Do Super Quick Maths Calculation Using Vedic Method

Teaching Mental Maths Tricks to Anyone and Everyone! Learning to perform fast mental maths calculation will help you immensely irrespective of which field of life you deal with.Knowing these mental maths tricks will give you a positive edge over the others.Whether you are a student,aspiring engineer,statistician,scientist,school teacher or anyone else dealing with numbers,learning this quick…


Teaching Mental Maths Tricks to Anyone and Everyone!

Learning to perform fast mental maths calculation will help you immensely irrespective of which field of life you deal with.Knowing these mental maths tricks will give you a positive edge over the others.Whether you are a student,aspiring engineer,statistician,scientist,school teacher or anyone else dealing with numbers,learning this quick mental tricks and techniques 

(popularly known as Vedic Maths techniques) is always going to benefit you.

You must have heard of Shakuntala Devi-the lady who performed maths calculations faster than a Computer,you can do it too, just with a little bit of practice.

For example, let say you want to multiply 52*11.This can be calculated in less than 1 second but if you want to do it traditionally,it will take you around 5-6 seconds.Isn’t it?

So let see how using a simple mental maths trick,this calculation can be done in a matter of seconds…

To multiply 52 and 11,imagine there is a space between 52

52*11= 5_2 (Put an imaginary space in between)

Now,what to do with that space?

Just add 5 and 2 and put the result in the imaginary space

So, 52 * 11 =572 (which is your answer)

Isn’t it great?

Lets try some more examples:

1) 35 * 11 = 3 (3+5) 5 = 385

2) 81 * 11 = 8 (8+1) 1 = 891

3) 72 * 11 = 7 (7+2) 2 = 792 etc..

With just a little bit of practice you can easily perform these simple mental maths tricks in the blink of an eye.

People sitting for competitive exams often complain that they could not complete the Question paper within a certain time period as the paper was too length(l)y.But for your information,let me tell you that all papers of all competitive exams are so designed that students can finish it within the given time period.Its just that student do not have the required efficiency.So in tight time constraint situation where time plays a very important role,knowing these quick mental maths techniques will give you an edge over your competitors.It will be your X-Factor.It will give you that sharpness and smartness required to crack any competitive exams.

Lets take an example of this sum which has been taken from the 2010 question paper of a Popular Bank PO Examination (Aptitude Section):

(Q) Is 456138 divisible by 9?

Now, it only takes 2 seconds for you to determine the answer.But if you go by the traditional way then it will take you 10 seconds.So you can see the difference.Those 8 extra seconds you win,you can spend on other question.Isn’t it?

No let see the solution

(Answer) To test whether a certain large number is divisible by 9 or not,’just add all the digits of the number and if the end result is divisible by 9,then you can say that the entire large number will be divisible by 9 too‘.

4+5+6+1+3+8=27

Now since 27 is divisible by 9 so 456138 will be divisible by 9 too.

 By now you must have some idea, how important it is to know these mental maths tricks.Knowing these simple calculation techniques gives you an advantage over others and can get you a job,get you crack any competitive exams and much more.

Here are few more mental maths tricks..

Multiply any large number by 12 mentally in seconds

To multiply any number by 12 just double last digit and thereafter double each digit and add it to its neighbour

For example  21314 * 12 =  255768

Lets break it into simple steps:

Step 1: 021314 * 12 =  _____8 (Double of Last Digit 4= 8 )

Step 2: 021314 * 12 =  ____68 (Now Double 1= 2, and add it to 4, 2+4=6)

Step 3: 021314 * 12=   ___768 (Now Double 3=6, and add it to 1, 6+1=7)

Step 4: 021314 * 12=   __5768 (Now Double 1=2, and add it to 3, 2+3=5)

Step 5: 021314 * 12=   _55768 (Now Double  2=4, and add it to 1, 4+1=5)

Step 6: 021314 * 12=   255768 (Now Double 0=0, and add it to 2, 0+2=2)

So your final answer of 21314 * 12 = 255768

Another example…

Calculating Square of numbers quickly…

Lets calculate the square of 54

  

So (54)^2 = 5^2 +4 — 4^2 = 25 +4 —-16 =29——-16= 2916

Similarly (55)^2 = 5^2 +5 –5^2=25+5——25=30———25= 3025

Similarly (56)^2 = 5^2 + 6–6^2=25+6——36= 31——–36= 3136 etc..

