesma ordem de cores ao ser percorrida da direita para a esquerda e da esquerda para a direita. Questo 168 - (IME RJ) Um grupo de nove pessoas, sendo duas delas irmos, dever formar trs equipes, com respectivamente dois, trs e quatro integrantes. Sabendo que os dois irmos no podem ficar na mesma equipe, o nmero de equipes que podem ser organizadas : a) 288 b) 455 c) 480 d) 910 e) 960 Questo 169 - (UFF RJ) Hoje em dia, possvel realizar diversas operaes bancrias a partir de um computador pessoal ligado Internet. Para esse acesso, o cliente de determinado banco, aps digitar o nmero de sua agncia e conta corrente, dever introduzir uma senha de quatro dgitos a partir de um teclado virtual como o da figura. Para inserir um dgito da senha da sua conta corrente, o cliente deste banco deve clicar em um dos quatro botes indicados pela inscrio clique aqui; isto , para inserir o dgito 4, por exemplo, pode-se clicar no boto clique aqui situado abaixo dos dgitos 0, 4 ou 7 ou naquele situado abaixo dos dgitos 2, 4 ou 8.  Pode-se afirmar que o nmero total de senhas compostas por quatro dgitos distintos que esto associadas seqncia de cliques, primeiro, no boto correspondente aos dgitos 1, 5 ou 8; depois, no boto correspondente aos dgitos 0, 4 ou 7; novamente no boto correspondente aos dgitos 1, 5 ou 8 e, por ltimo, no boto correspondente aos dgitos 0, 4 ou 7, igual a: a) 12 b) 24 c) 36 d) 54 e) 81 Questo 170 - (UFRJ) Nove pessoas sero distribudas em trs equipes de trs para concorrer a uma gincana. O nmero de maneiras diferentes de formar as trs equipes menor do que 300? Questo 171 - (UFSC) Assinale a(s) proposio(es) CORRETA(S). 01. Considerando-se um hexgono regular e tomando-se ao acaso uma das retas determinadas pelos seus vrtices, a probabilidade de que a reta passe pelo centro do hexgono  EMBED Equation.3 . 02. Se cinco atletas disputam uma prova de corrida de 800 metros, ento o nmero de resultados possveis para os dois primeiros lugares, sem que haja empates, 10. 04. Antnio, Cludio, Carlos e Ivan montaram uma empresa de prestao de servios e decidiram que o nome da empresa ser a sigla formada pelas iniciais dos seus nomes, por exemplo, CACI. O nmero de siglas possveis 12. 08. Numa lanchonete h cinco tipos de sucos: laranja, abacaxi, acerola, limo e morango. Eles so servidos em copos de trs tamanhos: pequeno, mdio e grande. No permitido misturar sabores. O nmero de maneiras possveis de se pedir um suco 15. 16. Quando sete pessoas se encontram e todas se cumprimentam, o nmero de apertos de mo possvel, sem que os cumprimentos se repitam, 42. Questo 172 - (ESPM SP) Uma associao recm-formada vai constituir uma diretoria composta de 1 presidente, 1 tesoureiro e 2 secretrios. Entre os membros da associao, 6 deles se candidataram a presidente, 4 outros se ofereceram para tesoureiro e 8 outros para a secretaria. O nmero de maneiras distintas que se tem para a formao dessa diretoria igual a: a) 1344 b) 672 c) 432 d) 384 e) 192 Questo 173 - (UFC CE) Escolhemos cinco nmeros, sem repetio, dentre os inteiros de 1 a 20. Calcule quantas escolhas distintas podem ser feitas, sabendo que ao menos dois