Question

8 bit 2s complement form
of (-45)_10 is​

Answer 1

Answer:

The complement of the function F = (x' + yaz).y is:

The complement of the function F = (x' + yaz).y is:

8 bit 2s complement form

of (-45)_10 is

Answer 2

Answer:

The required answer is $0010$ $1100$

Step-by-step explanation:

Given: The number $(-45)$_$10$

To find: $8$-bit $2$s complement form of  $(-45)$_$10$

Solution:

We need to find the binary form of $45$.

The binary form of $45$ is $101101$ calculated as:

45 ÷ $2 = 22$ (Remainder $1$)

$22$ ÷ 2 = 11 (Remainder $0$ )

$11$ ÷ $2 = 5$ (Remainder $1$)

$5$ ÷ $2 = 2$ (Remainder $1$)

$2$ ÷ $2 = 1$ (Remainder $0$ )

Therefore, the binary form  $45$ can be written as  $101101$

Complement of $45$ is reverse of binary $45 = 010010$

The first complement  of $45$ is $010010 + 1$ $= 1101 0011$

$2nd$ complement will be $0010 1100$

Therefore, the correct answer will be $0010$ $1100$

PROJECT CODE: #SPJ2

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