An error correcting code has the following code words: 00000000, 00001111, 01010101, 10101010, 11110000. What is the maximum number of bit errors that can be corrected?
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A: Below i have answered:
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A: Ansawer:- a. 0000111100001111 00001111 = 15 00001111 = 15 so 0000111100001111 = 15.15 b.…
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A: The above question is solved in step 2:-
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A: The, answer has given below:
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A: I have given an answer in step 2.
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- What is causing this errorAn ISBN-10 (International Standard Book Number) consists of 10 digits: d1d2d3d4d5d6d7d8d9d10. The last digit, d10, is a checksum, which is calculated from the other nine digits using the following formula: (d1 * 1 + d2 * 2 + d3 * 3 + d4 * 4 + d5 * 5 + d6 * 6 + d7 * 7 + d8 * 8 + d9 * 9) % 11 If the checksum is 10, the last digit is denoted as X according to the ISBN-10 convention. Write a program that prompts the user to enter the first 9 digits and displays the 10-digit ISBN (including leading zeros). Sample Run 1 Enter the first 9 digits of an ISBN as a string: 3601267 Incorrect input. It must have exact 9 digits Sample Run 2 Enter the first 9 digits of an ISBN as a string: 013601267 The ISBN-10 number is 0136012671 Sample Run 3 Enter the first 9 digits of an ISBN as a string: 013031997 The ISBN-10 number is 013031997X **PYTHON***An ISBN-10 (International Standard Book Number)consists of 10 digits: d1d2d3d4d5d6d7d8d9d10. The last digit, d10, is a checksum,which is calculated from the other 9 digits using the following formula:(d1 x 1 + d2 x 2 + d3 x 3 + d4 x 4 + d5 x 5 +d6 x 6 + d7 x 7 + d8 x 8 + d9 x 9),11If the checksum is 10, the last digit is denoted as X according to the ISBN-10convention. Write a program that prompts the user to enter the first 9 digits anddisplays the 10-digit ISBN (including leading zeros). Your program should readthe input as an integer. Here are sample runs: Enter the first 9 digits of an ISBN as integer: 013601267 ↵EnterThe ISBN-10 number is 0136012671
- A bit is a binary digit. Because a bit has two possible values (0 and 1), it can be used to distinguish two items. In general, n bits will distinguish how many items. Group of answer choices a. n^2 b. 2n c. log2n d. 2^nIn the following code, what is the minimum distance for the code? What is the best situation we might hope for in connection with error detection and error correction? (011100) (011011) (111011) (100011) (000000) (010101) (110100) (110011)What is the error ?
- MIPS help: Iteratively calculate the factorial of n*n*n*n ( ). Assume n is between 0 and -5, How do you write a factorial code for negative numbers in MIPSSubtract in the indicated base (base eight). The answer is [1]-base eight. (Just type the numerica value only). 462-base eight - 177-base eightUpvote for correct answer. Thanks. (6) Determine if the following piece of Hamming Code has an error. If it does, list the error’s location, correct it, then give the decimal number transmitted by the code. Show detailed work. 1110010