Two’s Complement Calculator Example
1. Example 1:
Let’s say we have a 4-bit system, where the highest bit represents the sign. We want to find the two’s complement of the number -3. First, we convert 3 to binary, which is 0011. Then, we flip the bits to get 1100. Finally, we add 1 to get 1101, which is the two’s complement of -3 in a 4-bit system.
2. Example 2:
In an 8-bit system, we want to find the two’s complement of -10. First, we convert 10 to binary, which is 00001010. Then, we flip the bits to get 11110101. Finally, we add 1 to get 11110110, which is the two’s complement of -10 in an 8-bit system.
3. Example 3:
Consider a 16-bit system and we want to find the two’s complement of -50. First, we convert 50 to binary, which is 0000000000110010. Then, we flip the bits to get 1111111111001101. Finally, we add 1 to get 1111111111001110, which is the two’s complement of -50 in a 16-bit system.
Two’s Complement Calculator
Have you ever heard of something called “two’s complement”? It’s a way computers handle negative numbers. Imagine you have a special calculator that can add, subtract, and do other math stuff, but it only understands ones and zeros. Two’s complement helps computers do math with these ones and zeros, even when dealing with negative numbers. In this article, we’ll explore what two’s complement is, how it works, and even provide examples to help you understand better. Let’s dive in!