Faster Vedic Maths Ancient From Vedas
For example, ‘Vertically and Crosswise` is one of these Sutras. These formulae tell you as to how does the mind work naturally and are thus extremely helpful in guiding the students to the correct method of solution. Vedic mathematics includes Arithmetic, Algebra, Geometry, Calculus and other forms of Maths.
The time consuming huge sums can often be solved quickly and without any mistakes by using the Vedic method. These outstanding and finelooking methods are merely a small part of an entire system of mathematics, which is way too methodical than the modern system. Vedic Mathematics manifests the logical and amalgamated structure of mathematics with the help of complementary, direct and easy methods. The most astonishing feature of the Vedic system is its coherence. Instead of a mixture of unrelated techniques, the entire system is marvelously interconnected and fused: the general method of multiplication, for example, is easily reversed to permit singleline divisions and the straightforward squaring method can be upturned to give oneline square roots. All of these methods are easily understood. This unifying quality gives immense satisfaction and makes maths enjoyable and easy and also motivates innovation.
The simplest benefit of Vedic Mathematics is that it enables us to carry out calculations mentally. There are many other advantages in using a flexible system. Students can discover their very own methods;,which leads to more imaginative, interested and intelligent students. Research is being carried out in many areas. Researches include studying Vedic Maths effects on children; developing powerful applications of the Vedic Sutras in different fields such as geometry, calculus, computing etc. The real charm and usefulness of Vedic Mathematics can be fully treasured only after practicing the system actually.
Perhaps the most striking feature of the Vedic system is its coherence. The whole system is beautifully interrelated and unified: the general multiplication method, for example, is easily reversed to allow oneline divisions and the simple squaring method can be reversed to give oneline square roots. And these are all easily understood. This unifying quality is very satisfying, it makes mathematics easy and enjoyable and encourages innovation.
In the Vedic system ‘difficult’ problems or huge sums can often be solved immediately by the Vedic method. These striking and beautiful methods are just a part of a complete system of mathematics which is far more systematic than the modern ‘system’. Vedic Mathematics manifests the coherent and unified structure of mathematics and the methods are complementary, direct and easy.
The simplicity of Vedic Mathematics means that calculations can be carried out mentally (though the methods can also be written down). There are many advantages in using a flexible, mental system. Pupils can invent their own methods, they are not limited to the one ‘correct’ method. This leads to more creative, interested and intelligent pupils.
Interest in the Vedic system is growing in education where mathematics teachers are looking for something better and finding the Vedic system is the answer. Research is being carried out in many areas including the effects of learning Vedic Maths on children; developing new, powerful but easy applications of the Vedic Sutras in geometry, calculus, computing etc. The basis of Vedic mathematics, are the 16 sutras, which attribute a set of qualities to a number or a group of numbers. The ancient Hindu scientists (Rishis) of Bharat in 16 Sutras (Phrases) and 120 words laid down simple steps for solving all mathematical problems in easy to follow 2 or 3 steps.
Vedic Mental or one or two line methods can be used effectively for solving divisions, reciprocals, factorization, HCF, squares and square roots, cubes and cube roots, algebraic equations, multiple simultaneous equations, quadratic equations, cubic equations, biquadratic equations, higher degree equations, differential calculus, Partial fractions, Integrations, Pythagoras theorem, Apollonius Theorem, Analytical Conics and so on.
Benefits of Vedic Math
Vedic Mathematics is more than 1015 times or over 1500% times faster than the normal mathematics. How do we say this? You can test it yourself. We tested a normal student to calculate 998 x 997; he took the time of 85 seconds and did it correctly in the normal way. And then when we taught him the Vedic Method of Multiplication the same person could do it in about 5 seconds. Not only did this person suddenly become more confident, bubbling with energy and high selfesteem. He wanted to solve more problems which showed a remarkable increase in his interest in the subject.
 Vedic Mathematics is 1015 times faster than normal Math.
 Better and Much Improved Academic Performance in school and Instant Results.
 Sharpens your mind, increases mental agility and intelligence.
 A Complete System comprising all the benefits of Mental Math.
 Develops Left & Right Sides of the brains by increasing visualization and concentration abilities.
 Vedic Mathematics cultivates an interest for numbers and eliminates the mathphobia present in the students.
 Vedic Math is easy to understand, easy to apply and easy to remember.
 Increases your speed and accuracy. Become a Mental Calculator yourself.
