Vedic Maths Tutorial 5.

in vedicmaths •  5 years ago 

Hello fellow Steemians!

Today we will learn about advanced addition of a list of numbers. We have already seen in the previous tutorial how simple was it to add a list of number. We will now extend the same logic to adding list of numbers with multiple digits. We will also learn the balancing rules in order to complete our understanding on addition of list of numbers.

Source: Pexels

Advanced Addition - List of Numbers

Let’s see a very simple example of adding a list of numbers with multiple digits.

4|3|4
5|5|6
9|8|7
3|2|3
+8|5|1


29|23|21


We work as follows:

Step 1: Divide the digits into columns, each column consisting of digits at a place.
Step 2: Apply the same rule of addition that we learn in the last tutorial to each of the individual columns.
Step 3: Write the answer for each column separately.
Step 4: Apply balancing rule on the individual answers to get the final answer.

Let’s follow each step mentioned above:

Step 1: As you can see, I’ve divided each column with |.

Step 2: Let’s apply the addition rule we learnt earlier to units’ place digits.

1+3 = 4
4+7 = 11 (-)
1+6 = 7
7+4 = 11 (-)

So the answer becomes 21.

Similarly, by applying the same rules to tens and hundreds place, we get answer as 23 and 29 respectively.

Step 3: We write the answers in the specific columns.

Step 4:Apply the balancing rule. Let’s see how we do that:

29|23|21

We write the last digit as it is. So the answer we have for now is ___1

Next, we add tens digit from the last number to ones digit of the next number i.e. 2+3 = 5. So the answer we have for now is _ _ 5 1

Next, we add tens digit from the last number to ones digit of the next number i.e. 9+2 = 11. So the answer we have for now is _ 1 5 1

Finally, we use the carry over from above and add it to the first most digit i.e. 1+2 = 3.
So the final answer becomes 3151.

Isn’t this technique way more simpler than the traditional ones we have learnt? I surely found it easier, but yes after a lot of practice.

Now practice this with multiple sums.

356 678 512 434 245 756 667 878 289 190 211 123
987 576 365 554 643 732 821 910 519 218 576 782
739 470 909 820 765 645 512 424 267 348 934 545
495 076 721 908 678 365 534 948 258 534 747 867
+258 +965 +878 +776 +676 +590 +467 +364 +280 +123 +878 +589

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