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

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In this video, we will learn:
0:00 How do we find the cube of a number?
1:34 Cube of any two-digit number (example)

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#MathTrick: If you find addition to be a little easier than subtraction, this trick is for you. If you are dealing with subtracting two numbers that are fairly close together, try solving the equation by adding instead. "Instead of trying to take away 327 from 334, think of it as '327 plus how many more equals 334?'"

InfinityLearn_NEET
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12 times 12 times 12 seems a bit easier tbh but still a cool concept

noneuvyobisness
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Thank u u u u ma'am for making the concepts so clear☺️. You are a great teacher.
I wish if I could have u as my maths teacher.

rupama
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You show that you cube the 1 for each step
1^3 1^3x2 1^3x2x2 1^3x2x2x2
But in your algorithm you show
(a+b)^3= a^3+3a^2b+3b^2a+b^3

roberttyrrell
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I feel this is so complicated and confusing since there are so many steps

naren
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how to solve when an given 23, 32, 59, 65 25

debasis
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How come this is "not lengthy"?

anamikasingh
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Es gracioso porque el canal se llama ¨Don't Memorise¨ o sea No Memorices (?) pero nos enseñan trucos que debemos memorizar. Las demostraciones deberían ser el plato fuerte de este canal, solo es un consejo

aldolunabueno
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This is anurupya sutra of vedic maths.

mythvstruth
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what is about cubes of 31, 66, or anything 3 digit numbers .

sri
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U better say ratio of numbers are taken at first row

rajsah
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It would be easy to use identity of (a+b)³ that is a²+b²+3a²b+3ab² .

deshnanayak
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Please anyone who can explain to me why it works?

pritikumaritiwary
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Where do you get all these information

aravindsai
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I have find the cube root of 13 and answer gives me wrong. Explain me

bhumikasharma
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I'll let Einstein know ASAP. I'm sure he would(have) appreciated it.

ovalwingnut
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The no. Of 2 in this video is too much 🤣

Thanos-wtvi
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Multiply 12×12×12, that's it dude😂
Even your vedic method can't be solved mentally.

dilshadjamil
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It takes too much time still I like it

haidersifat
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chatur technique is better than this!
Writing this comment @ 2.25 seconds

shaurin