c) Encode these binary number below using the following line coding schemes: 1001101011 i. Polar RZL ii. Manchester encoding iii. AMI iv. Unipolar RZ
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- F - Assuming a three-bit exponent field and a four-bit significand, write the bit pattern for the following decimal values: (i) –12.5 (ii) 13.0PLEASE NOTICE THIS SAYS BINARY ENCODING!!!!!!!!!!!!!!!!!!!!!!!Find the sum of all the digits in your date of birth and then do the following:(a) Convert the sum into 32-bit binary.(b) Convert the sum into 32-bit, IEEE-754 single precision floating point format.For example, if your date of birth is 15-8-2001, then the sum of its digits would be 17. You shouldconvert it into 32-bit binary and single precision floating point formats.
- Extend the ASCII code to 8 bits by adding a 0 to the left of each character and find the bit combinations needed to store the character strings given below. Give your answers in hexadecimal notation. (Caution: Do not overlook the spaces, periods, carriage returns, line feeds extra.) a. CSC 1104 b. Comp_ArchConvert the 10-character string Metro≥232. to little endian UNICODE. You may use Google to reference ASCII / Unicode tables for this question. The answer should be the hexadecimal Unicode values. The ≥ is the greater than or equal symbol. Note the period as the last character. Question 3 options: Perform the following subtraction. Provide both the hexadecimal _______ and decimal _______ answer. 17E16 - 8D16 ====== Convert -7110 to 2’s complement in binary ________ and hexadecimal _________convert to decimal: 123, 1234, 12345, and DDD16 convert the decimal integer 3177 to base 2, 6, and 16. Remember to use A,B,..., F to represent base 16 digits from 10 to 15, if needed.
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- 1.37 Because A − B = A + (−B), the subtraction of signed numbers can be accomplished by adding the complement. Subtract each of the following pairs of 5-bit binary numbers by adding the complement of the subtrahend to the minuend. Indicate when an overflow occurs. Assume that negative numbers are represented in 1's complement. (b) 11010 −11001 (c) 10110 −01101 Repeat the question using 2's complement to represent negative numbers.EX.3:Convert four last digits (suppose that each digit is the hexadecimal number) in your roll number to binary.Example: if your roll number is HE162491, then four last digits in your roll number are 2491. So, in binary form you will have: 0010 0100 1001 0001a. Encoding each block of 8 bits with Hamming Code (12, 8). b. Using any one encoded block in [a] and modify to one bit error. Explain how to correct error bit?1) 0xBEAD (in hex) can be written in decimal (base 10) as: 2) 23.2578125 (decimal) is expressed in binary (base 2) as: Do no use any spaces within your representation. Use 8 bits to represent the integer part, and an additional 8 bits to represent the fractional parts (i.e., 8 bits before the radix point and after the radix point).