Reconsider 111 011 000 in a binary format 2.1) Find the codeword corresponding to this dataword using the CRC error detection technique, and the divisor polynomial g(x) = x°+x?+1. Do Binary division with Os and 1s. 2.2) Compute now the codeword corresponding to this dataword assuming that the divisor polynomial that is used is f(x) = x+1. Do Polynomial division. 2.3) Assume that an error corrupted the first two bits of the dataword; show how the CRC technique allows you to detect such an error using the divisor of question 2.2.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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Reconsider ' 111 011 000
in a binary format
2.1) Find the codeword corresponding to this dataword using the CRC error detection
technique, and the divisor polynomial g(x) = x³+x²+1. Do Binary division with Os and 1s.
2.2) Compute now the codeword corresponding to this dataword assuming that the divisor
polynomial that is used is f(x) = x°+1. Do Polynomial division.
2.3) Assume that an error corrupted the first two bits of the dataword; show how the CRC
technique allows you to detect such an error using the divisor of question 2.2.
Transcribed Image Text:Reconsider ' 111 011 000 in a binary format 2.1) Find the codeword corresponding to this dataword using the CRC error detection technique, and the divisor polynomial g(x) = x³+x²+1. Do Binary division with Os and 1s. 2.2) Compute now the codeword corresponding to this dataword assuming that the divisor polynomial that is used is f(x) = x°+1. Do Polynomial division. 2.3) Assume that an error corrupted the first two bits of the dataword; show how the CRC technique allows you to detect such an error using the divisor of question 2.2.
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