Explain in your own words the Cyclic Redundancy Check method for Error Detection. Give an example of your experience with binary division.
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- Explain the Cyclic Redundancy Check approach for Error Detection in your own words. Give your own Binary Division example (do not copy and paste the example from the handouts).In Cyclic redundancy check (CRC), the dataword is 5 bits and the codeword is 8 bits.[15 marks]i.How many 0s need to be added to the dataword to make the dividend?ii.What is the size of the remainder?iii.What is the size of the divisor?ASCII Codes can be helpful to find binary code of different decimal numbers and alphabets etc. You have to consider 65 and its equivalent code of 16 bits will be considered for bit sequence and a divisor for CRC. Follow this process; first 8 bits will be used for data while next 4 bits will be used for divisor (if there are 4 zeroes in your case then replace with 1001), neglect last 4 bits. Also check your answer.
- Gray Code is one way of representing binary numbers.i. Identify the advantages of using gray code over binaryii. Assuming you were tasked to create a Gray Code to BCDconverter, design a truth table to accommodate all possibleconversion values.How exactly does one go about carrying out cyclic redundancy checks?This is all about BINARY CODES... PLEASE GIVE SHORT SOLUTION ONLY PLEASE! show the process how you are able to arrive with your chosen answer
- Question 1. Do the cyclic redundancy check if you know that the used data is 100100 and the divisor is 1101. Show all the steps.Show that the negation of Tmin is Tmin. You can pick any Tmin (Tmin for 4-bits, Tmin for 5 bits etc). Also, explain why the negation of Tmin is Tmin. (Hint: ‘negation’ and ‘not operator’ is not the same thingComputer Systems In your implementation of the ALU there is no need to detect or handle overflow. However, it's a good mental exercise to think about when/how an overflow might occur. When adding numbers with different signs, overflow cannot occur because the sum must be no larger than one of the numbers. What happens when the signs of the numbers are the same? What happens in the case of subtraction? How do we detect when an overflow does occur?