Thanks for your comment, your appreciation always motivate us to do such kind work. Keep Watching OUR latest video. Join Telegram Channel : t.me/mathsbygpsir Instagram Handle : instagram.com/dr.gajendrapurohit/ Facebook Page : facebook.com/Dr-Gajendra-Purohit-453775988491992/ Unacademy : unacademy.com/@Dr-GajendraPurohit Link to B.Sc. Maths Playlist : bit.ly/34tTTdc Link to Engineering Maths Playlist : bit.ly/2OQ7Uvd Link to IIT-JAM Maths Playlist : bit.ly/2sh9pei Link to GATE (Engg.) Maths Playlist : bit.ly/35EAPct Link to IAS Optional Maths Playlist : bit.ly/2rwkOqj Link to CSIR NET Maths Playlist : bit.ly/2R8sUjV Link to Aptitude Playlist : bit.ly/3ewDR7z Link to Mathematical Physics Playlist : bit.ly/2NvRHLJ Link to Abstract Algebra Playlist : bit.ly/2A70LUb Link to General Aptitude For CSIR NET : bit.ly/2ZeWpma Follwing Topics are also Available 1. Differential Calculus : bit.ly/2OTYXB0 2. Integral Calculus : bit.ly/34rLA1R 3. Differential Equation : bit.ly/37IOlO1 4. Partial Differential Equation : bit.ly/2OM5iyA 5. Complex Analysis : bit.ly/2OP8hGp 6. Numerical Analysis : bit.ly/2QYVQuy 7. Integral Transform (Laplace, Fourier & Z-Transform) : bit.ly/37HRKg9 8. Statistics & Probability : bit.ly/2DmOt7Z 9. Operation Research : bit.ly/2pYYRjp 10. Matrices (Linear Algebra) : bit.ly/2OOBSzO 11. Fourier Series : bit.ly/34u7iC9 12. Vector Calculus : bit.ly/2qICwXO 13. Theory Of Equation : bit.ly/2XU9y33 14. Special Function & Series Solution : bit.ly/2XRSU4l 15. Infinite Series : bit.ly/37K6gUI 16. Group Theory : bit.ly/3ieUze2 Please share it with your Friends Thanks Dr.Gajendra Purohit
why has he used normal taking lambda out method for calculating eigen values in q2 and used different method for q 3, i dont understand and if u do q3 by q2 method it gives diff value
Your solution is wrong . eigen values of this matrix are -3, 1,1. You can confirm it by finding trace of this matrix which comes equal to sum of it's eigen values.
Die hard fan .....ho gya....aise teacher Ka....Jo actual problem k upr concepts ko smjhane me time dete hai. Na ki simple SA question utha k..time pass.....
Sir last question ka answer eigen values are ( -3,-3,5) and the corresponding eigen vector for the eigen value 5 is (1,2 ,-1) and for -3 is (3,0,1) and (-2,1,0)
But in the homework question it's one eigen value is -3 which is equal to the sum of elements of rows separately. But the eigen vector is not 1,1,1 as you said at 23:18
Eign values are 5,-3 & -3 For -3,eign vectors are [3 0 1] and [ -2 1 0] For 5,eign vectors are [2 1 2]. All the tricks which u told are really amazing sir .thank you so much ☺️
Sir in last question if we take X1=0 and X2=k and vice versa than Eigen vectors will be different .so is it right too or we have to takex2=0 and x3=k or vice versa
Thanks for your comment, your appreciation always motivate us to do such kind work.
Keep Watching OUR latest video.
