Become a Vedic Maths Teacher( Beginner to Advance Level)

Why take this course?
Based on the provided content, it appears you're outlining a course on Vedic Mathematics, specifically for the section titled "Arthapatti - The Process of Intellectual Approach." Here's a structured summary of the course content for this section:
Arthapatti - The Process of Intellectual Approach
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Introduction to Arthapatti:
- Explanation of Arthapatti as an intellectual approach to problem-solving in mathematics.
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"Anurupye" - Ratio and Zero:
- Corollary: If one element of a ratio is known, the other can be determined if it's in continuity with the known element.
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"Shunyamanyat" (Yavadunam Tavadunam) - Proportions and Absence:
- Corollary stating that if one part of a proportion is equal to a certain value, the other part will be zero if that value is also the sum of both parts.
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"Sankalana-vyavakalanabhyam" (Yavadunam Tavadunikritya Varga Yojayet) - By Addition and Subtraction:
- Corollary demonstrating how to calculate a part of a product by adding or subtracting it from the total product.
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"Puranapuranabyham" (Antyayordashake'pi) - Completion and Non-completion:
- Corollary that explains the impact of completing or not completing an operation in a series.
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"Chalana-Kalanabyam" (Antyayoreva) - Differences and Similarities:
- Corollary focusing on the differences and similarities between elements to solve problems.
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"Yaavadunam" (Samuccayagunitah) - Extent of Deficiency or Whole:
- Corollary that allows one to determine the extent to which something is either deficient or complete within a series or set.
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"Vyashtisamanstih" (Lopanasthapanabhyam) - Part and Whole:
- Corollary discussing how to account for a missing part or an excess in a whole when solving problems.
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"Shesanyankena Charamena" (Vilokanam) - Last Digit and Remainder:
- Corollary that uses the last digit or remainder of a number to solve problems.
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"Sopaantyadvayamantyamantyam" (Gunitasamuccayah Samuccayagunitah) - Ultimate and Penultimate Twice:
- Corollary that relies on the relationship between the largest and second-largest factors in a set.
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"Ekanyunena Purvena" (Dhvajanka) - One Less Than the Previous One:
- Corollary that helps in solving problems by considering one less than a given number or element.
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"Gunitasamuchyah" (Adyam Antyam Madhyam) - Sum of Factors and Factors of the Sum:
- Corollary that connects the sum of all factors of a number to the factors themselves.
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Additional Benefits of Vedic Mathematics:
- Enhances problem-solving speed, decision-making intelligence, reduces mistakes, increases concentration and determination.
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Worksheets with Answers:
- Provided at the end of every chapter for self-testing and reinforcement of learning.
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Disclaimer and Additional Support:
- Encourages the use of discussion boards for sharing knowledge and supports from the instructor via messaging and email.
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Request for Support:
- A call to action for learners to rate the course and share it with others.
This course outline presents a comprehensive approach to understanding and applying Vedic Mathematics through the process of Arthapatti, which is an intellectual method to approach mathematical problems in a systematic and logical manner. The benefits of this system are manifold, including improved speed, decision-making, and concentration, as well as a reduction in errors while solving complex problems.
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