What is Vedic Maths?
The Vedas are viewed as the soonest artistic record of Hindus. There are four Vedas named Rigveda, Yajurveda, Samaveda, and Atharvaveda. One among the four vedas the “Artharveda” deals and manages the parts and branches of Mathematics and Science like Engineering, model, Medicine, and all other which we know about today.
Vedic maths which is a superquick ascertaining technique or you can say super fast calculating method over the world is gotten or derived from these Vedas. It is an antiquated arrangement of estimation (an ancient system of calculation) that was rediscovered from the Vedas particularly from Artharva Veda between 1911 and 1918 by Shri Bharti Krishna Tirtha Ji (18841960). In the event that we state it in a more clear manner, at that point Vedic maths has begun from “Atharva Vedas” the fourth Veda among the four Vedas about which we talked before.
In Vedic maths, methods of taking care of maths issues and quick estimation are portrayed in an exceptionally basic and simple manner. Fundamental numerical tasks like Addition, Subtraction, Multiplication, and Division become so natural and truly speedy with these methods.
Why one should know Vedic Maths?
By learning only 16 sutras and 13 sub sutras, one can do any kind of mathematical calculations 1020 times faster than an average person. It is a magical tool that reduces your penpaper or finger calculation to zero and increases your Intelligence and Guessing. It increases your concentration power and reduces your silly mistakes. It brings speed & accuracy and saves your precious time during competitive exams.
List of All 16 Sutras with their Meanings.
Meaning  Read More about its usage  Sutras Name 
By one more than the one before
 Squaring of a number ending with 5. Read More…..  Ekadhikina Purvena 
All from 9 and the last from 10
 Multiplication of numbers, which are near to base like 10, 100, 1000, 10000 etc. Read More…..  Nikhilam Navatashcaramam Dashatah 
Vertically and crosswise  use to do multiplication of two large Numbers. Read More…..  UrdhvaTiryagbyham 
Transpose and adjust  Where divisor is greater than 10. Read More…..  Paraavartya Yojayet 
When the sum is the same that sum is zero
 Read More…..  Shunyam Saamyasamuccaye 
If one is in ratio, the other is zero

To find out the product of two number when both are near the common base like 30, 30, etc. (multiples of powers of 10). Read More…..  Anurupyena Sunyamanyat 
By addition and by subtraction

Used to solve simultaneous simple equations which have the coefficient of the variables interchanged. Read More…..  SankalanaVyavakalanabhyam 
By the completion or Noncompletion
 Used to simplify or solve the algebra problems. Read More…..  Puranapuranabyham 
Differences and Similarities
 Read More…..  ChalanaKalanabyham 
Whatever the extent of its deficiency
 Applicable to obtain sq. of a number close to bases of powers of 10. Read More…..  Yaavadunam 
Part and Whole
 Help in the factorisation of the quadratic equation of types. Read More…..  Vyashtisamanstih 
The remainders by the last digit
 To express a fraction as a decimal to all its decimal places. Read More…..  Shesanyankena Charamena 
The ultimate and twice the penultimate
 Read More…..  Sopaantyadvayamantyam 
By one less than the previous one
 This sutra is used in case of multiplication by 9, 99…… Read More…..  Ekanyunena Purvena 
The product of the sum is equal to the sum of the product
 Used to verify the correctness of obtained answers in multiplications, divisions and factorizations. Read More…..  Gunitasamuchyah 
The factors of the sum are equal to the sum of the factors
 Read More…..  Gunakasamuchyah 
List of All 16 Sutras with their Meanings.
Sutras Name  Meaning  Read More about its usage 
Ekadhikina Purvena 
By one more than the one before
 Squaring of a number ending with 5. Read More….. 
Nikhilam Navatashcaramam Dashatah 
All from 9 and the last from 10
 Multiplication of numbers, which are near to base like 10, 100, 1000, 10000 etc. Read More….. 
UrdhvaTiryagbyham  Vertically and crosswise  use to do multiplication of two large Numbers. Read More….. 
Paraavartya Yojayet 
Transpose and adjust  Where divisor is greater than 10. Read More….. 
Shunyam Saamyasamuccaye 
When the sum is the same that sum is zero
 Read More….. 
Anurupyena Sunyamanyat 
If one is in ratio, the other is zero

To find out the product of two number when both are near the common base like 30, 30, etc. (multiples of powers of 10). Read More….. 
SankalanaVyavakalanabhyam 
By addition and by subtraction