dos cinco nmeros selecionados devem deixar um mesmo resto quando divididos por 5. Questo 174 - (UFPA) No carto da mega-sena existe a opo de aposta em que o apostador marca oito nmeros inteiros de 1 a 60. Suponha que o apostador conhea um pouco de Anlise Combinatria e que ele percebeu que mais vantajoso marcar um determinado nmero de cartes, usando apenas os oito nmeros, de modo que, se os seis nmeros sorteados estiverem entre os oito nmeros escolhidos, ele ganha, alm da sena, algumas quinas e algumas quadras. Supondo que cada aposta seja feita usando apenas seis nmeros, a quantidade de cartes que o apostador deve apostar a) 8 b) 25 c) 28 d) 19 e) 17 Questo 175 - (UFPE) Um quarteto de cordas formado por dois violinistas, um violista e um violoncelista, e os dois violinistas exercem funes diferentes. De quantas maneiras se pode compor um quarteto, se podemos escolher entre quatro violinistas, trs violistas e dois violoncelistas? Questo 176 - (UFSCar SP) Um encontro cientfico conta com a participao de pesquisadores de trs reas, sendo eles: 7 qumicos, 5 fsicos e 4 matemticos. No encerramento do encontro, o grupo decidiu formar uma comisso de dois cientistas para represent-lo em um congresso. Tendo sido estabelecido que a dupla deveria ser formada por cientistas de reas diferentes, o total de duplas distintas que podem representar o grupo no congresso igual a a) 46. b) 59. c) 77. d) 83. e) 91. Questo 177 - (UESC BA) Em um grupo de 15 professores, existem 7 de Matemtica, 5 de Fsica e 3 de Qumica. O nmero mximo de comisses que se pode formar com 5 professores, cada uma delas constituda por 2 professores de Matemtica, 2 de Fsica e 1 de Qumica, igual a 01. 2520 02. 630 03. 120 04. 65 05. 34 Questo 178 - (UFC CE) Uma empresa pretende dividir igualmente seus 1.392 funcionrios em equipes, de modo que cada uma tenha o mesmo nmero de pessoas do mesmo sexo. Sabendo que nesta empresa trabalham exatamente 720 mulheres, o nmero de integrantes de cada equipe ser no mximo: a) 120 b) 58 c) 48 d) 24 e) 12 Questo 179 - (UFPE) Admita que, em um exame com 10 questes, um estudante tem que escolher 8 questes para serem respondidas. Quantas escolhas o estudante far, se ele deve responder primeira ou segunda questo, mas no a ambas? a) 15 b) 16 c) 17 d) 18 e) 19 Questo 180 - (UFPI) Distribuindo 21 cadernos entre um menino e duas meninas de modo que cada menina receba o triplo de cadernos que cabe ao menino, podemos afirmar que: a) O menino recebe 3 cadernos. b) O menino recebe 2 cadernos. c) Cada menina recebe 5 cadernos. d) Cada menina recebe 7 cadernos. e) O menino recebe 3 cadernos e cada menina recebe 8 cadernos. Questo 181 - (UNIFOR CE) A Prefeitura de certa cidade pretende construir um painel ilustrativo dos Estados do Nordeste brasileiro. Considere que, nesse painel cada Estado ser pintado com uma nica cor; Estados distintos devero ser pintados, dois a dois, com cores distintas; os Estados do Cear, do Rio Grande do Norte e da Bahia s podero ser pintados nas cores verde, amarela, azul ou vermelha. Nessas condies, se para a execuo da tarefa forem disponibilizadas 9 cores diferentes, de quantos