# What Are The Binary Representations For The Numbers 9, -5, 16, 31, And 64? (1 0 0 1)

What Are The Binary Representations For The Numbers 9, -5, 16, 31, And 64?

Binary code is a system of representing numbers, letters, commands, or other information using the binary number system’s two-binary digits. It is widely used in electronic circuitry and computer programming.

## What is the binary representation for the number 9

Binary is a base 2 number system that uses two mutually exclusive states to represent information. A bit can store a 0 or a 1. In binary, the number 9 would be represented as1001. The first bit (1) represents 8, the second bit (0) represents 4, the third bit (0) represents 2 and the fourth bit (1) represents 1.

## What is the decimal equivalent of the binary number 1001

Binary is a number system that uses two digits, 0 and 1. In the binary system, each digit represents a power of 2. The rightmost digit is 2^0, the next digit is 2^1, then 2^2, and so on. So, the binary number 1001 would be:

1001 = 1*2^3 + 0*2^2 + 0*2^1 + 1*2^0

= 8 + 0 + 0 + 1

= 9

## What is the binary representation for the number -5

Binary representation is a way to represent numbers using only two digits, 0 and 1. In the case of -5, the binary representation would be 11110000. This is because when a number is negative in binary form, the first digit is always 1. To get the binary representation of -5, start with the number 5 in binary form (101), and then add a 1 at the beginning (making it 11110000).

## What is the decimal equivalent of the binary number 110001

The decimal equivalent of the binary number 110001 is 49.

## What is the binary representation for the number 16

The binary representation for the number 16 is 10000. This is because there are two raised to the fourth power, or 16, which equals 2. Therefore, the binary representation for 16 is two raised to the fourth power, or 16.

## What is the decimal equivalent of the binary number 10000

The decimal equivalent of the binary number 10000 is 16. This can be determined by converting the binary number to its decimal form. To do this, each digit in the binary number is multiplied by 2 and the results are added together. For example, in the binary number 10000, there are four digits. The first digit is 1, the second digit is 0, the third digit is 0, and the fourth digit is 0. Therefore, the decimal equivalent of 10000 is 1*2^3 + 0*2^2 + 0*2^1 + 0*2^0, which equals 16.

## What is the binary representation for the number 31

The binary representation for the number 31 is 11111. This number can be represented in other ways as well, but this is the most common way. When written in binary, the number 31 appears as a series of 1s. The number 31 can also be expressed in hexadecimal, which would be 1F.

## What is the decimal equivalent of the binary number 11111

The decimal equivalent of the binary number 11111 is 31.

## What is the binary representation for the number 64

The binary representation for the number 64 is “1100100”. This number can be represented in base 2, which is also known as the “binary” numbering system. In this system, there are only two digits: 0 and 1. The number 64 can be thought of as a “1” followed by six “0”s.