# 8 Best Vedic Math Tricks to Calculate Faster

Posted On January 4 2023

Vedic Math is a traditional Indian mathematical system that allows you to calculate faster and with more accuracy. It uses simple techniques and tricks to solve complex problems quickly. If you want to become an expert at mathematics, it’s important that you learn how to use the techniques of Vedic Math correctly. Here, we will explore 8 of the best Vedic Math tricks that can help you calculate faster and more accurately. From solving complex equations to understanding basic calculations, read on to discover how Vedic Math can enhance your calculation skills!

## What Is Meant By Vedic Mathematics?

With the help of Maths class, it’s now easier than ever to learn Vedic math tricks and apply them in real-world scenarios. Online maths tuition offers numerous courses in Vedic Maths Tricks which can help students understand this complex concept better and gain confidence in their capabilities as mathematicians.

### What Are The Benefits Of Learning Vedic Mathematics?

There are numerous benefits of learning Vedic Mathematics, including but not limited to:

**Mental calculation:**Learning Vedic Math tricks can help you perform complex mental calculations quickly and accurately. This can be extremely helpful in competitive exams where time is often a constraint.**Improved problem-solving skills:**By breaking down complex problems into simpler steps, Vedic Math tricks can help you develop better problem-solving skills. This can be useful in both academic and real-life situations.**Boosted memory and concentration:**The repetitive nature of some Vedic Math tricks can help improve your memory and concentration levels. This can prove beneficial in several areas of life, including work, studies, and everyday tasks.**Greater confidence:**Being able to perform calculations quickly and efficiently can give you a boost of confidence in both personal and professional settings.

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#### 1) Squaring of a Number Whose Unit Digit Is 5

When we need to square a number whose unit digit is 5, we can use this Vedic Math trick. First, we write the number to be squared as a two-digit number with 5 in the unit’s position. So, if the number is 15, we write it as 15. Then, we subtract 1 from the number written in units (in this case 5), giving us 4. Next, we write down the square of the number in tens (in this case 1), giving us 1. Finally, we add 25 to 1, giving us 26. So, the square of 15 is 225.

#### 2) Multiply a Number By 5

If you want to multiply a number by 5, there are a few different ways you can do it. The first way is to simply add the number to itself four times. So, if you’re multiplying 5 by 3, you would do 5 + 5 + 5 + 5 = 20.

Another way to multiply by 5 is to double the number and then add half of the original number. So, if we’re multiplying 5 by 4, we would do (5 x 2) + (5 / 2) = 15.

You can also use what’s called the Vedic Math Trick. To do this, you take the number you’re multiplying by 5 and subtract 1 from it. So, if we’re multiplying 6 by 5, we would do 6 – 1 = 5. Then, you take this new number and multiply it by the original number. So, in our example, we would do 5 x 6 = 30. Finally, you add a zero to the end of your answer. So, our final answer would be 300.

The Vedic Math Trick is a great way to quickly multiply any number by five without having to think too much about it!

#### 3) Subtraction From 1000, 10000, 100000

Subtraction is one of the four basic operations in mathematics, the others being addition, multiplication and division. Although it might seem like a simple concept, subtracting large numbers can be quite daunting for some people. However, with a little practice and the use of some effective tricks, it is possible to subtract large numbers quickly and easily.

One such trick is known as the Vedic Maths Trick for Subtraction from 1000, 10000, 100000. This involves breaking down the number into smaller parts and then subtracting each part separately. For example, to subtract 98 from 100, we would first break down 100 into 90 + 8. We would then subtract 9 from 10 to get 1 and finally subtract 8 from 9 to get 0. So the answer would be 1 – (9 – 8) = 1 – 1 = 0

Similarly, to subtract 999 from 1000, we would break down 1000 into 900 + 90 + 9. We would then subtract 9 from 10 to get 1 and finally subtract 99 from 100 to get 1. So the answer would be 1 – (9 – 99) = 1 – 90 = -89

The main advantage of this trick is that it eliminates the need to carry over any digits when subtracting larger numbers. This makes it much easier and faster to calculate the answer.

#### 4) Multiplication of Any 2-digit Numbers (11 – 19)

When it comes to multiplying any 2-digit numbers between 11 and 19, the Vedic Math trick is to simply add the two digits together and then multiply that sum by 10. So, for instance, if you’re multiplying 15 x 17, you would first add 1 + 5 to get 6. Then, you’d multiply 6 by 10 to get 60. Finally, you would add 60 + 7 to get 67.

#### 5) Dividing A Large Number By 5

If you want to divide a large number by 5, there are a few Vedic Math tricks that can help you do it quickly and easily. First, let’s look at the traditional way of doing it. To divide a number by 5, you would:

- Start by dividing the number by 10. This will give you the first digit after the decimal point.
- Multiply this digit by 2.
- Add 5 to this result.
- Divide this new number by 10. This will give you the second digit after the decimal point.
- Repeat steps 2-4 until you reach the end of the number.

#### 6) Multiply Any Two-digit Number By 11

The Vedic Maths trick to multiply any two digit number by 11 is very simple. Just follow these steps:

- Take the number you want to multiply by 11.
- Split the digits of this number apart, putting them one on each side of a central point.
- If the digits on both sides of the central point sum to a number greater than 10, then subtract 9 from this sum.
- Multiply the digits on both sides of the central point individually, and write down each result.
- Join the results together in the correct order to get your final answer!

#### 7) Multiplication of Any 3-digit Numbers

To multiply any three-digit number, follow these steps:

- Determine the value of the digit in one place. This will be your multiplier.
- Multiply the multiplier by each digit in the number, starting with the digit in the hundreds place.
- Add the products together. This is your answer.

For example, to multiply 356 by 3, we would follow these steps:

- The value of the digit in the one’s place is 6, so our multiplier is 6.
- We multiply 6 by 5, 6 by 3, and 6 by 1 (the digits in the number 356). This gives us 30, 18, and 6 respectively.
- We add these products together to get our answer: 30 + 18 + 6 = 54. Therefore, 356 multiplied by 3 equals 1068.

#### 8) Find the Square Value

To find the square value of a number, we need to multiply the number by itself. For example, if we want to find the square value of 4, we need to multiply 4 by 4. This can be done using Vedic Maths, which is a system of mathematics that is based on ancient Indian texts.

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### Conclusion

Vedic Math is a great way to boost your math skills and speed up calculation processes. We hope our 8 best Vedic math tricks have helped you understand how this ancient form of mathematics can be used in modern-day calculations. With practice, these tricks will become natural to you and help save precious time when solving complex equations. Start with mastering the basic principles we outlined in this article and soon you’ll be able to solve any equation quickly and efficiently using Vedic Math!

**FAQs:**

**What are the best Vedic Math Tricks to calculate faster?**

The best Vedic Math Tricks to calculate faster are using multiplication, squaring, and finding the square root of a number. With these tricks, you can solve most math problems in seconds!

**What is the origin of Vedic Math?**

Vedic Math is an ancient knowledge system that originated in India thousands of years ago. It was used to simplify calculations and problem-solving with the help of mathematical shortcuts, leading to faster and easier solutions.