modos distintos podero ser escolhidas as cores para pintar os Estados no painel? a) 60 480 b) 51 840 c) 45 360 d) 24 640 e) 17 280 Questo 182 - (FUVEST SP) Um lotao possui trs bancos para passageiros, cada um com trs lugares, e deve transportar os trs membros da famlia Sousa, o casal Lcia e Mauro e mais quatro pessoas. Alm disso, 1. a famlia Sousa quer ocupar um mesmo banco; 2. Lcia e Mauro querem sentar-se lado a lado. Nessas condies, o nmero de maneiras distintas de dispor os nove passageiros no lotao igual a a) 928 b) 1152 c) 1828 d) 2412 e) 3456 Questo 183 - (UFRJ) Um jogo de computador tem diversas fases. As fases so compostas por nveis. A primeira fase tem um nico nvel, que d acesso aos trs nveis da segunda. Cada um dos nveis da fase k d acesso a trs nveis da fase  EMBED Equation.3 , de acordo com o esquema abaixo:  Assim, o diagrama correspondente s 4 primeiras fases o seguinte:  a) Quantos nveis tem a fase 6? b) De quantas maneiras diferentes, partindo da primeira fase, possvel chegar ao nvel 3072 da fase 13? Questo 184 - (UFG GO) Os computadores digitais codificam e armazenam seus programas na forma binria. No cdigo binrio, que um sistema de numerao posicional, as quantidades so representadas somente com dois algarismos: zero e um. Por exemplo, o cdigo  EMBED Equation.DSMT4 , no sistema binrio, representa o nmero  EMBED Equation.DSMT4 , do sistema de numerao decimal. Assim sendo, calcule quantos cdigos binrios podem ser escritos com exatamente nove algarismo, considerando que o primeiro algarismo do cdigo binrio  EMBED Equation.DSMT4 . TEXTO: 2 - Comum questo: 185 Uma bicicleta de marchas tem trs engrenagens na coroa, que giram com o pedal, e seis engrenagens no pinho, que giram com a roda traseira. Observe a bicicleta abaixo e as tabelas que apresentam os nmeros de dentes de cada engrenagem, todos de igual tamanho.   EMBED Equation.3   EMBED Equation.3  Cada marcha uma ligao, feita pela corrente, entre uma engrenagem da coroa e uma do pinho. Questo 185 - (UERJ) Um dente da 1 engrenagem da coroa quebrou. Para que a corrente no se desprenda com a bicicleta em movimento, admita que a engrenagem danificada s deva ser ligada 1 ou 2 engrenagem do pinho. Nesse caso, o nmero mximo de marchas distintas, que podem ser utilizadas para movimentar a bicicleta, de: a) 10 b) 12 c) 14 d) 16 Questo 186 - (UFRN) Numa caixa, so colocadas dez bolas que tm a mesma dimenso. Trs dessas bolas so brancas, e cada uma das outras sete de uma cor diferente. O nmero total de maneiras de se escolher um subconjunto de trs bolas, dentre essas dez, : a) 32 b) 128 c) 64 d) 256 Questo 187 - (UNIMONTES MG) Marcam-se 5 pontos sobre uma reta R e 8 pontos sobre uma reta R paralela a R. Quantos tringulos existem com vrtices em 3 desses 13 pontos? a) 220. b) 286. c) 66. d) 560. Questo 188 - (UESC BA) O nmero de modos para se formar uma fila com 8 casais de namorados, de forma que cada namorada fique junto do seu namorado e que pessoas do mesmo sexo no fiquem juntas, 01. 28 02. 28.8! 03. 8! 04. 16! 05. 