Fast Vedic Mental Math Tricks - Multiplication 01 | Fast Math | Don't Memorise

For instance, if the base is 1000, then you can find the product of numbers like 998 and 999 in less than 5 seconds. Fast math!!

In this video we will learn:
0:00 Introduction
0:45 Identifying Base of Numbers
1:14 Multiplication Trick
3:04 Multiplication of Two-Digit Numbers
4:22 Multiplication of Four-Digit Numbers

Register on our website to gain access to all videos and quizzes:

#FastMath #VedicMath #WarpMath #neet2024 #infinityLearnNEET #neetsyllabus #neet2025

[satishm]

My mom failed 5th standard but I am sure she can multiply (upto 3 digit numbers) much faster than me.

[andrefmartin]

it is specially practical when the numbers are close to their base reference. If the rule is valid, it should be applicable to any pairs of numbers (I guess both under the SAME base, although this premise was not said). So I tried it to calculate, for instance, 54 x 72. It does work, but it requires an additional step: the exceeding part of the left product part over the numbers of zeros of the base, must be added to the rigth sum part to result into the right answer!

[Johairali]

Now I am exhausted to appreciate you, yet, words are not limited for you .

[norilyncamingawan]

its easy to multiply if the numbers are closer to tens, hundreds and soon. but how about multiplying 589x608?

[SalmanKhan-cbqc]

first 2 mins i thought its long way but afterwards i impressed wid dis nice

[AmanTV_TechStar]

It was amazing !Don't memorise has really made things more conceptual rather than memorising something

[xenon]

These Tips are too useful!!
It helped me a lot :)
I thank Don't Memorise for this good Explained Concepts :) Subscribed Accordingly 😊

[NPStation]

Base method multiplication is an awesome formula. Thanks for sharing.

[christianvlogginggamer]

I really love math and I want you to be my Math Teacher so badly! You are so dreamy! I can just show this off at my entire school so they can be mathematicians just like you!

[keishasophiamission]

Me in 1st answer : follows the thing
me in head : * does not trust the guts*
Me seeing the answer after changing : 👁👄👁

[gagambahanoy]

Ty so much I'm here. I really appreciate it.

[CRAIG]

Great stuff, i shall look out for your other stuff now im aware of you. Subscribed accordingly!

[manojkumargangula]

Really I fall in love with 'Don't Memorise.' Simply excellent.

[redwanmitiku]

WOW EXCELLENT THANKS TOO MUCH REALLY GREAT FULL YOU TEACHER!!!

[thesecretsinger]

I searched the whole Internet for this, but could find no relevant result... Finally, this channel helped me. Thanks a lot. These will help me in competitive exams where speed and accuracy is imminent...

[radhikasharma]

Omg this has helped so much ...very impressive

[nandhakumarrr]

The great gift that Indian Culture gave to the world. But We have never studied this in schooling! What a misery? Thank You

[maachii]

i already learned this from udemy vedic math methods like how to multiply from 11 - 19 from any number easily and multiplying from verticall and crosswise method and dividing using the flag method and finding squares and square roots faster and so much more

[chharshitha]

Your explanation, your English, concept everything is perfect

[thereallightwarrior]

This fails for 17*59., unless you carry the digit from the product to the sum in the right place. Not hard to figure out, but this method should be generalized. Also, what happens when different bases?


I prefer decomposing numbers into sums by place, the multiplying each set and adding the products.