Used to solve simultaneous simple equations which have the coefficient of the variables interchanged. Read More….. 
Puranapuranabyham  By the completion or Noncompletion
 Used to simplify or solve the algebra problems. Read More….. 
ChalanaKalanabyham 
Differences and Similarities
 Read More….. 
Yaavadunam 
Whatever the extent of its deficiency
 Applicable to obtain sq. of a number close to bases of powers of 10. Read More….. 
Vyashtisamanstih 
Part and Whole
 Help in the factorisation of the quadratic equation of types. Read More….. 
Shesanyankena Charamena 
The remainders by the last digit
 To express a fraction as a decimal to all its decimal places. Read More….. 
Sopaantyadvayamantyam 
The ultimate and twice the penultimate
 Read More….. 
Ekanyunena Purvena 
By one less than the previous one
 This sutra is used in case of multiplication by 9, 99…… Read More….. 
Gunitasamuchyah 
The product of the sum is equal to the sum of the product
 Used to verify the correctness of obtained answers in multiplications, divisions and factorizations. Read More….. 
Gunakasamuchyah 
The factors of the sum are equal to the sum of the factors
 Read More….. 
List of All 13 Sub Sutras with their Meanings.
SubSutras  Meaning  Read More about its Usage 
Anurupyena 
Proportionately
 Proportionately Read More….. 
Sisyate Sesasamjnah 
Remainder remains constant
 Remainder remains constant Read More….. 
Adyamdyenantyamantyena 
First by first and last by last
 First by first and last by last Read More….. 
Kevalaih Saptakam Gunyat 
For 7 the Multiplicand is 143
 For 7 the Multiplicand is 143. Read More….. 
Vestanam 
By Osculation
 By Osculation. Read More….. 
Yavadunam Tavadunam 
Lessen by the Deficiency
 Lessen by the Deficiency. Read More….. 
Yavadunam Tavadunam Varganca Yojayet 
Whatever the Deficiency lessen by that amount and set up the Square of the Deficiency
 Whatever the Deficiency lessen by that amount and set up the Square of the Deficiency Read More….. 
Antyayordasake 
Last Totalling 10
 Last Totalling 10 Read More….. 
Antyayoreva 
Only the Last Terms
 Only the Last Terms. Read More….. 
Samuccayagunitah 
The Sum of the coefficients in the product
 The Sum of the coefficients in the product. Read More….. 
Lopanasthapanabhyam 
By Alternate Elimination and Retention
 By Alternate Elimination and Retention Read More….. 
Vilokanam 
By Mere Observation
 By Mere Observation. Read More….. 
Gunitasmuccayah Samuccayagunitah 
The Product of the Sum is the Sum of the Products
 The Product of the Sum is the Sum of the Products. Read More….. 
Learn Few fast Calculation tricks.
1. Squaring a number ending with 5.
For example
If you want to find the square of 35 ( you can take any number ending with 5), then follow the following 3 simple steps.
step 1 : from 35 remove 5 and take only 3
step 2 : multiple 3 with its successor i.e 4 , you will get 3*4=12 as result
step 3 : add 25 at the end of the result you got from step 2 i.e 1225.
Isn’t it simple ? Let’s take one more example: Square of 485 ?
1. remove 5
2. 48*49=2352
3. Add 25 at the end of the result you got from step 2, so square of 485 will be 235225.
2.Multiply any number by 5.
For example:
Question: Multiple 7325 by 5.
Solution: Add 0 at the end of 7325 it will become 73250 now divide it by 2 or you can say just half it.
73250/2=36625.
3. Multiply any Number by 10 or its raised to power.
For example:
Question: Multiply 536978 by 10.
Solution: Add one zero at the end of the number as there is one zero in 10, so the answer will be 5369780.
Question: Multiply 987456321 by 10000?
Solution: Add 4 zeroes at the end of the digit 9874563210000.
4. To find the complement of a number (i.e the difference from the next highest power of 10).
If you want to find the complement of a number or its difference from the next highest power of 10 then instead of using traditional method of subtraction use this.
Subtract all except the unit digit of the number by 9 and subtract unit digit by 10.
For example:
Question: Find Complement of 789654.
97=2, 98=1, 99=0, 96=3, 95=4, 104=6.
Hence the result is 210346.
5. Multiply any 2 digit Number by 11.
For example:
To calculate 63*11 , write 6 at the left end 3 at right end and sum of 6 & 3 i.e equals to 9 in the middle.
63*11= 693.
Note : If the sum of these two digit exceed to 9 then just carry its tense place digit to the left number and add both of them.
for example: 99*11= 9 ‘9+9′ 9= 9 ’18’ 9 = 9+1 ‘8’ 9 = 1089.
CLICK HERE TO LEARN 100+ MORE TRICKS.
CLICK HERE to Practice More Topics with their All Formulas, Practice Questions, Tips & Tricks.