Conversion of Number Systems

THE PROJECT ON CONVERSION OF NUMBER SYSTEMS

INDEX Sr no. | TOPIC | Pg No | 1. | Title | 1 | 2. | Subtitle | 1 | 3. | Abstract | 2 | 4. | Introduction | 3 | | 4.1 | Decimal System | 5 | | 4.2 | Binary System | 6 | | 4.3 | Hexadecimal System | 7 | | 4.4 | Octal system | 8 | 5. | Algorithms | 9 | 6. | Solved Examples | 14 | 7. | Programs | 18 | 8. | Advantages | 36 | 9. | Applications | 37 | 10. | References | 37 | | | | |

TITLE: CONVERSION OF NUMBER SYSTEMS
SUBTITLE:
1. Conversion of binary to decimal number system
2. Conversion of octal to decimal number system
3. Conversion of hexadecimal to decimal number system
4. Conversion of decimal to binary number system
5. Conversion of decimal to octal number system
6. Conversion of decimal to hexadecimal number system
7. Conversion of octal to hexadecimal number system
8. Conversion of octal to binary number system
9. Conversion of hexadecimal to octal number system
10. Conversion of hexadecimal to binary number system
11. Conversion of binary to octal number system
12. Conversion of binary to hexadecimal number system

ABSTRACT
The number is a symbol or a word used to represent a numeral, while a system is a functionally related groups of elements, so as whole, a number is set or group of symbols to represent numbers or numerals. In other words, any system that is used for naming or representing numbers is a number system. We are quite familiar with decimal number system using ten digits. However digital devices and computers use binary number system instead of decimal number system, having only two digits i.e 0 and 1. Binary number system is based on the same fundamental concept of decimal number system. Various other number systems also use the same fundamental concept of decimal number system e.g. octal number

References: Sum 13 Thus, (1101)2 = (13)10