HD sata 3 em mobo sata 2?

doughboy

know-it-all Member
Registrado
posso colocar um HD sata 3 em uma placa mãe que possui só sata 2?se sim tenho que fazer alguma coisa antes?ou só instalar normalmente e instalar o windows?vlw agradeço desde já ;)
 
Pode usar normalmente.
 
Não precisa fazer nada... Pode ir se medo
 
Olá doughboy.



Não tem problema não, só a velocidade de seu HD vai ser a mesma que um SATA 2, e não um SATA 3, se isso não é um problema então esta tudo certo.



Só mais uma recomendação, sempre mantenha cópias de backup de seus arquivos mais importantes.



Abraço.
 
se quiser desempenho maximo sem trocar de placa mae, tem umas placas pci com conexao sata 3 com suporte a boot. abçs
 
sata 3 em hd é só jogada de marketing ,a velocidade fica igual de um sata 2 ! só tem diferença em ssd
 
Porque o fabricante usaria um controlador antigo quando se tem um novo e mais eficiente (e provavelmente mais barato) no mercado, e ainda perder a oportunidade de anunciá-lo como compatível com as tecnologias atuais?

Não há nada de errado em os fornecedores venderem discos SATA III. Cabe ao usuário avaliar as especificações do modelo e avaliar o que tem mais performance.
 
sata 3 em hd é só jogada de marketing ,a velocidade fica igual de um sata 2 ! só tem diferença em ssd

logico que tem diferença. pode ser minima mais tem sim.
 
não tem ! pesquisei bastante sobre isso ,não existe diferença de desempenho ,isso é apenas jogada de marketing !

Claro que tem diferença. Melhor você "pesquisar" direito.
 
ia dar o mesmo conselho. mas acho que ele ja ta de opiniao formada, ou alguem enfiou isso na cabeça dele. ja falei. a diferença é pouca, porem existe... e pode aumentar a depender do hd. tanto existe que os ssds estao ai pra provar que a sata 2 tem limitaçao de velocidade comparada a sata 3
 
ia dar o mesmo conselho. mas acho que ele ja ta de opiniao formada, ou alguem enfiou isso na cabeça dele. ja falei. a diferença é pouca, porem existe... e pode aumentar a depender do hd. tanto existe que os ssds estao ai pra provar que a sata 2 tem limitaçao de velocidade comparada a sata 3

me prove isso então ! lógico que vai existir diferença se tratando de ssd ,ne ! esperando aqui você me provar que existe diferença entre sata 2 e sata 3 ná pratica se tratando de hds
 
Achei esse comparativo bem rapido na net. como eu disse é pequena mais tem. e se vc procurar mais com certeza vai achar.

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
rLXkgXS.png
 
amigo , a diferença não existe ! isso é apenas ilusão ,vc pagaria algo a mais por 2 mb/s ? creio que não ! isso é apenas jogada para as empresas venderem ,mas na real é insignificante !
 
logico que é insignificante. nunca disse que era desempenho extremo. mais como eu disse, isso pode aumentar a depender do hd. eu falo pois tinha 2 velocirraptors. 1 sata 2 e 1 sata 3. e fiz a comparaçao. entre eles a diferença era bem maior. logico que esses lixos que eles inundam o mercado nao vai se comparar. mais a verdade é que a diferença existe, ta lá, impeceptivel em varios casos, porem ainda esta lá. nao vale a pena pagar a mais por isso. principalmente nós usuarios comuns. mais estando no mesmo preço eu escolho a tecnologia mais atual.
 
obrigado pessoal vou colocar o sata 3 pq não achei para venda sata 2,vou colocar em um pc que está aqui parado só para ver filmes e navegar mesmo. :)

amanhã deve chegar o HD.

:joia:
 
logico q existe diferença de velocidade
so comprar um hd sata 3 de gente q vc vai ver...nao esses cacarecos cheio de remendo


Diferenças entre SATA I, SATA II e SATA III
Qual a diferença entre SATA II e SATA III?
SATA I (revisão 2.x) conhecida como SATA 1.5Gb/s, uma segunda geração de interface SATA rodando a 1.5 Gb/s. O caudal de largura de banda que é suportado pela interface é de até 150MB/s.

SATA II (revisão 2.x), conhecida como SATA 3Gb/s, é uma segunda geração de interface SATA rodando a 3,0 Gb /s. O caudal delargura de banda que é suportado pela interface é de até 300MB/s.

SATA III (revisão 3.x), conhecida como SATA 6Gb/s, é uma terceira geração de interface SATA rodando a 6.0Gb /s. O caudal delargura de banda que é suportado pela interface é de até 600 MB /s. Esta interface é compatível com interface SATA de 3 Gb/s.

As especificações SATA II são compatíveis com versões anteriores para funcionar em portas SATA I. As especificações SATA III são compatíveis com versões anteriores para funcionar em portas SATA I e SATA II. No entanto, a velocidade máxima será mais lentadevido às limitações de velocidade das portas SATA.

Exemplo: o SanDisk Extreme SSD suporta a interface SATA 6Gb/s e quando conectado a uma entrada SATA 6Gb/s, pode chegar atéuma leitura sequencial de leitura e gravação de 550/520MB/s, respectivamente. No entanto, quando a unidade estiver ligada a uma entrada SATA 3 Gb/s, pode chegar até uma leitura sequencial de leitura e gravação de 285/275MB/s, respectivamente.
 
A diferença é minima, não chega a 5%. Isso no caso dos HDs, obvio que quando se fala em SSD a diferença é enorme, como ja foi explicado no post acima.
 

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