Bengaluru

Vedic March

For the past two weeks we have done Nikhilam multiplication with the base as 100. We now move on to bigger numbers and we can see how exciting it becomes.

Kumudha Krishnan

For the past two weeks we have done Nikhilam multiplication with the base as 100. We now move on to bigger numbers and we can see how exciting it becomes.

Look at this big problem: 9999 x 9988.

We take 10000 as our base.

9999 is 1 less than 10000 and 9988 is 12 less than 10000

9999 - 12 = 9987

9988 - 1   = 9987

12 x 1 = 12

0012  (12 is preceded by 00 because the base has four zeros so the number of digits should be four)

The answer is 99870012

One more amazing example: 100006 x 100009.

Here the base is 100000

100006 is 6 more than 100000 and 100009 is 9 more than 100000

100006  +  9 = 100015

100009   +  6 = 100015

9 x 6 = 54

00054 (54 is preceded by 000 because the base has five zeros so the number of digits should be five)

The answer is 10001500054

Wasn’t that simple!

One thing to keep in mind is the number of zeros in the base and prefix zeros to the second part of the answer to make that many digits.

Here are some more examples

A.  9999987 x 9999954

9999987  - 33 = 9999954

9999967  - 13 = 9999954

13 x 33 = 429

0000429

The answer is 99999540000429

B.  99789 x 99997

99789  - 3 = 99786

99997  - 211 = 99786

3 x 211 = 633

00633

The answer is 9978600633

C. 10109 x 10003

10109  + 3 = 10112

10003  + 109 = 10112

3 x 109 = 327

0327

The answer is 101120327

Some problems for you to try:

10108 x 10002

10099 x 10003

9996 x 9995

999991 x 999990

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