The sum of 110111011, and 1001011010, is 10000011101, using binary notation. Select one: True False
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A: => i have provided my logic in step-2.
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A: Correct option C
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- What is the addition of the binary number 101001+ 010011=? Select one: a. 101110 b. 000111 c. 111100 d. 010100Add the binary numbers 0b01011000 and 0b00111100 and give the 8-bit binaryresult. Convert each of the three values (include result) to decimal assuming both unsigned and two’s complement signed. Circle any decimal results that are incorrect. Thank you!Perform the following binary divisions, assuming unsignedintegers:1. a) 101101 ÷ 1012. b) 10000001 ÷ 1013. c) 1001010010 ÷ 1011
- Calculate the checksum for the following binary numbers. Give the result in binary. Use the 16-bit format. 11010110 10000100 00110111 10101001 01010100 10100010 01101010 11000101If the most significant bit of a signed binary number is 0, that number is: Select one: a. incorrect b. negative c. in hexadecimal format d. positiveQ1)a) Convert the following number to (explain how converted) 1-Decimal to binary52.21610 =2- Decimal to BCD625510 =3-Find the result of the following (explain how find them)(101101)2 – (1011)2(11011)2- (110110)2
- Answer these: 1. Encode the binary number as even parity Hamming codes: 1011100101011011 2. What is the checksum for the message: 1100 1011 1010 0101Convert the following number into binary numbers to octal and then to decimal.a. 11011100.101010b. 01010011.010101c. 10110011Given the binary value 0000100111101.1, what is its normalized value?