1. Convert decimal to unsigned 8-bit 2'd complement binary: -70, -156 2. Convert 2's complement hex to decimal: 0x15 0xC4 3. Represent the following floating - point numbers with 32 bits in decimal numbers.
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- A(n) __________ is an integer stored in double the normal number of bit positions.___________ occurs when the result of an arithmetic operation exceeds the number of bits available to store it.Convert the decimal value -47. to IEEE single-precision Floating-Point binary representation. Paragraph BIU A EM + v X
- a) Convert -0.0000125 to IEEE 32-bit floating point format. b) Convert the following IEEE 32 bit into decimal. Please show the calculations for both the questions. Sign bit exponent significant 1 00001110 00010010001000000000000Express the base 10 numbers 63.15625 in IEEE 754 single-precision floating-point format. Express your answer in hexadecimal.(Hint: IEEE 754 single-precision floating-point format consists of one sign bit, 8 biased exponent bits, and 23 fraction bits)(show all the steps) 63.1562510 =2. Convert the following hexadecimal numbers into binary numbers: (a) 4E16 (b) 3D716 (c) 3D7016
- 2. Convert the following hexadecimal numbers into binary numbers:(a) 4E16(b) 3D716 (c) 3D7016Perform the following conversions using IEEE 754 floating point notation. Show your work. a. represent 52.21875 in 32-bit binary floating-point format b. convert 32-bit binary floating-point number 0100 0000 0110 0000 0000 0000 0000 0000 to decimal22. Determine the decimal value of 01110100 in 2's complement form 23. Determine the decimal value of the following single-precision floating-point number: 1100 0000 1010 0100 1110 0010 0000 0000 24. Convert 401910 to hexadecimal 25. Convert BCD 100001110000 to decimal
- 2. Two's Complement Binary Complete the following table for 8-bit and 16-bit binary values. Decimal 8-bit binary 16-bit binary -114 10101101 1110111101101010 -33. Represent the following decimal numbers in 8-bit 2's complement binary form : (a) + 123 (b) - 123 (c) + 1 (d) - 11. Convert the following decimal numbers into their IEEE-754 single-precision (32-bit) representations. Give your answers in hexadecimal form. All intermediate steps must be clearly shown. A single result will not receive marks a. 655.34375 b. -1.875 c. 0.734375