We've seen that the bit string for the set "I, 3, 5, 7" is 10 1010 1010, with the universal set "l, 2, 3, 4, 5, 6, 7, 8, 9, 1 OJ." What is the bit string for this set's complement?
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We've seen that the bit string for the set "I, 3, 5, 7" is 10 1010 1010, with the universal set "l, 2, 3, 4, 5, 6, 7, 8, 9, 1 OJ."
What is the bit string for this set's complement?
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- We have seen that the bit string for the set {I, 3, 5, 7, 9} (with universal set {l, 2, 3, 4,5, 6, 7, 8, 9, 1 OJ) is10 1010 1010.What is the bit string for the complement of this set?(b) The bit strings for the sets {1,2,3,4,5} and {1,3,5,7,9} are 1111100000 and 1010101010, respectively. Use bit strings to find union, intersection and complement of both sets.The bit strings for the sets {I, 2, 3, 4, 5} and {I, 3, 5, 7, 9} are 1 1 1 1 1 0 0000 and 10 1010 1010,respectively. Use bit strings to find the union and intersection of these sets
- For an 8 bit string 01011011, determine the Hamming bits required and show that if there is an error in the last bit it received, it can be corrected using Hamming codes.A repetition code is an [n, 1] Code in which the n - 1 parity bits are repetitions of the information bit. Is this repetition code a linear code ? What is the minimum distance of the code ?please given step by step solution.In ___________ there is always a transition at the middle of the bit, but the bit values are determined at the beginning of the bit. If the next bit is 0, there is a transition; if the next bit is 1, there is none. a. Manchester b. differential Manchester c. both (a) and (b) d. neither (a) nor (b)
- A bit string contains 1's and 0's. How many different bit strings can be constructed given the restriction(s)? Length is 20. Has exactly six 1's in the first half. Has exactly three 1's in the second half.How many B bit strings that either start with 101 or have a 6th bit equal to 1 for both] can we find?Consider an IEEE-like format ( one sign bit, 4 exp bits and 4 frac bits. ) with four frac bits and four exp bits. (i) What is the smallest integer m not exactly representable? Compute its decimal value. (ii) Is m+1 representable? Show the bit pattern for m+1 in this representation. (iii) What is the machine epsilon of this representation?
- Separate the bit sequence into appropriate sized chuncks for each of the following domains. (You do NOT have to decode this bit sequence.) 1. Octal String: 010 110 101 010 101 111 010 111 111 101 011 011 011 011 010 1001. Hex String:1. Base64 String:"Rabenstein code was used to send a message with 4 information bits, you receive 100110001 , if you can expect at most one bit of corruption, what were the original information bits?Using 8-bit representation, what is the 2’s complement of the result of ((61 base 10) - (58 base 10))?