The system we use is the decimal system which uses number 0 to 9 to represent numbers as big as we want. If you break a large number down in to digits, each digit represents a multiple of a power of 10. So the number 354 is:
3x10^2 (300)
5x10^1 (50)
4X10^0 (4)
This same principle applies to binary where the numbers 0 and 1 are used to represent different multiple of powers of 2.
so the first number is a multiple of 2^0 (1)
the second number 2^1 (2)
the third number 2^2 (4)
the forth number 2^3 (8)
and so on.
so take 1010101 for example.
working for right to left you have
1x 2^0 =1
0x 2^1 =0
1x 2^2 =4
0x 2^3 =0
1x 2^4 =16
0x 2^5 =0
1x 2^6 =64
so 1010101 is 85 in the decimal number system
this same method using different bases can be applied to many number systems like octal where 8 is the base and the number 0 to 7 are used.
In order to answer that, it would first be necessary to know the numbers that "O", "K", and "A" represent.
4
The sum of binary numbers is also a binary number.
Binary is simpler than decimal. And it is easy to represent binary numbers with signals, since only two states are required. For example, a low voltage state might represent a zero, and a high voltage state might represent a one. Or vice versa.
The only numbers involved in the binary number system are one and 0. They are called binary numbers because it relates to exponents of the number two.
No.
The binary number 10000000 represents the decimal 128
1,024 is the highest number 10 digits in binary can describe
231
110.101 is already a decimal number. Unless that is intended to be two binary numbers with a decimal point between them for some reason. (decimal points are not used to represent fractional numbers in the binary system).
Binary code is a base 2 number system, with only the digits 0 and 1. It is used to represent the on/off states of transistors in integrated circuits, with 0 representing off and 1 representing on. So, binary codes represent the possible states of hardware transistors, and the binary codes represent numbers and letters through a coding system like ASCII or EBCDIC.
Infinity is not directly represented in binary code. Binary code uses a finite number of bits to represent numbers, so it is not capable of representing infinity. However, there are ways to approximate infinity in binary code, such as using a special bit pattern to represent a very large number.