Added: 1 year ago
From: keleshevCOM
Views: 9,065
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  • u should have answered her, buddy ;)

    cheers, great vid.

  • Thank you SO MUCH for taking the time and making this videos, I understand everything now :D

  • can you help me solve (A'+B'+C')*(A+B+C')

  • Thank you very much

  • helped me solve the question (x+y)' * (x'+y')

  • Comment removed

  • OMG!!! You are a lifesaver!!!

  • that was genius. thanks keleshevCOM :D

  • Great work thanks

  • Thank you for your efforts!!! Great videos.

  • 7:58 It his friend using a "call a friend" option from "who wants to be a millionaire"

  • HI, I WANT TO KNOW IF U LEAVE AN EXPRESSION LIKE THIS; NOT A+A NOT B NOT C, IS IT SIMPLIFIED? OR CAN IT BE SIMPLIFIED FURTHER BECAUSE THERE IS A and NOT A?

  • Hey man, I've been watching your videos for about 2 weeks now, I have an exam this Friday and I'm happy to have found someone who could explain this thoroughly, I haven't found anyone on YouTube who has done this way, I finally understand boolean algebra, thanks.

  • im sorry, i am having trouble understanding the A + AB = A(1+B) part,what do u mean by moving them out of brackets?PLEASE HELP T_T

  • @Supermanu15 say, if you multiply A by (1+B):

    first you multiply A by 1

    then A by B

    and sum them up - you got A*1 + AB witch is A + AB

    that's why A(1 + B) = A + AB and vice versa :-)

    when I say "taking A out of brackets" I mean that A in A+AB is a common factor (we have A in both terms - in A which is same as A*1, and in AB). So if we it's in both terms separately (A*1 + AB) or together A(1+B) the result is the same.

    Hope it's clear. Please ask me more questions if something is not clear :-)

  • @keleshevCOM that was clear as crystal!!!! :D thanks man!it took me a lot of time just gazing at the reason why it turned into A(1+B) like O_O..thanks for clearing up the fog teach,haha you'll be my online teacher now,since i always come late during class :D

  • @Supermanu15 You are welcome :-)

  • Woah. "I'm guessing this is obvious to you at this point..."

    Personally, I'm glad you're explaining it this thoroughly! Great vids, keep em coming.

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