Sir, It is nice to learn these ideas. .. and also a few available in comments.. They will give good exercise to our minds. ***** The present generations should exercise their brains.. They should not be satisfied with computer buttons or chat bot answers !!!
I truly appreciate how helpful your videos are, and I want to thank you very much for that! I'm excited for more fantastic vids in the future. What would be a decent math trick to apply to solve the problem of finding the product of two numbers that have a large deviation from each other and are substantially discrepant (e.g., 47 and 897)? Although I see that the majority of Vedic math skills rely on common bases (such as powers or multiples of 10), I can't really think of using the base approach of multiplication in the given situation (i.e., 47 x 897). What then would you recommend? Many thanks for that!
This is vedic maths, base method, for larger nos u must multiply with larger nos, if ur base is easy, ur unit nos square is difficult, this is vedics Mukund
calculating squares on paper, Students find it difficult. Remembering and discerning the two better of the two methods will make the children go mental...
（a+b)^2=a^2+2ab+b^2=a(a+2b)+b^2
1st step: a+2b
2nd step: (a+2b)*a/10
3rd step: [(a+2b)*a/10]*10+b^2
Sir, It is nice to learn these ideas. .. and also a few available in comments..
They will give good exercise to our minds.
*****
The present generations should exercise their brains.. They should not
be satisfied with computer buttons or chat bot answers !!!
37^2=(37+37-30)×30+7^2
=44×30+49=1320+49=1369
Here we take 30 as base
37^2=(37+37-40)40+3^3 (square of difference of 40,37)
=34×40+9=360+9=1369
If base is 50, 37 is -13
37-13=24,/2=12, 13square is 169, 12
169
----------
1369
Mukund
@@lnmukund6152 2nd line give clarity.
2400/2+13^2 since 24×50=24×100/2.
Sir if you are really interested teach basics to children. This is simple algebra.
It is still complicated method, can not be done in seconds of time it needs minutes
Your mind is superfast and you r supersonic and Super Natural.Thank You REALGURU.
You have simplified further. Thanks
I truly appreciate how helpful your videos are, and I want to thank you very much for that! I'm excited for more fantastic vids in the future.
What would be a decent math trick to apply to solve the problem of finding the product of two numbers that have a large deviation from each other and are substantially discrepant (e.g., 47 and 897)? Although I see that the majority of Vedic math skills rely on common bases (such as powers or multiples of 10), I can't really think of using the base approach of multiplication in the given situation (i.e., 47 x 897). What then would you recommend?
Many thanks for that!
Thanks for the kind words. For these numbers I would use partial products.
Number; 10a+b
Step1:- (10a+b) +b = 10a+2b
Step2: a* /(10a+2b) = 10a^2+2ab
Step3: 10*(10a^2 +2ab)+b^2 = 100a^2 + 20ab+b^2 .. Resuts square
Good sir Easy when by practice Doing well Thank you
Nice…. but short cut would be more useful if generalised and logical explanation is provided
I would like to multiply 37×37 instead of any lengthy process... 😊
Lengthy? :-)
Thank you sir 🙏🙏
nice teaching
square of 58
(60-2)(60-2)= 3600-120-120+4= 3364
way much easier
Everything depends on what you practice and put into use.
Good🙏 teaching about maths
Nice trick sir
It's even harder than the regular dimple multiplication method..
Everything is hard without practice.
This is vedic maths, base method, for larger nos u must multiply with larger nos, if ur base is easy, ur unit nos square is difficult, this is vedics
Mukund
👍🙏
calculating squares on paper, Students find it difficult. Remembering and discerning the two better of the two methods will make the children go mental...
It's just a mindblock....you need to convince yourself before trying something different.
👍👍👍👍
Sorry, but you do need a pen and paper to use this method.
i can do it
👍👍👍🙏🙏🙏
Good but you explained many rules so may be this is hard .
Practice is the key
@@sureshaggarwal Thank you but these ways will be limited .
I think it is not short method।
Regular method is far better😂
Do what suits you the best but don't miss a chance to learn something new :-)
If the students follow this method in the exams (CBSE ), they may not be awarded marks.
Be smart.....use it in MCQs
@@sureshaggarwal yeah, in MCQs it is O. K but not in " very short type " questions i.e in 2 marks type.
Guys the ebook is for 1200 rs
@@TEJPALSINGH-fy6oq combo with reasoning ebook
Very useful . Is there any method for cubes
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