Compute the sign extension into 16-bits of +20 and -123 represented in 2’s complement in 8-bits. Prove that when an 8-bit representation is sign-extended into 16 bits by replicating the sign bit 8 times in the more significant end, you get the same value both for a negative and non-negative X using X=- xn-12n-1 + x n-22n-2+…+ x222 + x121+ x0 20.
Compute the sign extension into 16-bits of +20 and -123 represented in 2’s complement in 8-bits....
Q1) Convert the following negative decimal numbers to 8 bit binary using the 2’s complement (show the steps): a) -39 b) -127 Q2) Solve the following subtraction problems using 2's complement representation. (Show the steps using 8-bits) a) 19 – 87 b) 89 – 5 Q3) Convert the following numbers into scientific notation: (Note: to show ten raised to the power of n, you can type as 10^n) a) 654.345 b) 0.000000324235 c) 25600000000000 Q4) Convert the following numbers out...