Multiply 166 by 105 using unsigned 8-bit binary multiplication to form a 16-bit result. Select the correct result here. a. 0100010000010110 b. 1100010000010110 c. 1011101111101001 d. 0011101111101001
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Multiply 166 by 105 using unsigned 8-bit binary multiplication to form a 16-bit result. Select the correct result here.
a. 0100010000010110
b. 1100010000010110
c. 1011101111101001
d. 0011101111101001
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- A 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 000110100000Obtain the 1’s and 2’s complements of the following binary numbers: (a) 00010000 (d) 10101010 (b) 00000000 (e) 10000101 (c) 11011010 (f) 11111111 Represent the unsigned decimal numbers 791 and 658 in BCD, and then show the steps necessary to form their sum. Express the following numbers in decimal: (a) (10110.0101) 2 (b) (16.5) 16 (c) (26.24) 8 (d) (DADA.B) 16 (e) (1010.1101) 2 Add and multiply the following numbers without converting them to decimal. (a)Binary numbers 1011 and 101. (b)Hexadecimal numbers 2E and 34.Determine the range of the 2's complement numbers by using 4 bits. Determine the binary value of the following floating-point binary number: 01001100010000100010100110000000
- The following 5-bit binary numbers are unsigned. Perform binary multiplication and express the product in 10-bit binary: 01111 and 01110Convert decimal 123456 to binary, octal, and hexadecimal. Convert hex 0xffff tobinary, octal, and decimal.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
- Perform the following binary multiplications using Booth's algorithm, assuming signed two's complement integers: a. 01110 X 01111 b. 10100010 x 11000001Perform the following binary multiplications using Booth's algorithm, assuming signed two's complement integers: 4. а. 01110 b. 10110010 X 00111 x 11000001Given 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
- Perform DIVISION in Binary Form for decimal 1186/7. Convert the decimals into binary and then Perform Division in BinaryPerform 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 – 10101Write the decimal equivalents for the following IEEE floating point number (show work). 11000001100010010000000000000000