[3.4] The number 1071.73 is represented in IEEE 754 standard double precision. What is the result in binary and hex formats?
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- 2. (a) What is a single error and burst error? Explain with an example. (b) Find the Hamming code of the following bitstream using even parity. 11011111010111010101110111000010Is the set of infinite bit strings with an equal number of 0s and 1s countable or uncountable?Is the set of infinite bit strings with an equal number of 0s and 1s countable or uncountable?What are the 16-bit 1’s and 2’s complements of the following binarynumbers? a. 10000
- Need typed solution How many 10 bit strings have an equal number of 0's and 1's? How many have 8(only 8) consecutive 1's?This problem covers floating-point IEEE 754 format. 1)List four floating-point operations that cause NaN to be created? 2) In the 32-bit (single precision) IEEE 754 format, what is the encoding for negative zero? 3) In the 32-bit (single precision) IEEE 754 format, what is the encoding for positive infinity? 4) Assuming 32-bit (single precision) IEEE 754 format, what decimal number is represent by this word: 1 01111101 00100000000000000000000(a) How many bit strings of length 13 either starts with three consecutive 1s or end with 2 consecutive 0s? (b) How many bit strings of nine lowercase letters start with a vowel, if letters cannot be repeated?
- Consider a SEC code that protects 8-bit words with 4 parity bits. If we read the value0xABC, is there an error? If so, correct the error.Note: 0xABC = 1010 1011 1100Hint: Decode the 12-bit encoded data and find if there is an error.Take the 127-bit binary BCH code with a 6-bit target distance and the 128-bit binary field extension F 128. How large is the code, and is there a minimum distance you can guarantee?Take the 127-bit binary BCH code with a 6-bit target distance and the 128-bit binary field extension F 128. How big is the code, and is there a minimum separation you can promise?
- Write the MIPS equivalent of the following code with Mars please.Using a 32-bit bitfield, assume two's complement encoding with a binary point between bits 23 and 24. | What is the largest possible number that can be expressed? What is the numeric precision of this format?What are the 16-bit 1’s and 2’s complements of the following binarynumbers? c. 0100111000100100