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Vedic Mathematics: The Ultimate Guide

UserJacob Thompson time05 November,2019

More often than not, students need to rely on the Calculator app on their smartphones to find the sum of two numbers that carry more than three digits each. But wouldn’t it be cool if you could tell what 377x492 is without the help of any calculator or multiplication tables? Well, that’s possible with Vedic Math.

Vedic Math

Math has always been the Achilles’ heel for millions. An IPSOS poll commissioned by Shirley Conan in April 2018 suggests that about 36% of younger people feel anxious about math, and 20% of adults in Great Britain feel uneasy when confronted with a challenging mathematical problem. Here comes the role of Vedic Mathematics. Vedic Math is a brilliant interrelated and unified system that helps an individual to calculate 10-15 times faster than with the usual methods. This system does not only make working with numbers fun and exciting but also sharpens the mind, increases mental agility and intelligence of an individual.

If you are not familiar with what is Vedic Maths, then reading this blog will plainly put you miles ahead. This blog offers an ultimate guide on how to learn Vedic math, formulas and some crazy tricks which will enable you to sail through your learning process smoothly like a champion.

What is Vedic Math: A Brief Overview

Before delving deeper into the subject, it is crucial to have a general idea of what is Vedic Math.

Vedic Math is a gift to this world from the ancient scholars of India. The name “Vedic” is derived from the Sanskrit word “Veda” which means knowledge. Shri Bharat Krishna Tirthaji discovered it during his extensive research on the Vedas.

Vedic Mathematics is a collective name given to a set of sixteen sutras (mathematical formulae) and thirteen sub sutras (corollaries) that can be used for solving mathematical problems in a far simpler and easier way. Vedic Math offers techniques and multiple shortcuts to help you master factoring calculations in split seconds. The simplicity of the methods encourages flexibility and also helps students to find their very own unique way. Here lies the beauty of Vedic Math. It does not remain limited to the same rigid approach and enables the pupil to be creative.  

Know the Major Benefits of Learning Vedic Mathematics

Due to the simplicity and the ease of Vedic math techniques, it is gaining popularity worldwide. It offers benefits not only to students and kids but to anyone who wants to learn Math more easily. If you are not aware of the perks that Vedic Math has to offer, then you should have a look at the following list of top advantages of learning Vedic Math.

  • Vedic calculations increase the accuracy of your math-solving skills.
  • It helps to solve mathematical problems 10-15 times faster.
  • It sharpens the mind, improves mental agility and intelligence.
  • Vedic math for kids helps in increasing the visualisation and concentration.
  • The unified system also provides a set of independent cross-checking method.
  • The element of choice and flexibility helps in the development of clarity of mind and intuition.
  • Vedic math techniques enrich knowledge and understanding of mathematics.
  • It reduces dependence on calculators.
  • It cultivates an interest in math and helps in eliminating math phobia
  • The Vedic math methods came as a boon for students appearing all types of competitive exams like MBA, Joint Entrance, SAT, ACT etc.

6 Incredible Vedic Math Tricks to Nail Your Calculations Like a Pro

Though Vedic Math is more straightforward and much more comfortable than conventional math techniques, some students still face difficulty in comprehending the critical theories and its practical implementations. Therefore, to aid you, we have provided a few fantastic tricks that you can use to enhance your mathematical skills significantly, or you can take the quadratic equation calculator.

Have a look:

1.Squaring two-digit numbers

Take any number, such as 77. Now add or subtract the number to make it to the nearest multiple of 10. In this case, add 3 to the number 77 to reach the nearest multiple of 10, i.e. 77+3=80.

Next step is (77+3)* (77-3)=80*74=5920

The number added was 3. Now, you are required to square the number and add it to the above product.

If we square the number 3, it comes as 9.

Hence, add 5920 to 9. The final result is 5929.

2.Multiplication of a number with 9’s

In this kind of multiplication, the multiplier (9’s) and the multiplicand should have an equal number of digits.

Take numbers like 567 and 999.

Subtract 567by 1,i.e. 567-1=566

Now, the complement of 567 (1000-567) is 433

Hence, your answer is 566433 (“433’’ and “566”).

3.Dividing large numbers by a number greater than 10

Are you struggling to divide large numbers by another number higher than ten on your own? Have a look here. Suppose 3784 is to be divided by 12.

Start with writing the negative of the last number of the divisor under the dividend.

12

-2

Separate the last digit of the dividend from the rest to calculate the remainder. Like, in 3784, when you separate, it will be 378 and 4.

Multiply the first digit with the above result i.e., -2., i.e. 3*(-2)= -6

Add the second digit with the result and continue till the last. It will look something like this-

378 4= 3 (7-6) 8 4 = 31 (8-2) 4= 316 (4-12) =315 (14-10)

Result: Quotient= 315 and Remainder=4.

4.Subtraction from 1000, 10000, 100000

How much time do you take to subtract a number from 100’s multiple such as 1000, 10000, 100000?  5-7 minutes. Try to calculate with this new Vedic formula. See if it’s easy and reduces your calculation time significantly or not.

Like, 1000-573=? (Subtraction from 1000)

In this, you are required to subtract each figure in 573 from 9. Then subtract the last figure from 10.

9-5=4, 9-7=2, and 10-3= 7

Hence, the answer is (1000-573) =427.

5. The square root of a number close to multiple 10

Is finding the square root of a number driving you up the wall? Do not worry. Follow this trick given below to find the square root of any number close to multiple of 10 comfortably and swiftly.

Start by subtracting the number by multiple of 10. When you are done with step 1, you will get the first digit when you subtract the number from result 1. The second digit is the square of the outcome of step 1.

Like,

Square of 9= (9-(10-9)), (10-9) *(10-9) =81

Square of 18= 18+8, 8*8

= 26, 64 = 2 (6+6) 4

= 324.

6.Dividing a large number by 5

How do you generally divide a large digit number by 5? And how much time you take to solve complicated sums? Here is your challenge-

Try by dividing 2128 by 5. Before you start, start the timer. Did you do it in 1 minute? Well, next time, divide the number using the Vedic division formula.

Start with multiplying the number by 2. Move the decimal point to the left. The left side of the decimal point will be your answer.

Like, you have to solve 245/5=?

Multiply 245 *2= 490.

Now, when you move the decimal point to the left, it will be 49.0. Hence, your result will be 49.

Wrapping it up,

For those of you who struggle with math every day, Vedic Math may change your perspective on how you look at solving complicated problems in the first place. If you can see the wisdom in combining learning with pleasure, there are high chances that you will fall in love with Vedic Math. Give this blog a thorough read to put an end to all your queries on “How to do Vedic Math.Comprehend the definition, history, benefits and implement these fantastic tricks to nail your competitive exams like never before. Here’s wishing all the luck!

Stuck with a tricky Mathematics assignment? Consult the Top Math Pioneers

Is it too daunting for you to work effectively on a tricky Mathematics assignment? Are you unable to get the hang of an overly complicated subject matter related to the discipline?

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From Algebra, Trigonometry to Statistics – we got all covered. We cover more than 100 academic modules. From seasoned academics to the finest minds of the field, our team has more than 5000 Ph.D. experts. Our experts have satisfied more than 200,000 students over the decades.

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