Similarly try out squares of 57,58 etc..

These are just few of the manyMental Maths Trickspossible.There are numerous other maths tricks for fast calculation.If you like these mental maths tricks and feel the necessity to know all the other tricks then Download and Save the entire ‘Mental Maths Tricks’ ebook to your PC.But remember this amazing book is not free (as expected) so you will have to buy it.It has been released only a few months ago and 90000 (approx) copies has been sold already.So Hurry Up, and Download this amazing mental maths book now.

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How to Multiply Using Vedic Math

Article SummaryXTo multiply single digit numbers using vedic math, start by writing out the problem you want to solve, with 1 number on top of the other with an equation line underneath. For example, put the 6 on top of the 7 if the problem you’re working on is 6 times 7. Then, subtract each…


Article SummaryX

To multiply single digit numbers using vedic math, start by writing out the problem you want to solve, with 1 number on top of the other with an equation line underneath. For example, put the 6 on top of the 7 if the problem you’re working on is 6 times 7. Then, subtract each number from 10 and write your answers next to the relevant number. In the example, you’d write 4 next to the 6, since 10 minus 6 is 4, and 3 next to the 7, because 10 minus 7 is 3. For the next step, multiply the numbers in the right-hand column, which would be 3 times 4, equaling 12. Take the second digit from your answer, the 2, and write it below the equation line, and save the 1 for the next step. Then, subtract a right column number from the diagonal left column number. For example, do 6 minus 3 or 7 minus 4, which both equal 3. Next, add the 1 you saved from earlier to your answer, which gives you 4. Finish by writing the 4 to the left of the 2 under your equation line to get you the answer to your problem, 42. For tips on how to multiply numbers close to 100, read on!

Did this summary help you?In other languagesThanks to all authors for creating a page that has been read 209,639 times.

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(E-Book) VEDIC MATHEMATICS Download Free PDF Book

E-Book : VEDIC MATHEMATICS Download Free PDF BookINTRODUCTION TO VEDIC MATHEMATICSIn this chapter we just recall some notions given in the book on Vedic Mathematics written by Jagadguru Swami Sri Bharati Krsna Tirthaji Maharaja (Sankaracharya of Govardhana Matha, Puri, Orissa, India), General Editor, Dr. V.S. Agrawala. Before we proceed to discuss the Vedic Mathematics that…

E-Book : VEDIC MATHEMATICS Download Free PDF Book

INTRODUCTION TO VEDIC MATHEMATICS
In this chapter we just recall some notions given in the book on Vedic Mathematics written by Jagadguru Swami Sri Bharati Krsna Tirthaji Maharaja (Sankaracharya of Govardhana Matha, Puri, Orissa, India), General Editor, Dr. V.S. Agrawala. Before we proceed to discuss the Vedic Mathematics that he professed we give a brief sketch of his heritage [51]. 

He was born in March 1884 to highly learned and pious parents. His father Sri P Narasimha Shastri was in service as a Tahsildar at Tinnivelly (Madras Presidency) and later retired as a Deputy Collector. His uncle, Sri Chandrasekhar Shastri was the principal of the Maharajas College, Vizianagaram and his great grandfather was Justice C. Ranganath Shastri of the Madras High Court. Born Venkatraman he grew up to be a brilliant student and invariably won the first place in all the subjects in all classes throughout his educational career. During his school days, he was a student of National College Trichanapalli; Church Missionary Society College, Tinnivelli and Hindu College Tinnivelly in Tamil Nadu. He passed his matriculation examination from the Madras University in 1899 topping the list as usual. His extraordinary proficiency in Sanskrit earned him the title “Saraswati” from the Madras Sanskrit Association in July 1899. After winning the highest place in the B.A examination Sri Venkataraman appeared for 10 the M.A. examination of the American College of Sciences, Rochester, New York from the Bombay center in 1903. His subject of examination was Sanskrit, Philosophy, English, Mathematics, History and Science. He had a superb retentive memory.

In 1911 he could not anymore resist his burning desire for spiritual knowledge, practice and attainment and therefore, tearing himself off suddenly from the work of teaching, he went back to Sri Satcidananda Sivabhinava Nrisimha Bharati Swami at Sringeri. He spent the next eight years in the profoundest study of the most advanced Vedanta Philosophy and practice of the Brahmasadhana.

Read more..
http://arxiv.org/ftp/math/papers/0611/0611347.pdf

 

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