Vedic Maths:Addition - Lengthy Addition Sums

Vedic Maths: Addition - Lengthy Addition Sums 


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Welcome back,  In this post, you are going to learn Vedic Maths New trick that is the Lengthy Additions in Vedic Maths. Vedic Maths is easy to learn and implement in our daily life Vedic Maths is also useful in your school maths. Vedic Maths is also useful in entrance exams and the board exams. Because in such types of board exams and the entrance exams you need the time to solve the maths us but due to lack of the time you are doing the sums wrong with wrong calculation. So, With the help of the Vedic maths, you will learn how to solve the maths faster than a calculator in fact you will solve the sums 10x than the calculator. You just need is the better practice to solve and the better source to learn the Vedic maths. So we are here, To make the master of the Vedic Maths so come daily to this website so that you can learn the Vedic maths tricks daily with videos, So without wasting time lets begin our new topic named Vedic Maths: Addition - Lengthy Additions sums.

Vedic Maths:Addition - Lengthy Addition Sums


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But before starting our Today's new concept Vedic Maths: Addition - Lengthy Additions sums. You need to revise our last trick so that you can learn this method easily so let's revise the last topic first. So our last topic was Lengthy Additions Sum. In this concept, we had learned that when we have the sum then we were identifying the given sum is carrying number or non carry number. If it was the carrying number than we were adding the 1 to the tens place digits sum and If it was non - carrying number then we were not adding that  1 to tens-place number. After that, we were getting the tens to place answer then To find the Unit place number we were doing the End number concept that was if the number of the addition is the two-digit number then we were writing only the unit place as the end number of the sum.



After getting the answer of tens place and the unit place number we were combining that numbers and then we were writing the final answer of the given Triple + Triple sum. After that, we were getting our final answer. So this was the quick revise of the full Double + Double-Digit Sum. Now Continuing our latest post that Vedic Maths: Addition - Lengthy Additions sums. 


To Solve this Vedic Maths: Addition - Lengthy Additions sums. We had done the revise of the Double-digit + double-digit sum. Similar to that Double-digit + double-digit sum we are going to do Lengthy Additions sums. In the same method but there were only two digits here there are the three digits. So we are starting Lengthy Additions sums be careful and understand these Lengthy Additions sums. 


We are starting the solution of the Vedic maths from right to left not from left to right. So first the Hundred will come, then tens, and then unit place. I am going to use the word pair when I say pair you take the pair of hundred, tens, and then unit. For example 234 + 456 while solving if I say that taking pair you have to take 2 + 4, Then 3 + 5 then 4 + 6. In this format, you have to keep this in mind. So what to do in Lengthy Additions sums. 


For better understanding let give the pair a name So Hundred places pair name be HUN, then Tens place pair be TEN, and the Unit place pair be UNI. Now let's begin with the example that we had to take before 234 + 456. Before starting I just give you a quick overview of this concept. So first we are leaving the HUN pair we are going to see that the TEN pair is the carrying number or non-carrying number. Then If the TEN pair is the carrying number then we are going to add 1 to HUN pair (HUN + 1). And If the TEN pair is the Noncarrying then we will not add 1 to HUN pair instead we will write the sum of HUN pair as the answer comes.


After that, we are going to check that the UNI pair is the carrying number or non-carrying number. Then If the UNI pair is the carrying number then we are going to add 1 to TEN pair (TEN + 1). And If the TEN pair is the Non-carrying then we will not add 1 to TEN pair instead we will write the sum of TEN pair as the answer comes. 

Then by the End Number Method, we are going to write the UNI pair answer. After Combining the answers of the Hundred place pair (HUN), Tens place pair(TEN), And the Unit place pair(UNI). We will get our final Answer. So moving we have seen the steps to solve the triple-digit + triple digits. So, Lets quickly solve the example.

Taking our old example, 234 + 456, By applying the steps we get 3 + 5 = 8. So this is a non-carrying number so we will write the sum of hundred places that is 2 + 4 = 6. So our Hundred place answer is 6. Appling another step 4 + 6 = 10  So this is the carrying number so we are going to add 1 to TEN place. So we got our TEN place number 9. And then the unit places an answer by the End number which is the 0. So by Combining all answers of Hundred place, Tens place, and Unit place and the Final answer is the 690.

This was the example of the triple lengthy sum. You can extend this all the Sums to do better in the Vedic Maths. This is the same example of our previous trick. So in this way you can extend this Lengthy Additions Trick.


So you can do this These Vedic Maths Trick Practices And Learn this tricks to be more powerful in the Vedic Maths 


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