2.8! Questo 189 - (UFOP MG) Numa sala de aula com 15 alunos, 10 so rapazes e 5 so moas. Dentre esses alunos, existe um nico casal de namorados. Sero formados grupos de 6 rapazes e 3 moas. O nmero de grupos que podem ser formados com a presena desse casal de namorados : a) 336 b) 504 c) 756 d) 1596 Questo 190 - (UNESP SP) Um reprter perguntou ao tcnico de um time de futebol de salo se ele j dispunha da escalao de sua equipe. O tcnico respondeu que jogariam Fulano, a grande estrela do time, e mais 4 jogadores. Supondo que o tcnico disponha de um elenco de 11 jogadores (incluindo Fulano) e que qualquer jogador pode ocupar qualquer posio, quantas equipes diferentes podem ser formadas de maneira que a resposta do tcnico seja verdadeira? a) 15. b) 44. c) 155. d) 210. e) 430. Questo 191 - (CEFET PR) A FACULDADE HIPOTENUSA dispe de 13 professores de uma disciplina X, sendo que, desses, apenas 4 so doutores. Para poder lanar no mercado um novo curso, so necessrios 5 professores dessa disciplina X, dos quais pelo menos um deve ser doutor. De quantas maneiras podemos dispor esses professores para que se cumpra essa exigncia? a) 1161 b) 1287 c) 126 d) 154440 e) 139320 Questo 192 - (UDESC SC) Se Cm,p simboliza a combinao de m elementos tomados p a p, portanto,  EMBED Equation.3  : a) 3 + log 2 + 2 log 3. b) 1 + log 2 + 3 log 3. c) 2 + log 2 + log 3. d) 1 + 2 log 2 + log 3. e) 3 + log 2 + log 3. Questo 193 - (UEPG PR) Sejam duas retas paralelas r e s. Sobre r marcam-se m pontos distintos e sobre s marcam-se 3m pontos distintos. Considerando todos os tringulos distintos que tm vrtices sobre esses pontos, assinale o que for correto. 01. Se o nmero de tringulos com base sobre s 5 vezes o nmero de tringulos com base sobre r, ento m = 2. 02. Se m = 2, o nmero total de tringulos 36. 04. Se m = 3, o nmero de tringulos com base sobre r 27. 08. Se m = 3, o nmero de tringulos com base sobre s 36. Questo 194 - (UFV MG) Os moradores do Condomnio Residencial Flor de Liz foram convocados para uma reunio, com a finalidade de escolher um sndico e trs membros do conselho fiscal. A escolha dever ser feita entre cinco moradores, no sendo permitida a acumulao de cargos. O nmero de maneiras diferentes de se fazer esta escolha : a) 10 b) 16 c) 20 d) 26 Questo 195 - (UFRN) Uma pessoa foi ao dentista e constatou que estava com cinco cries, cada uma em um dente. Ficou decidido que seria restaurado um dente cada vez que ela voltasse ao consultrio. O dentista combinou que marcaria as datas em cinco semanas seguidas, um dia a cada semana. Considerando-se apenas os dias teis e sabendo-se que, nesse perodo, ocorreriam, ao todo, dois feriados, em semanas diferentes, o nmero de maneiras distintas para se programar o tratamento do paciente seria: a) 3.125 b) 1.875 c) 1.600 d) 2.000 Questo 196 - (UNISA SP) Uma frutaria tem 128 engradados de mas. Cada engradado contm um mnimo de 120 e um mximo de 144 mas. Em tais condies, necessariamente, h pelo menos n engradados com um mesmo nmero de mas. O maior valor de n igual a a) 4. b) 5. c) 6. d) 24. e) 25. Questo 197 - (UERJ) Considere a situao abaixo: Em um salo h apenas 6 mulheres e 6 homens que sabem danar. Calcule o nmero total de pares de pessoas de sexos opostos