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Question 16 For IEEE 754 single-precision floating point, write the hexadecimal representation for positive zero, the smallest positive denormalized number and the largest positive normalized number 0000 0000; 0000 0001; 7F7F FFFF 0000 0000; 0000 0001; 007F FFFF 8000 0000; 0000 0001; 7F7F FFFF 0000 0000; 0000 0001; 7F00 FFFF all of the above

          Question 16
For IEEE 754 single-precision floating point,
write the hexadecimal representation
for positive zero, the smallest positive
denormalized number and the largest positive
normalized number
0000 0000; 0000 0001; 7F7F FFFF
0000 0000; 0000 0001; 007F FFFF
8000 0000; 0000 0001; 7F7F FFFF
0000 0000; 0000 0001; 7F00 FFFF
all of the above

Question 16
For IEEE 754 single-precision floating point,
write the hexadecimal representation
for positive zero, the smallest positive
denormalized number and the largest positive
normalized number
0000 0000; 0000 0001; 7F7F FFFF
0000 0000; 0000 0001; 007F FFFF
8000 0000; 0000 0001; 7F7F FFFF
0000 0000; 0000 0001; 7F00 FFFF
all of the above

Added by Esther S.

Computer Science and Information Technology

Trishna Knowledge Systems 2018 Edition

Instant Answer

Solved by Expert Ali Karimiafshar

Step 1

It consists of three parts: a sign bit, an 8-bit exponent, and a 23-bit fraction (mantissa). The sign bit is 0 for positive numbers. The exponent is biased by 127, and the fraction does not include the leading 1 (it's implicit for normalized numbers). Show more…

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Texts: Question 16 5 p For IEEE 754 single-precision floating point, write the hexadecimal representation for positive zero, the smallest positive denormalized number, and the largest positive normalized number. 00000000:00000000:00000000:00000000 00000001:00000000:00000000:00000000 7F7FFFFF Option A: 00000000:00000000:00000000:00000000 Option B: 00000001:00000000:00000000:00000000 Option C: 80000000:00000000:00000000:00000000 Option D: 00000000:00000000:00000000:7F000000 Choose the correct option: