Show how each of the following floating point values would be stored using IEEE-754 double precision (be sure to indicate the sign bit, the exponent, and the significand fields): 26.625
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Show how each of the following floating point values would be stored using IEEE-754 double precision (be sure to indicate the sign bit, the exponent, and the significand fields):
26.625
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Solved in 3 steps
- ___________ occurs when the result of an arithmetic operation exceeds the number of bits available to store it.H - For the IEEE 754 single-precision floating point, write the hexadecimal representation for the following decimal values: (i)–1.0 (ii)– 0.0 (iii)256.015625Show how each of the following floating-point values would bestored using IEEE-754 single precision (be sure to indicate the signbit, the exponent, and the significand fields):1. a) 12.52. b) −1.53. c) 0.754. d) 26.625
- What is the mantisaa and expotent values if 6.75 is represented in 8 bit binary floating point representation?Show how each of the following floating-point values would bestored using IEEE-754 double precision (be sure to indicate the signbit, the exponent, and the significand fields):1. a) 12.52. b) −1.53. c) 0.754. d) 26.625Show the IEEE 754 binary representation for the following floating- point numbers. a)-6.12510 ➜ To IEEE 754 single precision S E Significand b) +6.12510 To IEEE 754 double precision S E Significand
- For IEEE 754 single-precision floating point, write the hexadecimal representation for positive zero, the smallest positive denormalized number and the largest positive normalized numberConvert the decimal value -47. to IEEE single-precision Floating-Point binary representation. Paragraph BIU A EM + v XMcqs type carefully read the question and give the most appropriate answers a) If the following binary number were to be represented in the IEEE-754 single precision floating point format, then what would be the value of the exponent field in binary. 10111010.0101 b) If the following binary number were to be represented in the IEEE-754 single precision floating point format, then what would be the binary value stored in the sign bit. 10111010.0101 c) Convert the decimal number 1.1 into its equivalent binary representation. d) The maximum value in hexadecimal that can be stored in a single byte is e) If the following binary number were to be represented in the IEEE-754 single precision floating point format, then what would be the binary value that would be stored in the significand part. 10111010.0101 f) The sum of the following two octal values, 77 and 56 can be expressed in octal as:
- Show the number 15.75 in IEEE Floating Point (single precision) format. Show your work - Show the fields in binary, and the final result in hexadecimal.MCQS so now carefully read the question and give the most appropriate answer. a) If the following binary number were to be represented in the IEEE-754 single precision floating point format, then what would be the value of the exponent field in binary. 10111010.0101 b) If the following binary number were to be represented in the IEEE-754 single precision floating point format, then what would be the binary value stored in the sign bit. 10111010.0101 c) Convert the decimal number 1.1 into its equivalent binary representation. d) The maximum value in hexadecimal that can be stored in a single byte is e) If the following binary number were to be represented in the IEEE-754 single precision floating point format, then what would be the binary value that would be stored in the significand part. 10111010.0101 f) The sum of the following two octal values, 77 and 56 can be expressed in octal as:Perform 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 decimal