Convert the signed 16 bit integer +387 base 10 to 32 bit hexadecimal (remember each hexadecimal digit is 4 bits). O 0000 3810 0000 0182 O 1000 0083 o 8300 1000 .
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- 08. Given the following binary number in 32-bit (single precision) IEEE-754 format 00111I10011011010000000000000000 The decimal value closest to this floating point number isJ - For the IEEE 754 single-precision floating point, what is the number, as written in binary scientific notation, whose hexadecimal representation is the following? FF80 00002. Convert the IEEE 754 single precision binary representation to a decimal number 1001 1001 1011 0000 0000 0000 0000 0000 Note: make sure that in final answer the fraction is in base 10 (at most 3 digits). You don't need to change the power of 2 in a power of 10.
- Given the following 32-bit number in IEEE754 floating-point number format, B = Ox4OBC0000 c) Consider the following subtraction, Z = B - 9.625 Convert the result Z to 32-bit IEEE754 floating number format. Express it in hexadecimal.If the mantissa in a 16-bit floating point number is 10 bits long, then this mantissa 1101100000 when converted to base-10 is equal to: .8125 .8342 .0625 .84375 None among the given choicesR Given the following binary number in 32-bit (single precision) IEEE-754 format: 00111110011011010000000000000000 The decimal value closest to this floating pont number is
- Write down the binary representation of the decimal number -35.6125 assumingthe IEEE 754 single precision format.Add the following pairs of 16-bit numbers (shown in hexadecimal) and indicate whether your result is “right” or “wrong.” First treat them as unsigned values, then as signed values (stored in two's complement format). 12cc+ed34 8000+8000 07c0+782eConvert the following numbers from decimal to binary form. Bit position: 5 4 24 23 16 8 Decimal value: 151 133 77 0123 + nor699 4 5 8 10 250 251 252 253 254 255 8 27 128 7 26 64 6 2.5 32 3 2² 4 2 2² 2 1 2⁰ 1
- 4. Subtraction 16 bits binary numbers expressed here as decimal numbers. D' 2687 - D' 3216 O Ox0 211 C = 0 O Ox0 211C = 0 O D'- 529 O Ox 1 defC = 0 O OxdefC = 1 Ox fdef C=1 O None - transcription error FD8BComputer Science Write a program to multiply two 32-bit binary numbers stored starting from 0300H and 0310H respectively. And also store the result starting from 0320H. USING TASMAdd the following binary numbers: 1011, 1001, 110, and 1100 and convert the sum to decimal number.