que podem ser formados para danar. Um estudante resolveu esse problema do seguinte modo: A primeira pessoa do casal pode ser escolhida de 12 modos, pois ela pode ser homem ou mulher. Escolhida a primeira, a segunda pessoa s poder ser escolhida de 6 modos, pois deve ser de sexo diferente da primeira. H, portanto, 12 6 = 72 modos de formar um casal. Essa soluo est errada. Apresente a soluo correta. Questo 198 - (UESPI) Em um campeonato de xadrez, participam 10 jogadores. Na primeira etapa, sero realizados 5 jogos, com cada participante competindo em um nico jogo. De quantas maneiras podemos arrumar os participantes para a primeira etapa? Observao: no considere a ordem dos participantes de cada jogo, nem a ordem de realizao dos jogos. a) 945 b) 950 c) 955 d) 960 e) 965 Questo 199 - (UESPI) Em uma festa, so servidos dez tipos de salgadinhos (e h pelo menos seis salgadinhos de cada tipo). Calcule o nmero de possibilidades x que quatro convidados (A, B, C e D)tm de escolher salgadinhos, se A e B escolhero dois salgadinhos diferentes cada um, e C e D escolhero um salgadinho cada. Observao: desconsidere a ordem em que A, B, C e D escolhem os salgadinhos e tambm a ordem em que A e B escolhem, cada um, seus dois salgadinhos. a) 202.500 b) 203.000 c) 203.500 d) 204.000 e) 204.500 Questo 200 - (UNICAMP SP) Um casal convidou seis amigos para assistirem a uma pea teatral. Chegando ao teatro, descobriram que, em cada fila da sala, as poltronas eram numeradas em ordem crescente. Assim, por exemplo, a poltrona 1 de uma fila era sucedida pela poltrona 2 da mesma fila, que, por sua vez, era sucedida pela poltrona 3, e assim por diante. a) Suponha que as oito pessoas receberam ingressos com numerao consecutiva de uma mesma fila e que os ingressos foram distribudos entre elas de forma aleatria. Qual a probabilidade de o casal ter recebido ingressos de poltronas vizinhas? b) Suponha que a primeira fila do teatro tenha 8 cadeiras, a segunda fila tenha 2 cadeiras a mais que a primeira, a terceira fila tenha 2 cadeiras a mais que a segunda e assim sucessivamente at a ltima fila. Determine o nmero de cadeiras da sala em funo de n, o nmero de filas que a sala contm. Em seguida, considerando que a sala tem 144 cadeiras, calcule o valor de n. GABARITO: 1) Gab: D 2) Gab: 63 3) Gab: D 4) Gab: 6 5) Gab: 456 comisses 6) Gab:E 7) Gab: 140 8) Gab: 1140 9) Gab: C 10) Gab: C 11) Gab: A 12) Gab: E 13) Gab: B 14) Gab: D 15) Gab: B 16) Gab: C 17) Gab: A 18) Gab: B 19) Gab: 78 20) Gab: VF*V/FVV * Como o nmero de jogos total que a equipe venceu 9, preciso reconhecer como verdadeira a afirmao de que a equipe venceu tambm 7 jogos. Como, porm, no foram apenas 7 os jogos vencidos, mas 9 ao todo, o que possibilita a interpretao da alternativa como falsa, o Ncleo de Concursos da UFPR considerar corretas as duas solues para a alternativa. 21) Gab: B 22) Gab: Circunferncia com centro em (5,4) e raio r = 4. Pontos requeridos: 6, 7 e 8 (2 vezes), 9 (1 vez). Nmero de tringulos = C7,3 = 35. 23) Gab: D 24) Gab: A 25) Gab: 08 26) Gab: E 27) Gab: A 28) Gab: A 29) Gab: E 30) Gab: D 31) Gab: a) 27 b) Os pontos de P tais que  EMBED Equation.3  esto contidos em um quadrado de lado 2 paralelo ao plano xy, como ilustra a figura.  