A figura a seguir mostra uma força dependente do tempo Fx ...
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Com base no mesmo assunto
Q1170326
Física
A figura a seguir mostra uma força
dependente do tempo Fx
(t) agindo sobre
uma partícula em movimento ao longo de
um eixo x. Qual é o impulso total dado à
partícula?
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questão](data:image/png;base64,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)