4 votes 4 votes In CRC checksum method, assume that given frame for transmission is 1101011011 and the generator polynomial is $G(x) = x^{4}+ x + 1$. After implementing $CRC$ encoder, the encoded word sent from sender side is _____. 11010110111110 11101101011011 110101111100111 110101111001111 Computer Networks ugcnetcse-aug2016-paper3 computer-networks crc-polynomial checksum + – makhdoom ghaya asked Oct 1, 2016 retagged Jun 18, 2019 by Cristine makhdoom ghaya 16.6k views answer comment Share Follow See all 0 reply Please log in or register to add a comment.
Best answer 4 votes 4 votes Generator x 4 + x+ 1 can be written as 10011 append remainder 1110 to the actual word. Encoded word will be (A) 11010110111110 sh!va answered Mar 8, 2017 selected Sep 11, 2017 by sourav. sh!va comment Share Follow See all 0 reply Please log in or register to add a comment.
1 votes 1 votes option A is correct CRC GENRATER :::::::: 10011 we append 0000 and data is 11010110110000 after xoring 11010110111110 Shubham Pandey 2 answered Oct 1, 2016 Shubham Pandey 2 comment Share Follow See 1 comment See all 1 1 comment reply Sachin Kumar commented Sep 11, 2017 reply Follow Share Can you tell how u calculated this. I know the complete process, but not shortcut (as you said by XORing) XORing what ?? 0 votes 0 votes Please log in or register to add a comment.