111101010001 = (-1873)10
Explanation:
011101010001 ---> Sign bit is 1 that means its a negative
number. Converting 011101010001 to decimal we get 1873
Since its negative we get -1873
764 = (0010 1111 1100)10
Explanation:
764 in decimal is 1011111100 in binary , Its a positive number
hence adding 0 at beginning.
-76D ==> 0111 0110 1101 in Binary
=> Making Sign bit as 1 because its negative ==> 1111
0110 1101
PLEASE COMMENT if there is any concern.
==========================================
2) Signed - magnitude representation of the following numbers a) 111101010001, to (). b) 76430 to...
Assume 6-bit signed numbers. What is the 2’s complement representation for the following decimal numbers (or indicate that the number cannot be represented as 6-bit signed type): -34 -20 15 -1
Convert the following signed binary integers to the THREE signed binary representations: (i) sign-and-magnitude, (ii) one's complement (OC), and (iii) two's complement (TC) expressions, respectively (use the 6-bit system): a. - 0b001101 b. + 0b010011 2. We have learned before that we can express real numbers using fixed point expression. Convert the follownig numbers into Q3.4 representation: a. A1 = 0.5 b. A2 = 2.25 c. A3 = 6.725 d. A4 = -4.5
3. What is the hexadecimal representation of each of the following binary numbers in signed 2’s complement? 0010 0101 0100 0011 0001 1011 0010 0100 1111 0110 1101 1001
1.Convert the following decimal and binary numbers into signed integer 32-bit representation (2’s complement for negative numbers). -99
1. 2. Find the decimal value of the following 8-bit numbers for (i) un-signed and (ii) signed number. (a) 11010110, (b) 01011101 Express the following decimal numbers in 6-bit 2's complement representation: (a) -27, (b) 6, (c)-13, (d) -47 - 4. Convert decimal numbers 83 and 101 to 8-bit unsigned binary number. Find the sum and difference (with addition approach) of these two numbers.
QUESTION 10 What is the decimal value of 10011101 which is represented in signed-magnitude representation? A. - 98 B. – 29 C. 99 D. - 49
If the numbers (+9742.782)10 and (641.218)10 are in signed magnitude format, their sum is (+10384.000)10 and requires eight digits and a sign. Convert the numbers to binary signed-2’s‐ complement form and find the following sums: (a) (+9742.782) + (+641.218) (b) (+9742.782) + (-641.218) (c) (-9742.782) + (+641.218) (d) (-9742.782) + (-641.218) Please show steps
Problem 7 of the two following signed magnitude numbers using th flowchart given in Figure 10-6. Provide details by listing operations executed in flowchart and their outcomes until the final result is obtained (15 points) QR- --7 1 and BR +5
Given the two binary numbers (01101011)2 and (01000111)2, using signed magnitude arithmetic: i) add the two numbers and ii) subtract the second number from the first number. (be sure to show your work)
Convert the following 8-bit twos-complement numbers to signed decimal numbers. (a) 00000001 (c) 1 9-6 (b) 10010000 (d) 10000000