The following numbers are 8 bit signed-magnitude integers: 10001010 and 11011011. Determine whether or not adding the above numbers resulsts in an overflow?
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The following numbers are 8 bit signed-magnitude integers: 10001010 and 11011011. Determine whether or not adding the above numbers resulsts in an overflow?
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- Q2: Answer three of the following branches: 1. Add (01110101)2 with (00110011)2 in Decimal, Binary Octal and Hexadecimal. 2. Find (5.5)10) ^3 in binary multiplication. 3. Divide (30.25)10 by (5.5)10 in binary division. 4. Subtract (00110011): from (01110101): using Normal, I's complement and 2' complement subtraction.Design the interfacing circuit shown below and write a program to display single digit (between 0 and 9) prime numbers followed by even numbers, the next odd numbers and repeats in 7-segment displays and its equivalent 8-bit binary value in LEDS. a) When displaying Prime numbers, the first 7-segment display must show "P" and the second 7-segment display must show prime numbers one by one b) When displaying Even numbers, the first 7-segment display must show "E" and the second 7-segment display must show even numbers one by one c) When displaying Odd numbers, the first 7-segment display must show "O" and the second 7-segment display must show even numbers one by oneb) There are five binary or hexadecimal numbers and six decimal conversions. Draw a line to connect each binary/hexadecimal to decimal number. Binary/Hexadecimal Decimal 4E 78 11011010 157 10011101 167 A7 25 19 218
- What parity bit, P, should be added to the following data if the parity is EVEN? If the parity is ODD? a. 1111100 b. 1010110 c. 0001101a) Convert the decimal number - 222 into a signed binary number using (1) sign-magnitude method (2) 1's complement method (3) 2's complement method b) If the above decimal number is positive , that is + 222, then convert it to a signed binary number using 1 's complement method c) Do the following binary subtraction: 110100101.10111- 000001100.11010Consider a 2-bit parallel adder with ripple carry. It uses two full adders. It adds A1A0 to B1B0. Draw the adder and show all connections. Assuming that this adder will only add vectors (A1A0B1B0) that have odd parity AND neither number is 00, what is the average delay of the adder given that the outputs are initially high till the correct output is produced? Assume that the delay of a full adder is 6nsec.
- Convert the following number into binary number to octal and then to decimal. Answer all the question and provide step by step solution. a) 11011100.101010 b) 01010011.010101 c) 10110011a) Convert the decimal number - 239 into a signed binary number using (1) sign-magnitude method (2) 1's complement method (3) 2's complement method b) If the above decimal number is positive , that is + 239, then convert it to a signed binary number using 1 's complement method c) Do the following binary subtraction: 101111111.01111- 001011010.10110 d)Explain Types of RAM?Q1/The binary number ( 1011011011011.1110111001101)= ( ) in octal number *
- Assuming even parity, find the parity bit for each of the following data units. a. 1001010 b. 0001101 c. 1000000 d. 111011120. Suppose we have just found yet another representation for floating point numbers. Using this representation, a li2-bit floating point number has 1 bit for the sign of the number, 4 bits for the exponent and 7 bits for the mantissa, which is normalized as in the Simple Model so that the first digit to the right of the radix points must be a 1. Numbers in the exponent are in signed 2's complement representation. No bias is used and there are no implied bits. Show the representation for the smallest positive number this machine can represent using the following format (simply fill in the squares provided). What decimal number does this equate to? : SIGN EXPONENT MANTISSAa) 13–9 b) –13 –13 Perform the above decimal arithmetic problems by first converting the numbers to binary, 2’s complement form (using a 7 bit word in every case). Then perform the 2’s compliment addition. Show the result in binary indicating as in the problem above whether each result is positive or negative or overflowed (by writing “positive”, “negative” or “overflow” next to the binary answer) and then follow with the decimal value of the result if there was no overflow.