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 16.8k 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.