10 Vedic Maths Tricks For Rapid Calculations

Vedic Maths is a gift given to this world by the ancient scholars of India. The name Vedic Maths is derived from a Sanskrit word ‘Veda’ which means ‘Knowledge’. It is a collection of techniques to solve maths problems in an easy and faster way. By Vedic methods, ‘difficult’ problems or long sums can be solved immediately. The simplicity of Vedic Mathematics means that calculations can be carried out mentally. It also lends a helping hand as you progress to higher classes because Vedic Maths always has a shorter way for solving quadratic and other polynomial functions and equations that one would encounter in higher classes.

Here, we will tell you 10 Vedic Maths tricks to solve your Maths problems with higher accuracy and in the least time. These tricks will help in reducing the dependency on calculators even for the bigger calculations. The importance of these trick is most realized in the exams where time is less and questions are more like IMO, SSC, JEE, Banking Exams, etc.

10 Vedic Maths Tricks

1. Squaring of a number ending with 5

In this Vedic Maths trick, you would learn how quickly squaring a two-digit number ending in 5.

Multiply the first digit on the left with itself + 1 and put 25 on the end. That is all! For example: Find (45) ² =? Step 1. 45 x 45 = …….25 (in the end) Step 2.  4x (4+1) = 4 x 5 = 20 Hence the answer will be 2025. Now try —– 25, 35, 55, 65, 75, 85, 95.

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2. Multiplying any number by 5

Most students memorize the 5 times tables very easily, but when you get into larger numbers it gets more complex – isn’t it? But don’t worry! This trick is super easy.

Take any number, then divide it by 2 (in other words, half the number). If the result is whole, add a 0 at the end. If it is not, ignore the remainder and add a 5 at the end. It works every time:

For example: 2462 x 5 =? Step 1. 2462 / 2 = 1231 Step 2. Whole number, so add 0 The answer will be 2462 x 5 = 12310 Let’s try another: 3773 x 5 Step 1 3773 / 2 = 1886.5 Step 2. Fractional number, so ignore remainder and add 5 The answer will be 3773 x 5 = 18865 Now try —- 123 x 5, 3456 x 5, 9876 x 5, 6754 x 5, 8796 x 5

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3. Subtraction from 1000, 10000, 100000, and so on.

This Vedic Maths Subtraction trick is very useful for getting instant subtraction result of any large number from 1000, 1000……so on. You just keep one formula – Subtract all from 9 and the last from 10.

For example: 1000 – 473 =? (Subtraction from 1000) We simply subtract each figure in 473 from 9 and the last figure from 10. Step 1. 9 – 4 = 5 Step 2. 9 – 7 = 2 Step 3. 10 – 3 = 7 So, the answer is 1000 – 473 = 527 Now try… 1000 – 357, 10,000 – 1049, 10,000 – 1064, 1000 – 397.

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4. Multiplication of any 2-digit numbers, from 11 to 19

By using this trick, you can multiply any two-digit number from 11 to 19 quickly. No wonder if generously practiced, it can give result faster than calculator! Have a look on the 4 steps involved in it:

Step 1. Add the unit digit of smaller no. to the larger numeral. Step 2. Multiply the result by 10. Step 3. Multiply the unit digits of both numbers. Step 4. Add both the numbers (involve in step 1 & step 2). For example: Take 2 numbers like 13 and 16. Step 1. 16 + 3 =19. Step 2. 19*10 = 190. Step 3. 3*6 = 18 Step 4. Add the two numbers, 190+18 and the answer is 208. Now try…15*17, 17*13, 18*14, 13*19

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5. Dividing a large number by 5

This trick will get you result quickly of dividing a large digit number by 5. All you need to follow only two steps, in first step multiply the number by 2 while in second step move the decimal point.

For example: 235 / 5 =? Step 1. 235 * 2 = 470 Step 2. Move the decimal: 47.0 or just 47 Let’s try another: 2128 / 5 Step 1: 2128 * 2 = 4256 Step2: Move the decimal: 425.6 or just 425 Now try…. 6951/5, 2212/5, 4751/5, 1962/5, 8542/5.

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6. Multiplication of a two-digit number by 11

With this trick, multiplication can be done in 1 or 2 seconds. So, let us see how using this method, calculation can be done in a matter of seconds.

