28. A code with minimum distance of 10 can correct up to how many errors?Group of answer choices44.556

If the Hamming distance between words c1 and c2 of C error correcting code is 7, can C code correct 4 errors?

Q1. As discussed in the first assignment, it can be helpful to study the probability oferrors and therefore it is useful to know the cardinalities of sets of words and validcodewords — this is where combinatorics comes in.(a) In Question 3 of Assignment 1, it was stated that the set of all bit strings oflength four has 16 elements and the set of all bit strings of length 12 has4096. Justify these cardinalities.2 marks(b) Suppose that a code is made up six digits from the range 0–9 (inclusive)and satisfies the rules:• The first three digits must be odd (and non-zero).• No number is repeated in the first five digits.• The sixth digit is the remainder of the sum of the first five digits dividedby 10.i. How many valid codewords are there?4 marksii. What is the probability that a random selected six digit number is a validcodeword?2 marks(c) One common mistake humans make when reading out numbers is transpo-sitions. Transposition is the special case of swapping letters of a word givenby swapping adjacent letters. (In Assignment 1 we mentioned that ISBN-10could detect such errors.)How many distinguishable rearrangements (not just transpositions) of theISBN-10 code0-205-08005-7are there?2 marksTotal: 10 marksPage 3 of 8

How many errors can the Digital Electronics parity method find in a single word? (A) Single error(B) Double error(C) Triple error(D) Multiple errors

If the code throws an error, in which line will it occur? Enter an integer between 1 and 7, both endpoints included.

Which of the following statement(s) would give an error during execution ofthe following code?tup = (20,30,40,50,80,79)print(tup) #Statement 1print(tup[3]+50) #Statement 2print(max(tup)) #Statement 3tup[4]=80 #Statement 4Options:a. Statement 1b. Statement 2c. Statement 3d. Statement 4