For the following, write the Manual calculation of what the 1's and 2' complements are for the binary number 1100. (Snapshot below) binary number: 1100 1's complement: 0011 2's complement: 0100
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- A(n) __________ is an integer stored in double the normal number of bit positions.Convert decimal 123456 to binary, octal, and hexadecimal. Convert hex 0xffff tobinary, octal, and decimal.Convert the following two’s complement binary fixed-point numbers to base 10. The implied binary point is explicitly shown to aid in your interpretation. (Note: You should show all steps) 0110.1011 1111.1111
- Convert the following. Find the decimal integer represented by byte-length 2’s complement binary number01011011. Find the decimal integer represented by word-length 2’s complement hexadecimalnumber 6F 20. Find byte-length 1’s complement binary number for decimal -101. explain each step in detailRepresent decimal 3984 in the 2421 code. Show that complementing all bits of the coded number produces the 9's complement of 3984 in the 2421 code. Note: The decimal number 9 is represented in 2421 code as 1111Add binary numbers 10011 and 1001 in both decimal and binary forms.
- Convert 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 1What decimal value does the 8-bit binary number 10011110 have if (Please show the calculation process): It is on a computer using one’s complement representation? 2.It is on a computer using two’s complement representation?Convert the following two’s complement binary fixed-point numbers to base 10. The implied binary point is explicitly shown to aid in your interpretation. (Note: You should show all the steps) a) 0111.1101 b) 1111.1111
- What decimal value does the 8-bit binary number 10011110 have if (Please show the calculation process): 1. It is on a computer using one's complement representation? 2.lt is on a computer using two's complement representation?2. 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.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+782e