3. Convert the following fixed point unsigned binary fractional number to base-10 representation. Radix point is shown. (10011.010)2= ?
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- 4. Convert the following fractional number to fixed point unsigned base-2 representation. Specify the radix point. (15.75)10 = ? 5. Convert the following 32-bit IEEE single precision floating point number tobase-10 representation. (10111111110100000000000000000000)2 = ?(a) Perform binary addition of the following numbers: 110111101.10011 + 100010101.11110 (b) Represent the decimal number 66245 in BCD format and calculate how many nibbles are there in this BCD number. (c) Convert the following (i) (01100.01000)2 to Decimal (ii) (015.63)10 to Octal5. Convert the following 32-bit IEEE single precision floating point number tobase-10 representation. (10111111110100000000000000000000)2 = ?
- Question 4 a) The IEEE Standard 754 representation of a floating point number is given as: 01101110110011010100000000000000. Determine the binary value represented by this number. b) Convert each of the following hexadecimal values to binary. i) AB1916 ii) 2DEF16 iii) 8A4516 iv) 9B5A16 c) If a computer's system clock is 2.4 GHz, calculate the period of the system clock. d) If an 8-bit binary number is used to represent an analog value in the range from 200 ounces to 700 ounces, what is the resolution of the system?1. Convert the following unsigned binary number to base-10 representation. (10100010)2 = ? 2. Convert the following base-10 number to unsigned base-2 representation. (78)10 = ? 3. Convert the following fixed point unsigned binary fractional number to base-10 representation. Radix point is shown. (10011.010)2= ? 4. Convert the following fractional number to fixed point unsigned base-2 representation. Specify the radix point. (15.75)10 = ? 5. Convert the following 32-bit IEEE single precision floating point number tobase-10 representation. (10111111110100000000000000000000)2 = ?Use IEEE 754 single-precision standard (32 bits) to represent (-131.8125)10, and then convert it to Hexadecimal. Now assume we are defining new 16-bit floating-point representations as shown in the figure below. Let X = 0x50A2 and Y = 0x3980 are two 16-bit floating-point numbers, represented in this format. Sign (1 bit) Exponent (5 bits) Significant (10 bits) Find the values of X and Y in decimal? Let Z = X+Y. Find 16-bit floating-point representation (in Hex) of Z? (Show how the floating-point addition is performed step by step).
- 1. Determine the binary, octal and hexadecimal numbers equivalent to decimal numbers (25, 90, and 1990). 2. Determine the binary, octal and decimal numbers equivalent to hexadecimal numbers (A53C, 3D5). 3. Convert the Octal number (57011) into hexadecimal number.Show the numbers below in the desired base. A. (101010111) 2 = () 8 B. (2FA8) 16 = () 10 C. (0,16) 10 = () 32 bit IEEE754 Floating Point D. (1,16) 10 = Fixed point in () 2.6 format) Convert from Binary to Decimal a) 1011011012 (b) 1110010.1012 I) Using Double Dabble method, convert from Decimal to Binary (a) 255710 (b) 585.31010 III) Convert from Hexadecimal to Decimal (a) 1CB.ED716 (b) AE18A.E8B916
- Consider the binary number 110110012. Find the equivalent decimal number.2. Convert the following fixed point unsigned binary fractional number to base-10 representation. Radix point is shown. (100001.111)2= ?Assuming even parity, find the parity bit for each of the following data units. a. 1001010 b. 0001101 c. 1000000 d. 1110111