Análise Combinatória
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Análise Combinatória
QUESTÃO 145 ----------------------------------------------------
Uma bicicleta de marchas tem três engrenagens na coroa, que giram com o pedal, e seis engrenagens no pinhão, que giram com a roda traseira. Observe a bicicleta a seguir e as tabelas que apresentam os números de dentes de cada engrenagem, todos de igual tamanho. Cada marcha é uma ligação, feita pela corrente, entre uma engrenagem da coroa e uma do pinhão. Um dente da 1ª engrenagem da coroa quebrou. Para que a corrente não se desprenda com a bicicleta em movimento, admita que a engrenagem danificada só deva ser ligada à 1ª ou à 2ª engrenagem do pinhão.
![Análise Combinatória 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)
Nesse caso, o número máximo de marchas distintas, que podem ser utilizadas para movimentar a bicicleta, é de:
A 10 B 12 C 14 D 16 E 18
gab c
Uma bicicleta de marchas tem três engrenagens na coroa, que giram com o pedal, e seis engrenagens no pinhão, que giram com a roda traseira. Observe a bicicleta a seguir e as tabelas que apresentam os números de dentes de cada engrenagem, todos de igual tamanho. Cada marcha é uma ligação, feita pela corrente, entre uma engrenagem da coroa e uma do pinhão. Um dente da 1ª engrenagem da coroa quebrou. Para que a corrente não se desprenda com a bicicleta em movimento, admita que a engrenagem danificada só deva ser ligada à 1ª ou à 2ª engrenagem do pinhão.
Nesse caso, o número máximo de marchas distintas, que podem ser utilizadas para movimentar a bicicleta, é de:
A 10 B 12 C 14 D 16 E 18
gab c
Gemma Galgani- Jedi
- Mensagens : 464
Data de inscrição : 30/06/2021
Re: Análise Combinatória
Olá Gemma;
Se estivermos utilizando a primeira coroa, só podemos ligar com a primeira e a segunda engrenagem do pinhão (2 opções). As outras coroas não possuem restrição, portanto, 2.6 = 12 opções. O número máximo de marchas distintas é igual à 14 (2+12).
Se estivermos utilizando a primeira coroa, só podemos ligar com a primeira e a segunda engrenagem do pinhão (2 opções). As outras coroas não possuem restrição, portanto, 2.6 = 12 opções. O número máximo de marchas distintas é igual à 14 (2+12).
qedpetrich- Monitor
- Mensagens : 2497
Data de inscrição : 05/07/2021
Idade : 24
Localização : Erechim - RS / Passo Fundo - RS
Gemma Galgani gosta desta mensagem
Re: Análise Combinatória
mt obg, mais simples q pensava.qedpetrich escreveu:Olá Gemma;
Se estivermos utilizando a primeira coroa, só podemos ligar com a primeira e a segunda engrenagem do pinhão (2 opções). As outras coroas não possuem restrição, portanto, 2.6 = 12 opções. O número máximo de marchas distintas é igual à 14 (2+12).
Gemma Galgani- Jedi
- Mensagens : 464
Data de inscrição : 30/06/2021
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