To multiply 25 and 11, imagine there is a space between 25 Step 1. Put an imaginary space in between: 25*11= 2_5 Step 2.  Just add 2 and 5 and put the result in the imaginary space So, the answer is: 25 * 11 =275 Let’s try another: 42 * 11 = 4 (4+2) 2 = 462 Now try…17*11, 35*11, 15*11, 19*11, 18*11.

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7. Multiply any large number by 12

To multiply any number by 12 just double last digit and thereafter double each digit and add it to its neighbour.
For example  13243 * 12 =  ?
Let’s break it into simple steps:
Step 1. 13243 * 12 =  _____6 (Double of Last Digit 3= 6 )
Step 2. 13243 * 12 =  ____16 (Now Double 4= 8, and add it to 3, 8+3=11, 1 will get carry over )
Step 3. 13243 * 12=   ___916 (Now Double 2=4, and add it to 4 with carry, 4+4+1=9)
Step 4. 13243* 12=   __8916 (Now Double 3=6, and add it to 2, 6+2=8)
Step 5. 13243 * 12=   _58916 (Now Double  1=2, and add it to 3, 1+3=5)
Step 6. 13243 * 12=   158916 (Now Double 0=0, and add it to 1, 0+1=1)
So your final answer of 13243 * 12 = 158916

Now try…2431*12, 1256*12, 1964*12, 7236*12.

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8. Multiplication of any 3-digit numbers

Take any two numbers like 308 and 306 Step 1. Now subtract the number at unit place. 308-8=300 306-6=300 Step 2. Now select any number and add the unit digit of another number 308+6=314 Step 3. Now multiply, 314×300 = 94200 Step 4. Now multiply the unit digits of both numbers, 8×6=48 Step 5. Add, 94200+48 = 94248 The product of the numbers 308 and 306 is 94248 Now try…208*206, 508*504, 408*406.

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9. Convert kilograms to pounds quickly

If you want to convert kilograms to pounds, you can do it in your head in few seconds.

Let take an example: Convert 112 Kg to pound.
Step 1. Multiply Kg value by 2
112X2= 224
Step 2. Divide the previous one by 10
224/10=22.4
Step 3. Add both the number
224+ 22.4= 246.4 pounds.

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10. Trick for finding any square:

Finding square of any number in Vedic maths is extremely easy. Just follow the given steps:

Step 1.Choose a base closer to the number whose square is to be found.

Step 2. Find the difference of the number from its base.

Step 3. Add the difference with the number.

Step 4. Multiply the result with the base.

Step 5. Add the product of the square of the difference with the result of the above point.

Let’s take an example to understand this: (99) ² =? Step 1. Choose 100 as base Step 2. Difference =99-100 = -1 Step 3. Number + difference = 99 + (-1) = 98 Step 4. Multiplying result with base = 98*100 = 9800 Step 5. Adding result with square of difference= 9800 + (-1)² = 9801 Now try… (98)², (97)², (102)², (101)².

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We hope you find these Vedic math tricks useful to solve math problems quickly. However, there are never enough tricks when it comes to Vedic math. If someone thinks that learning Vedic math is nothing special or extra then they need to think twice. However, people thinking they want their children to learn more amazing Vedic math tricks and tips should definitely check Vedic Mathematics Recorded Lectures by MTG.

In the Live Online Classes of Vedic Mathematics, experts of Vedic Mathematic used to help children out in Understanding these tricks. However, there are children who can’t align their own schedules with the timings of these classes. Thus, MTG brought a better way of learning these amazing math tricks and tips – Vedic Mathematics Recorded Lectures.

These will be unedited and exact replicas of the Vedic Mathematics Online classes, just their Recorded version, where there will be complete coverage. Along with these recorded lectures, you also get a set of 7 Vedic mathematics books. There will be 15 sessions of 1 hour each for the Level 1 course (classes 3, 4, and 5) and 20 sessions of 1 hour each for the Level 2 course (classes 6 and onwards). After each session, there will be a quiz of 10 questions to test what you have learned and how much you’ve grown. Students can even ask their doubts via the student portal.

However, the value addition in this course is a set of “7 Vedic Mathematics Books” with which children can practice countless questions and techniques. Each chapter explains the steps of a trick along with example questions following practice questions and answers keys.

Therefore, now children can learn at their own time, convenience, pace, and comfort without having to worry about the timings.

Help your children become masters of mathematics!