Representation of English and Asian Numbering System to Power Notation and in Figure:

The table presented below illustrates the different power notations and their corresponding values in both the English and Asian numbering systems. The power notation is an efficient way to express large numbers using exponents, making it easier to understand and compare numerical values across different contexts. This system is commonly used in fields like mathematics, finance, and science for expressing very large or small quantities.

In the English numbering system, numbers increase exponentially with each additional digit. For example, 10^1 equals ten, 10^2 equals one hundred, and 10^3 equals one thousand. This pattern continues, with terms like million, billion, and trillion used to represent increasingly large values. The English system is widely used in many parts of the world, particularly in Western countries.

On the other hand, the Asian numbering system, which is used in countries like Pakistan and India, has a different structure for expressing large numbers. While the English system uses terms like million and billion, the Asian system uses terms such as lakh (for one hundred thousand) and crore (for ten million). The Asian numbering system is particularly prevalent in South Asia, where values like “lacs” and “crore” are frequently used in both everyday language and official documents.

One of the most notable differences between the two systems is in how numbers are grouped. In the English system, the grouping follows powers of ten, with a new term (e.g., million, billion) used every three zeros. In contrast, the Asian system groups numbers in units of two zeros after one thousand, leading to terms like “lakh” (100,000) and “crore” (10,000,000).

Understanding these differences is important when dealing with financial or scientific data, especially in global contexts where both numbering systems might be used. The table below provides a clear comparison between the power notations and their respective values in both systems.