a) Show the IEEE 754 binary representation for the floating-point number 1024.8125 in single precision. S Exponent Fraction 31 30 29 28 27 26 25 24 23 22 21 20 19 18 17 16 15 14 13 12 11 10 211 210 2⁹ 28 27 26 25 24 2³ 2048 1024 512 256 128 64 32 16 8 2² ~ 4 2¹ 2⁰ 21 22 23 24 2.5 2-6 2 1 0.5 0.25 0.125 0.0625 0.03125 0.015625 N
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- S 31 0 S 31 a) Show the IEEE 754 binary representation for the floating-point number 1024.8125 in single precision. Exponent 30 29 28 27 26 25 24 23 22 21 20 19 2¹¹ 21⁰ 2⁹ 2² 27 25 2³ 2048 1024 512 256 128 64 30 29 28 211 2048 0 1 0 210 1024 1 1 O 24 32 16 1 0 2⁹ 2² 27 25 512 256 128 64 21 20 1 0 19 b) What is this single precision floating point number using IEEE 754 encoding in decimal notation? Exponent 27 26 25 24 23 22 24 1 1 2³ 32 16 N 18 17 2³ 2² 00 AN 4 18 17 16 15 14 13 2³ 8 000 00 14 AN Fraction 2² 2⁰ 2 1 4 13 ܘ ܘ ܘ ܘ ܘ ܘ ܘ ܘ ܘ ܪ 2² 2² 2 2-¹ 2-² 2-3³ 2-4 2-5 0.5 0.25 0.125 0.0625 0.03125 Fraction 10 12 11 10 9 2⁰ 1 2-² 0.5 8 7 00 00 2-² 2-³ 2-4 2-5 0.25 0.125 0.0625 0.03125 A ܘ ܘ ܘ ܘ ܝ 0 2-6 0.015625 1 2-6 0.015625H - 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 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 a binary floating point representation of 6.75, what is the mantissa and exponent?Add directly the followinghexadecimal numbers:(a) 1816 + 3416 (b) 3F16 + 2A16 Subtract the following numbershexadecimals:(a) 7516 − 2116 (b) 9416 − 5C16Represent (-35.25)10 in IEEE Floating Point Format. Show all work.
- 7. The normalized representation of 0.0010110 * 2 ^ 9 is a. 0 10001000 0010110 b. 0 10000101 0110 c. 0 10101010 1110 d. 0 11110100 11100Given two 32-bit single-precision Floating-point number representation (IEEE-754) in normalized form, Give their sum (A+B) in IEEE-754. A: 11000000010110100101010000000000 B: 11000000010110100101010000000000Given the following in 32-bit single-precision Floating-point number representation (IEEE-754) in normalized form, A:11000000010110100101010000000000 B:01000001100111001000101010000000 Find the sum of A and B (A+B) in IEEE-754 form
- Represent the number 1.01011010101 x 2-21 in IEEE Standard 754 single precision floating point binary.R Given the following binary number in 32-bit (single precision) IEEE-754 format: 00111110011011010000000000000000 The decimal value closest to this floating pont number isprt d Give (in decimal) the quantity represented by each of the following IEEE 754 single precision floating point values. (a)10111111100000000000000000000000 (b)00000000000000000000000000000000 (c)01111111111111111111111111111111 (d)11000001110110000000000000000000