Vedic Mathematics Made Easy - Notes
Vedic Mathematics Made Easy
- Recognized for talent, insight, hard work, and determination.
- Praised as a whiz kid who solves complex problems quickly.
- Workshops are commendable; solves problems in seconds using word formulae.
- Seminars receive tremendous response, including from the corporate world.
- Considered the king of Vedic mathematics.
- An inspiration to the youth and a revolution.
Overview
- India nurtures great talent in various fields.
- Dhaval Bathia researches unique techniques of Vedic Mathematics.
- His book makes studies enjoyable and goal-oriented.
- Systems in the book shift emphasis from hard work to smart work.
- Published by Dhaval Bathia; copyright Dhaval Bathia.
Contents
- Includes Preface, Acknowledgments, About the Author, and Introduction to Vedic Mathematics.
- Covers basic, intermediate, and advanced levels.
- Appendices include multiplication techniques, Zeller's Rule, Pythagorean values, divisibility tests, and coordinate geometry.
- Answers, FAQs, and Bibliography are provided.
Author's Preface
- Passion for mind-power sciences since a young age (NLP, SILVA, Psycho-cybernetics).
- Started Vedic Mathematics training after a family friend's request.
- The positive response led to a commitment to making Vedic Mathematics accessible.
- Seminars cover memory improvement and study skills.
- The book addresses the need for a written reference due to seminar content being primarily oral.
- Aims to help students crack competitive exams and simplify the subject for average students.
- Includes techniques for perfect and imperfect cubes and squares.
- Covers magic squares, calendars, and dates.
- Content is divided into Basic, Intermediate, and Advanced levels with practice exercises.
Acknowledgements
- Gratitude expressed to family, teachers, friends, and supporters.
- Recognition of the role of obstacles.
- Thanks given to gurus and publishers.
About The Author
- Dhaval Bathia: student, author, and faculty in mind power sciences and Vedic Mathematics.
- Started giving seminars at 16 and training professors at 17.
- Corporate trainer for leading companies.
- Visiting faculty in management institutions.
- Pioneered Vedic Mathematics on television and WAP technology.
- Writes articles and edits the 'SMART IDEAS' newsletter.
- A practitioner of REIKI.
Vedic Mathematics: An Introduction
- Vedic Mathematics comprises sixteen mathematical formulae discovered by Jagadguru Swami Sri Bharati Krishna Tirthaji Maharaj.
- These formulae apply to various mathematical branches.
- Complex problems can be solved quickly with few or no intermediate steps.
- The word "Vedic" is used as an adjective, though the formulae aren't explicitly in the Vedas.
- Swami Bharati Krishna Tirthaji Maharaj discovered these formulae through intuitive meditation.
- Manuscripts were lost, but Swamiji reconstructed the knowledge from memory.
Maths is Interesting!
- Many people dislike mathematics due to negative conditioning.
- Introduces 'Mental Magic' techniques to change attitudes towards mathematics.
- Examples include predicting date of birth and pocket money.
- Explains a method to find the total without knowing the question.
How to Predict a Person's Date Of Birth
- Ask people to take the number of their birth month, double it, add 5, multiply by 5, put a zero behind the result, and add their date of birth.
- Subtract 50 from the last two digits to get the date and subtract 2 from the remaining digits to get the month.
How to Predict a Person's Pocket Money
- Ask them to take the amount in their pocket, add 5, multiply by 5, double the answer, and add their favorite one-digit number.
- Ignore the digit in the unit’s place; from the remaining number, subtract 5 to find the amount.
How to Find the Answer Without Knowing the Question!
- Ask someone for a three-digit number. Subtract 2. Put 2 in the beginning. This becomes the final answer.
- Subtract each digit of the initial number from 9 to get your number for the subsequent steps.
BASIC LEVEL
Miscellaneous Simple Method
- Vedic Mathematics includes both specific and general techniques.
- Specific techniques apply to particular number combinations.
- General techniques have wider application.
Squaring of numbers ending with ‘5’
- Multiply the non-five numbers with the next number and then multiply the last digits (5 × 5) and add 25 after it.
- The technique also applies to multiplying numbers whose last digits add to 10 and the remaining digits are the same.
Squaring of numbers between 50 and 60
- Add 25 to the digit in the units place for the left-hand part.
- Square the digit in the units place for the right-hand part, converting to two digits if necessary.
Multiplication of numbers with a series of 9’s
- Case 1: Subtract 1 from the number and subtract each digit from 9.
- Case 2: Add zeros to make digits equal to the number of nines.
- Case 3: Use normal practices of instant multiplication (multiply by (10n−1)).
Multiplication of numbers with a series of 1’s
- Write the last digit as it is, then add two digits at a time, moving left.
- When the multiplier is 111, add maximum three digits at a time, and so on.
Multiplication of numbers with a series of similar digits in multiplier
- Convert the series of 2’s, 3’s, etc., to a series of 1’s by dividing by a certain number.
- Multiply the multi