Divide Numbers Easily Using Vedic Mathematics: Fast and Easy Division Techniques
What Is Vedic Mathematics?
Vedic mathematics is a technique for solving algebra quickly and simply. It was invented by Bharati Krishna Tirthaji, who published a book with the same title in 1965. Tirhaji was a famous Hindu cleric, and he claimed to have discovered the technique in ancient sacred Hindu texts.
Whether or not he really did is debatable; what is not is that the math checks out. Whether you want to be able to effortlessly split a check, to impress your friends, or to learn a different way to quickly divide numbers, this triedandtrue method can be learned within minutes.
Key Terms
Above are the four vocabulary words that you will need to know in order to divide. If you are having a hard time keeping them straight, consider the following:
 A dividend is the number you have beforehand.
 A divisor is the number doing the dividing, just like an advisor is the one doing the advising.
 The only number anyone ever wants to quote is the answer, or quotient.
 What remains after you finish dividing is the remainder.
Simple Vedic Division
Set it up:
Write the divisor before the dividend, then box off the left and bottom sides of the dividend in order to keep it visually separate.
Steps to divide:
 4 into 6 = 1 remainder 2. Write the 2 next to the following digit, 7, making it 27.
 4 into 27 = 6 remainder 3. Write the 3 next to the following digit, 1, making it 31.
 4 into 31 = 7 remainder 3.
 The answer is 167 remainder 3.
You Try
Answer Key
Vedic Division with Decimals
What if you don't want a remainder? In that case, you can add a decimal point and 0s behind the dividend and continue the process.
 Write the remainder, 3, next to the following digit, 0, making it 30.
 4 into 30 = 7 remainder 2. Write the 2 next to the following digit, 0, making it 20.
 4 into 20 = 5 remainder 0. Since the remainder is 0, you have already passed the decimal point, and there are no more values greater than 0, you have completed the problem.
 The answer is 167.75.
In the example above, you can see that once you have passed the decimal point and no values greater than zero remain to the right, you are finished as soon as there is no remainder.
You Try
Solve question two from the practice problems to the nearest thousandth place.
Answer Key
How Do You Use Vedic Division When the Divisor Is More Than One Digit?
That's simple enough, but how do you use Vedic division when the divisor has more than one digit? The technique depends on what digit the divisor ends in. See the example below to learn how to divide with a divisor that ends in 9.
MultiDigit Divisor Ending in 9 Example
Set it up:
Division can also be expressed as a fraction; here, 73 divided by 139 is the same thing as 73 over 139. Divide both the numerator and denominator of the fraction (the top and bottom number) by 10 so that the 9 is behind the decimal point. Then round the denominator (the bottom number) up—in this case, round up 13.9 to 14.
Then, like before, write the divisor before the dividend, then box off the left and bottom sides of the dividend in order to keep it visually separate.
Steps to divide (we'll round to the nearest tenthousandth):
 14 does not go into 7, so write 0 followed by a decimal point.
 14 into 73 = 5 remainder 3. Make a note of the remainder, 3, in front of the 5, making it 35.
 14 into 35 = 2 remainder 7. Make a note of the remainder, 7, in front of the 2, making it 72.
 14 into 72 = 5 remainder 2. Make a note of the remainder, 2, in front of the 5, making it 25.
 14 into 25 = 1 remainder 11. Make a note of the remainder, 11 in front of the 1, making it 111.
 14 into 111 = 7 remainder 13.
 The answer is 0.52517, which rounds to 0.5252.
MultiDigit Divisor Ending in 8 Example
Set it up:
Follow the same set up as the previous problem. Here, 73 divided by 138 is the same thing as 73 over 138. Divide both the numerator and denominator of the fraction (the top and bottom number) by 10 so that the 8 is behind the decimal point. Then round the denominator (the bottom number) up—in this case, round up 13.8 to 14.
Then, like before, write the divisor before the dividend, then box off the left and bottom sides of the dividend in order to keep it visually separate.
Steps to divide (we'll round to the nearest tenthousandth):
 14 does not go into 7, so write 0 followed by a decimal point.
 14 into 73 = 5 remainder 3. Make a note of the remainder, 3, in front of the 5, making it 35. Then add the quotient, 5, to 35 to get 40.
 14 into 40 = 2 remainder 12. Make a note of the remainder, 12, in front of the 2, making it 122. Then add the quotient, 2, to 122 to get 124.
 14 into 124 = 8 remainder 12. Make a note of the remainder, 12, in front of the 8, making it 128. Then add the quotient, 8, to 128 to get 136.
 14 into 136 = 9 remainder 10. Make a note of the remainder, 10 in front of the 9, making it 109. Then add the quotient, 9, to 109 to get 118.
 14 into 118 = 8 remainder 6.
 The answer is 0.52898, which rounds to 0.5290.
How Do You Use Vedic Division When the Divisor Ends In a Digit Other Than 8 or 9?
The only difference between dividing by a divisor that ends in 8 and one that ends in any other digit is that you will add the quotient a different number of times. For divisors that end in 8, you add the quotient once in each step; for divisors that end in 7, you will add it twice, and so on. See the chart below for how many times you will add it for different end numerals.
Vedic Division with MultiDigit Divisors
The End Numeral of the Divisor
 Set Up (Always the Same)
 First Part of Each Step (Always the Same)
 How Many Times You Add the Quotient


9
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 0 times.

8
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 1 time.

7
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 2 times.

6
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 3 times.

5
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 4 times.

4
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 5 times.

3
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 6 times.

2
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 7 times.

1
 Set up the division problem as a fraction. Divide the top and bottom by 10 and round the denominator up.
 Find the quotient and remainder. Write down the quotient, then write the remainder before it.
 Add the quotient 8 times.

Comments
I was very good &interesting
How we can divide 1 by any 5 digit number quickly
not liked so much
That's great ..
Very helpful..
Yaaaaa................ It is helpfull
very nice
very inter.. i have never seen it before in my life ♂☺☺♪♫☼
This isnt really vedic math, this is the same as long division
It really helped thanks very much.
What you have explained is not vedic methods. If you do not know, please do not post such things and insult vedic knowledge. These are more or less western methods.
How to do the same on three digits/three digits (ex: 248/179) and three digits/four digits (ex: 248/3578). Please help
Thnx.. It helped
I thank you very much ...grateful to you if you do this with examples
......................................
I thank you very very very..........................................much. But will you explain in detail how to divide when the denominator is 7,6,5,4,3,2,1.
I would be very...........................grateful to you if you do this with examples
great trick ........just keep doing the good work
thanx its amazing
Its nice n amazing
very nice and amazing
Hey thanx mate it works lyk magic . . .but these tricks aren't hlping me in some kind of problems like 21/22 or 73/84 nd many others, would please hlp me out wid these kind of problems :)
Great technique and thanks a lot.
really supreb.............
Nice technique, keep publish these type of methods, I will publish in my facebook wall with ur name.
i really like it it help me very much thanks :)
This blog is full of mistakes.
Answers are not correct.
• 75/168=7.5/16.8=75./17= 0. 5 3 9 5 6 8 –Answer
5 13 7 9 11 Remainder
This a problem with divisors ending in 9 not 8.
Annswer is incorrect
Finally!!!a good vedic maths site!!!Liked dis method a lot!!!
woooow that's amazing
very nice method
Glad to know the tricks. but not enough to fill the thirst of my zeal to know.
Is there an extension to this, say to divide a number like 1349 by 19 that is similar to the dividibg by 9?
Veri nice informative blog!
31