Decimal to Base Conversion: Hexadecimal, Quaternary, Binary

• The text discusses the conversion of decimal numbers to other number systems, specifically base 16 (hexadecimal).
• The speaker uses the example of converting 583 (base 10) to base 16, which results in "36G" (in base 16).
• The speaker describes the process of expanding the base 10 number into base 16, involving powers of 16 and remainders.
• The text also includes an example of converting 45 (base 10) to base 4 (quaternary) and then to base 2 (binary).
• The speaker asks the audience to try converting some numbers to different bases and encourages them to value their mathematics skills.

Explore the process of converting decimal numbers to different number systems such as base 16 (hexadecimal), base 4 (quaternary), and base 2 (binary). Understand the concept of expanding a base 10 number into other bases using powers and remainders. Test your skills in number system conversions.