Momentum linear de um bloco
2 participantes
PiR2 :: Física :: Mecânica Geral
Página 1 de 1
Momentum linear de um bloco
Dois objetos, A e B, tendo o mesmo momentum linear, são arremessados horizontalmente, um de cada vez, sobre uma superfície sem atrito em direção a uma mola, conforme representa a figura abaixo.
![Momentum linear de um bloco A3W9vW4+hY5NAAAAAElFTkSuQmCC](data:image/png;base64,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)
O objeto A provocará a maior deformação na mola se
(A) tiver massa maior do que B.
(B) tiver massa igual a B.
(C) o módulo de sua velocidade for maior do que o de B.
(D) o módulo de sua velocidade for menor do que o de B.
(E) o módulo de sua velocidade for igual ao de
O objeto A provocará a maior deformação na mola se
(A) tiver massa maior do que B.
(B) tiver massa igual a B.
(C) o módulo de sua velocidade for maior do que o de B.
(D) o módulo de sua velocidade for menor do que o de B.
(E) o módulo de sua velocidade for igual ao de
- Gabarito:
- c
guuigo- Padawan
- Mensagens : 91
Data de inscrição : 20/08/2023
Re: Momentum linear de um bloco
Suponha o objeto (m,v) para a mola (k). A deformação x compensa a perda de energia cinética: mv²/2 = kx²/2 => x² = mv²/k, então a deformação será tão maior quanto maior for o produto mv². Por outro lado, p = mv, então x² = mv² = (mv)²/m = p²/m. Logo a deformação depende nesse caso exclusivamente de m (já que pa = pb). É tão maior x² quanto menor for m (dividir por número menor).
A) massa maior => divide por número maior => menor x² => menor deformação
B) massas iguais => mesma deformação
Vamo mexer pra aceitar a velocidade agora. x² = mv² = (mv)v => x² = pv. Então se eu dependo só da velocidade, será tão maior quanto maior for a velocidade. Daí vem o gabarito C.
A) massa maior => divide por número maior => menor x² => menor deformação
B) massas iguais => mesma deformação
Vamo mexer pra aceitar a velocidade agora. x² = mv² = (mv)v => x² = pv. Então se eu dependo só da velocidade, será tão maior quanto maior for a velocidade. Daí vem o gabarito C.
Lipo_f- Jedi
- Mensagens : 259
Data de inscrição : 16/05/2024
Idade : 19
Localização : Belém, Pará
![-](https://2img.net/i/empty.gif)
» Momentum linear
» Momento Linear Sistema projétil+bloco
» Momento Linear - Bloco sobre uma cunha
» Força que bloco A exerce no bloco B
» Momentum
» Momento Linear Sistema projétil+bloco
» Momento Linear - Bloco sobre uma cunha
» Força que bloco A exerce no bloco B
» Momentum
PiR2 :: Física :: Mecânica Geral
Página 1 de 1
Permissões neste sub-fórum
Não podes responder a tópicos
|
|