2. Convert each of the following binary numbers to its 2s-Complement Signed Binary representation: Binary 0000 0110 0010 1100 0000 1110 0011 0110 0000 0001 1011 1110 2s-Complement
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- Represent the following decimal numbers in binary using 8-bit signed magnitude, one's complement, two's complement, and excess-127 representations: +++ Decimal +38 -54 SM 00101010 11110101 OC 01000100 11110101 TC 00001111 11110101 Excess-127 10001111 11110101Convert the IEEE 754 single precision binary representation to a decimal number 2. 1001 1001 1011 0000 0000 0000 0000 0000Perform subtraction with the following binary numbers using (a) 1’s complement and (b) 2’s complement. Check the answer by straight subtraction of their decimal equivalents. 100010 – 100110 1001 – 110101 01000 – 10101
- Subtracting the two signed binary numbers stored in 2's complement 00001100 - 11110111 = Select one: O a. 00001101 O b. 00011101 O c. 10010101 O d. 0001010115. Perform the following binary number Subtraction, using 2's complement : a. 011001, - 101110, b. 0111010, - 1001111, c. 1001110, 10101012add the following two 12-bit binary 2's complement numbers. then convert each number to decimal and check the results.a.)11001101101111010111011b.)101011001100111111111100
- What is the decimal representation of the following signed 2’s complement binary numbers 1011 0101, 0010 1010, 1111 0000, 1010 0111?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.( show all the steps) a)011101.10101 b)100110.11010Represent the decimal number -66 in binary using 8-bit excess-127 representations 0 01111101 00111100 00111101 O 00111111
- Represent the following decimal integer numbers in binary using 8-bit signed magnitude, one’s complement, and two’s complement representations:(a) 87(b) -87A hex number has a representation composed of the digits 4, 7, and A. Select all the potential binary expansions that the hex number can have. 010001111010 010010100111 011101001010 011110100100 101001000111 000100000100 0001101000003. Perform the following operations involving four-bit 2's complement numbers and indicate whether arithmetic overflow occurs. Verify your answers by converting to decimal sign- magnitude representation. 0011 +0100 0101 +0110 0101 + 1010 1011 +0110 1101 + 1100 1011 + 1010