2. Compute 111001010000/11011 by binary division
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Q: Compute 111001010000/ 11011 by binary division (Step by Step 1080
A: Division of given binary numbers
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A: a. 0110012-1011102 Ans:- -0101012 b. 01110102-10011112 Ans:- -00101012
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Q: How many 1's are present in the Binary representation of 3 x 512 + 7x 64 + 5× 8 + 3
A: Answer: 9
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A: The problem is based on addition of binary number in 8 bit format.
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Q: Perform the indicated binary operations:(a) 110 * 111 (b) 1100 , 011
A: a) 110 * 111 sol:- 110 = 6 111 = 7 Result :- 101010
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A: Correct Option A 110002=24×1+23×1+22×0+21×0+20×0=16×1+8×1+4×0+2×0+1×0=16+8+0+0+0=24
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A: Actually, binary numbers are nothing but a 0's and 1's.
Q: Compute 111001010000/11011 by binary division
A: The binary division is one of the important operations of binary arithmetic.
Q: 2. SUM of the binary numbers 1011001 and 1011110.
A: As per our policy, "Since you have asked multiple questions, we will solve the first question for…
Q: add the following binary Numbers A) (11011), (1101) B) (11.110), (10.0011) C) (1.11001), (111101)
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Q: 1001110, + 10101012
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Q: ADD the binary Numbers (11011) , (1101)
A: The four rules of binary addition are: 0 + 0 = 0. 0 + 1 = 1. 1 + 0 = 1. 1 + 1 =10.
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Q: What are the 16-bit 1’s and 2’s complements of the following binary numbers? 100111100001001
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Q: Find byte-length 1’s complement binary number for decimal -101.
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- Perform the following binary divisions, assuming unsignedintegers:1. a) 11111101 ÷ 10112. b) 110010101 ÷ 10013. c) 1001111100 ÷ 1100Perform the following operations on 8-bit unsigned numbers and indicate possible overflow 10110100 – 01101001= 01001011 00111000 + 11011101= 0100010101 10001011 + 01110101= 100000000 01110100 – 10001111= -011011Multiply 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
- Perform the following operations on 8-bit two’s complement numbers and indicate possible overflow 10110100 – 01110110 00111000 + 11001100 10001011 + 01110101 01110100 – 10001010Perform the following additions on signed integers, assuming a nine-bit cell.Show the sum and the effect on the indicated flags: 1 0110 0001 ADD 1 1001 1100Using binary numbers of 8 bits each, convert to binary and solve the following arithmetic operations using two’s complement representation: (13)10 - (25)10 -(13)10 - (18)10
- 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 11000101Add the following unsigned binary numbers as shown. 01110101+001110111. Suppose we use six bits to represent a two’s complement binary number. Perform thefollowing subtractions, indicating when overflow occurs:(a) 010101 (b) 100000 (c) 010101 (d) 100110- 001101 - 110011 - 101111 - 11111131
- Calculate (4.41762275 *10-3 + 6.34225625 *10-3) * 1.05225 * 102 by hand, assuming each of the values are stored in the 16-bit half precision format described in in the textbook. Assume 1 guard, 1 round bit, and 1 sticky bit, and round to the nearest even. Show all the steps, and write your answer in both the 16-bit floating point format and in decimal.1. Perform the following binary addition: 11001 + 1110011_________________a) Use the two’s complement binary representation to represent each of the following integers as 10-bit binary numbers. i) -13710 ii) 14510 iii) -15810 iv) 16710 v) -11510 b) If an 8-bit binary number is used to represent an analog value in the range from 0 to 100kg, what does the binary value 011001002 represent?