So oito retas que passam por exatamente trs pontos, como indicam as figuras abaixo.  32) Gab: a) para x=4, temos y=5 e, para x=5, temos y=4 b) 18 33) Gab: C 34) Gab: B 35) Gab: B 36) Gab: B 37) Gab: A 38) Gab: 70 39) Gab: A 40) Gab:A 41) Gab: C 42) Gab: C 43) Gab: a) 20160 b) 480 c) 2016 44) Gab: D 45) Gab: 215 comisses 46) Gab: C 47) Gab: E 48) Gab: 28 49) Gab: C 50) Gab: E 51) Gab: a)  EMBED Equation.3  b)  EMBED Equation.3  52) Gab: VVVF 53) Gab: D 54) Gab: 03 55) Gab: D 56) Gab: C 57) Gab: D 58) Gab: 31 59) Gab: B 60) Gab: 210 nmeros naturais 61) Gab: A 62) Gab:  EMBED Equation.3  63) Gab: B 64) Gab: D 65) Gab: E 66) Gab: A 67) Gab: C 68) Gab: A 69) Gab: E 70) Gab: 83 71) Gab: E 72) Gab: a) 25 = 32 ; b) 12 73) Gab: C 74) Gab: B 75) Gab: 1820 76) Gab: A 77) Gab: E 78) Gab: C 79) Gab: B 80) Gab: B 81) Gab: B 82) Gab: C 83) Gab: A 84) Gab: A 85) Gab: D 86) Gab: E 87) Gab: A 88) Gab: D 89) Gab: D 90) Gab: B 91) Gab: D 92) Gab: D 93) Gab: D 94) Gab: FFVV 95) Gab: C 96) Gab: E 97) Gab: D 98) Gab: D 99) Gab: E 100) Gab: 2520 provas diferentes 101) Gab: B 102) Gab: 3600 e 4200 103) Gab: C 104) Gab: D 105) Gab: A 106) Gab: A 107) Gab: 84 108) Gab: E 109) Gab: B 110) Gab: B 111) Gab: A 112) Gab: D 113) Gab: C 114) Gab: E 115) Gab: E 116) Gab: D 117) Gab: 120 118) Gab: B 119) Gab: D 120) Gab: E 121) Gab: E 122) Gab: C 123) Gab: 70 124) Gab: E 125) Gab: 84 126) Gab: a) 20 b) 28 c) 28 127) Gab: 125 comisses 128) Gab: C 129) Gab: A 130) Gab: D 131) Gab: C 132) Gab: C 133) Gab: B 134) Gab: 12 135) Gab: A 136) Gab: C 137) Gab: D 138) Gab: C 139) Gab: B 140) Gab: E 141) Gab: VVFV 142) Gab: C 143) Gab: E 144) Gab: D 145) Gab: C 146) Gab: D 147) Gab: CEEC 148) Gab: A 149) Gab: B 150) Gab: C 151) Gab: E 152) Gab: 300 153) Gab: E 154) Gab: D 155) Gab: D 156) Gab: C 157) Gab: A 158) Gab: 30 159) Gab: A 160) Gab: 72 possibilidades 161) Gab: D 162) Gab: E 163) Gab: D 164) Gab: B 165) Gab: a) 969 b) S = 1.360 laranjas 166) Gab: A 167) Gab: Se m+n mpar, h  EMBED Equation.3 seqncias simtricas; se m+n par e m e n so mpares, no h seqncias simtricas; se m+n par e m e n so pares, h  EMBED Equation.3  seqncias simtricas. 168) Gab: D 169) Gab: C 170) Gab: Sim, porque 280 menor que 300 171) Gab: 12 172) Gab: B 173) Gab: 14480. 174) Gab: C 175) Gab: 72 176) Gab: D 177) Gab: 02 178) Gab: C 179) Gab: B 180) Gab: A 181) Gab: E 182) Gab: E 183) Gab: a) 63 nveis b) 2 maneiras 184) Gab: Pelo princpio fundamental da contagem:  EMBED Equation.3  Podem ser escritos  EMBED Equation.DSMT4  cdigos binrios. 185) Gab: A 186) Gab: C 187) Gab: A 188) Gab: 05 189) Gab: C 190) Gab: D 191) Gab: A 192) Gab: D 193) Gab: 03 194) Gab: C 195) Gab: D 196) Gab: C 197) Gab: H 6 possibilidades de se escolher uma mulher e, para cada uma dessas escolhas, existem 6 possibilidades de se escolher um homem. Portanto, o nmero de maneiras distintas de se formar um casal dado por  EMBED Equation.3  198) Gab: A 199) Gab: A 200) Gab: a) 1/4 ou 25% b) O teatro tem n2 + 7n cadeiras. 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