 Improves memory and boosts selfconfidence.
Vedic Math Sutras
Sankaracharya of Govardhan Matha Puri Jagadguru Swami Sri Bharati Krishna Teerthaji Maharaja has explored the encoded vedic mysteries and retrieved a set of mathematical sutras from the Vedic literatures.
Swami Sri Bharati Krishna Teerthaji was a scholar extraordinaire. A profound master of modern subjects including mathematics.
Later after attaining sanyasa he went into solitude at Saradha Peeth in Sringeri and relentlessly pursued the study of Vedic scriptures with the consequence that he reconstructed a set of 16 sutras and 13 sub sutras from the Vedic text covering every branch and part of mathematics.
We owe deeply to the Sankaracharya for his revelation to popularize Vedic Mathematics.
 By one more than the one before
 All from 9 and the last from 10
 Vertically and Crosswise.
 Transpose and Apply
 If the Samuccaya is the Same it is Zero
 If One is in Ratio the Other is Zero
 All the Multipliers
 By Addition and by Subtraction
 The Remainders by the Last Digit
 The Ultimate and Twice the Penultimate
 Differential Calculus
 By the Deficiency
 By One Less than the One Before
 By the Completion or NonCompletion
 Specific and General
 The Product of the Sum
 Translation
 Proportionately
 The Remainder Remains Constant
 The First by the First and the Last by the Last
 For 7 the Multiplicand is 143
 By Osculation
 Lessen by the Deficiency
 Whatever the Deficiency lessen by that amount and set up
 the Square of the Deficiency.
 Last Totaling 10
 Only the Last Terms
 By Alternative Elimination and Retention
 The Sum of the Products
 By Mere Observation
 The Product of the Sum
 The Sum of the Products
Vedic Math Sutras
Sankaracharya of Govardhan Matha Puri Jagadguru Swami Sri Bharati Krishna Teerthaji Maharaja has explored the encoded vedic mysteries and retrieved a set of mathematical sutras from the Vedic literatures.
Swami Sri Bharati Krishna Teerthaji was a scholar extraordinaire. A profound master of modern subjects including mathematics.
Later after attaining sanyasa he went into solitude at Saradha Peeth in Sringeri and relentlessly pursued the study of Vedic scriptures with the consequence that he reconstructed a set of 16 sutras and 13 sub sutras from the Vedic text covering every branch and part of mathematics.
We owe deeply to the Sankaracharya for his revelation to popularize Vedic Mathematics.
 By one more than the one before
 All from 9 and the last from 10
 Vertically and Crosswise.
 Transpose and Apply
 If the Samuccaya is the Same it is Zero
 If One is in Ratio the Other is Zero
 All the Multipliers
 By Addition and by Subtraction
 The Remainders by the Last Digit
 The Ultimate and Twice the Penultimate
 Differential Calculus
 By the Deficiency
 By One Less than the One Before
 By the Completion or NonCompletion
 Specific and General
 The Product of the Sum
 Translation
 Proportionately
 The Remainder Remains Constant
 The First by the First and the Last by the Last
 For 7 the Multiplicand is 143
 By Osculation
 Lessen by the Deficiency
 Whatever the Deficiency lessen by that amount and set up
 the Square of the Deficiency.
 Last Totaling 10
 Only the Last Terms
 By Alternative Elimination and Retention
 The Sum of the Products
 By Mere Observation
 The Product of the Sum
 The Sum of the Products
Vedic Math Sutras
 By one more than the one before
 All from 9 and the last from 10
 Vertically and Crosswise.
 Transpose and Apply
 If the Samuccaya is the Same it is Zero
 If One is in Ratio the Other is Zero
 By Addition and by Subtraction
 By the Completion or NonCompletion
 Differential Calculus
 By the Deficiency
 Specific and General
 The Remainders by the Last Digit
 The Ultimate and Twice the Penultimate
 By One Less than the One Before
 The Product of the Sum
 All the Multipliers
 By one more than the one before
 All from 9 and the last from 10
 Vertically and Crosswise.
 Transpose and Apply
 If the Samuccaya is the Same it is Zero
 If One is in Ratio the Other is Zero
 By Addition and by Subtraction
 By the Completion or NonCompletion
 Differential Calculus
 By the Deficiency
 Specific and General
 The Remainders by the Last Digit
 The Ultimate and Twice the Penultimate
 By One Less than the One Before
 The Product of the Sum
 All the Multipliers
Syllabus
Level  Syllabus 

Vedic Math Level 1 
Multiply

Vedic Math Level 2  Addition

Testimonials
Kshipra P Motikar
Ujjwal Wadera
Shikha Sharma
Frequently Asked Questions
India's past could well help them make it in today's world.
It is amazing how with the help of 16 Sutras and 16 subsutras, the Vedic seers were able to mentally calculate complex mathematical problems.
Vedic Mental or one or two line methods can be used effectively for solving divisions, reciprocals, factorisation, HCF, squares and square roots, cubes and cube roots, algebraic equations, multiple simultaneous equations, quadratic equations, cubic equations, biquadratic equations, higher degree equations, differential calculus, Partial fractions, Integrations, Pythogorustheoram, Apollonius Theoram, Analytical Conics and so on.
India's past could well help them make it in today's world.
It is amazing how with the help of 16 Sutras and 16 subsutras, the Vedic seers were able to mentally calculate complex mathematical problems.
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