Worked Example - Conversion From Base 10 to Other Bases | Number Base Systems - Mathematics (Senior Secondary)

1 week ago This video demonstrates how to convert a denary number to a binary number. You will learn the division method, a core skill for converting from base 10 to any other number base.
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You're currently viewing lesson Ex. 3-1 of Number Base Systems - Mathematics (Senior Secondary) course.
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Number Base Systems - Mathematics (Senior Secondary)
Number Base Systems - Mathematics (Senior Secondary)
Crack the code behind all number systems. This course provides a complete, hands-on breakdown of number bases, from fundamental concepts to complex operations. We start with denary, binary, octal, duodecimal, and hexadecimal systems, then move to the core of number bases: conversion between them. Finally, we cover arithmetic—addition, subtraction, multiplication, and division—to ensure a comprehensive understanding. Number base systems are foundational to computer science and engineering. This knowledge is essential for anyone interested in fields like cybersecurity, data analysis, or software development. You’ll learn how to represent and manipulate data, a critical skill for programming and understanding computer architecture. This isn't just theory; it's a direct path to practical application. By the end of this course, you will be able to perform conversions between any number bases without a calculator. You will master addition, subtraction, multiplication, and division of numbers in different bases. You will also be able to solve complex, real-world problems involving number systems, building a solid mathematical foundation for advanced studies and professional work. This course is for Senior Secondary students aiming for top marks in Mathematics. It is also highly beneficial for university students studying Computer Science, Engineering, or Information Technology who need a strong grasp of number systems. Anyone preparing for aptitude tests or technical interviews will also find this course invaluable.

Crack the code behind all number systems. This course provides a complete, hands-on breakdown of number bases, from fundamental concepts to complex operations. We start with denary, binary, octal, duodecimal, and hexadecimal systems, then move to the core of number bases: conversion between them. Finally, we cover arithmetic—addition, subtraction, multiplication, and division—to ensure a comprehensive understanding. Number base systems are foundational to computer science and engineering. This knowledge is essential for anyone interested in fields like cybersecurity, data analysis, or software development. You’ll learn how to represent and manipulate data, a critical skill for programming and understanding computer architecture. This isn't just theory; it's a direct path to practical application. By the end of this course, you will be able to perform conversions between any number bases without a calculator. You will master addition, subtraction, multiplication, and division of numbers in different bases. You will also be able to solve complex, real-world problems involving number systems, building a solid mathematical foundation for advanced studies and professional work. This course is for Senior Secondary students aiming for top marks in Mathematics. It is also highly beneficial for university students studying Computer Science, Engineering, or Information Technology who need a strong grasp of number systems. Anyone preparing for aptitude tests or technical interviews will also find this course invaluable.