Will my motherboard be compatible with my new graphics card?

Vaggelis69

Reputable
Jan 30, 2015
15
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4,510
Hello guys, lately I've been lagging on League of legends and I want to buy a new Graphics card.. So, my motherboard's type is AWRDAPCI. I want to buy this Graphics card nvidia geForce gtx 650. So, my question is will the Graphics card be compatible with my motherboard?

Thanks for your time!
Also, sorry if I make a mistake on english, I'm not an english native speaker.
 
If your motherboard has a PCIe x16 slot (check on the picture), you should be good to go.

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
 
Solution

Vaggelis69

Reputable
Jan 30, 2015
15
0
4,510
Also I have one more question, because my pc is old when I changed a Graphics card 2 years ago, I went to a shop which sells computer stuff and it picked me a card that my pc would be alright with, so my question is will my pc be alright with the new Graphics card or it won't work at all? Thanks again man, your answer was so useful!
Thanks again~!