Question

computer system are depends on number system how would you justify this statement
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Answer 1

Explanation:

Computer system depends on number system (binary number system) because whenever we input any value or letter in computer it converts it into 0 and 1. For example, when we input A it is converted into 1000 and then processing is done in computer system.

Answer 2

Answer: When we enter letters or words, the computer converts them to numbers because computers can only understand numbers. A computer can understand the positional number system, which uses only a few symbols called digits to express multiple values based on their position in the number.

Explanation:
Decimal Number System: The decimal number system is the one we employ in day-to-day operations. The base of the decimal number system is 10, since it uses ten digits from 0 to 9. The successive locations to the left of the decimal point denote units, tens, hundreds, thousands, and so on in the decimal number system.
Binary Number System:

The following characteristics:

• It employs two digits, 0 and 1.

• Base 2 number system is its another name.

• In binary numbers, each place corresponds to a base 0 power of the number (2).

• A binary number's last place corresponds to an x power of the base (2)  

Octal Number System:

The octal number system has the following characteristics:

• Contains eight digits (0,1,2,3,4,5,6,7).

• Additional name: Base-8 number system

• A base 0 power is represented by a position in an octal number (8). ex 80

• The octal number's last position corresponds to a base-x power (8). Example 8x, where x is the last position, or 1.

Hexadecimal Number System:

The hexadecimal number system has the following characteristics:

• The following digits and letters are used: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, F

• Beginning with 10, letters are used to represent numbers. A = 10. B = 11, C = 12, D = 13, E = 14, F = 15

• Additional name: Base-16 number system

• Each hexadecimal point indicates a 0 power of the base (16). Consider 160.

• Then power of the base is represented by the last position of a hexadecimal integer (16). Example 16x, where x is the final position, is 1.
  

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