A figura a seguir mostra o gráfico da posição em função do ...
Próximas questões
Com base no mesmo assunto
Ano: 2016
Banca:
Cepros
Órgão:
CESMAC
Prova:
Cepros - 2016 - CESMAC - Processo Seletivo Tradicional-2017.1- AGRESTE |
Q1332747
Física
A figura a seguir mostra o gráfico da posição em
função do tempo de uma partícula que se move em
linha reta. Considerando este gráfico, que afirmação
podemos fazer a respeito das velocidades v1 e v2 da
partícula respectivamente nos instantes t1 e t2
indicados no gráfico?
![Imagem associada para resolução da questão](data:image/png;base64,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)