Join Telegram Channel : t.me/mathsbygpsir
Instagram Handle : instagram.com/dr.gajendrapurohit/
Facebook Page : facebook.com/Dr-Gajendra-Purohit-453775988491992/
Unacademy : unacademy.com/@Dr-GajendraPurohit
Link to B.Sc. Maths Playlist : bit.ly/34tTTdc
Link to Engineering Maths Playlist : bit.ly/2OQ7Uvd
Link to IIT-JAM Maths Playlist : bit.ly/2sh9pei
Link to GATE (Engg.) Maths Playlist : bit.ly/35EAPct
Link to IAS Optional Maths Playlist : bit.ly/2rwkOqj
Link to CSIR NET Maths Playlist : bit.ly/2R8sUjV
Link to Aptitude Playlist : bit.ly/3ewDR7z
Link to Mathematical Physics Playlist : bit.ly/2NvRHLJ
Link to Abstract Algebra Playlist : bit.ly/2A70LUb
Link to General Aptitude For CSIR NET : bit.ly/2ZeWpma
Follwing Topics are also Available
1. Differential Calculus : bit.ly/2OTYXB0
2. Integral Calculus : bit.ly/34rLA1R
3. Differential Equation : bit.ly/37IOlO1
4. Partial Differential Equation : bit.ly/2OM5iyA
5. Complex Analysis : bit.ly/2OP8hGp
6. Numerical Analysis : bit.ly/2QYVQuy
7. Integral Transform (Laplace, Fourier & Z-Transform) : bit.ly/37HRKg9
8. Statistics & Probability : bit.ly/2DmOt7Z
9. Operation Research : bit.ly/2pYYRjp
10. Matrices (Linear Algebra) : bit.ly/2OOBSzO
11. Fourier Series : bit.ly/34u7iC9
12. Vector Calculus : bit.ly/2qICwXO
13. Theory Of Equation : bit.ly/2XU9y33
14. Special Function & Series Solution : bit.ly/2XRSU4l
15. Infinite Series : bit.ly/37K6gUI
16. Group Theory : bit.ly/3ieUze2
Please share it with your Friends
Thanks
Dr.Gajendra Purohit
Thankyou sir🙏🙏
tq sir
a.o.a
sir dual space and its properties
Thanks sir very nice content
You are a gem for students preparing through self study.
Yeah he is ☺️
Correct 🔥
Ofcourse he is a legend
Yeah😍😍😍😍😍😍😍😍😍😍😍😍😍😍
Love you astha
He really is a doctor, cause he be saving our btech lives.
Not only Btech .. also Bsc vai🤍
Bro bca also
INCREDIBLE SIR!!!! The method you showed to find eigen vectors is a billion times better than what i learnt in my university! Thank you very much!
why has he used normal taking lambda out method for calculating eigen values in q2 and used different method for q 3, i dont understand and if u do q3 by q2 method it gives diff value
From 23:12 ,You can learn how to calculate Eigen vector when you have 2 same values of lambda!
Thank You sir for explaining this❤🙏
Eigen value- 5,-3, -3
Eigen vector-
For lamba = 5
k(1, 2,-1)
For lamba = -3
k(3, 0,1) &k(-2, 1,0)
And thank you sir itna acha padhane ke liye ☺
Bro can you share your solution
Your solution is wrong . eigen values of this matrix are -3, 1,1.
You can confirm it by finding trace of this matrix which comes equal to sum of it's eigen values.
Suman Verma's answer is correct ☺️
@@anandsahu1081 yeh question sir se galat hogya h kyaa??
Yes it is
Eigen values of the matrix =5,-3,-3
Eigen vectors for -3
k (3,0,1)&k (-2,1,0)
Eigen vector for 5
k (1,2,-1)
Eigen values are -3,-3,5 and vectors are
k [ 1 -2 -1 ] , k [3 0 1 ]. k [-2 1 0 ].
@@PreparewithSuman bhai tera galat hai 1st vector
✅✅
Sahi h mera v same aa raha h
@@PreparewithSuman thanks humne upar wala reply dekha to hume laga mera glt h bhut der se pareshan the
This lecture is much better than iit nptel,this method is accurate,easy and quick results we get of eigen vectors.
,,👍👍👍👍
Even though I don't understand your language , the way u solve really help me , so thank u sir hope u will always upload another
Turn on caption bro
Yes bro his way of explanation and teaching is best
@@likhithshivaji5173 Captions usually don't work in his videos.
Eigen value are -3;-3;+5
Vector for 5 : 1;2;-1
Vector for -3 : 4;-2;0
Vector for -3 : -6;0;-2
You can cancel third by -3, becomes (3,0,1)
What was your cubic equation?
Finally I got clear concept about last question after watching your video. Thank you so much sir, your teaching style is superb sir
Die hard fan .....ho gya....aise teacher Ka....Jo actual problem k upr concepts ko smjhane me time dete hai. Na ki simple SA question utha k..time pass.....
Alone GP sir is equal to my whole clg faculty... Love you sir❤️❤️❤️❤️
😂
Sir last question ka answer eigen values are ( -3,-3,5) and the corresponding eigen vector for the eigen value 5 is (1,2 ,-1) and for -3 is (3,0,1) and (-2,1,0)
sir you are god of mathematics wonderful teaching sir
Thank you very much sir i am in doubt about this last concept but you cleared my concept
Welcome 😄 ALL the Best
Slam to you Sir I am from your neibour Pakistan And I Love your method of teaching
Salute to You Sir
Sir apka padhne k tarika best h or speed m pdhna muje acha lgta h❤
Incredible🔥🔥🔥🔥✌✌
I never thought that i will find a teacher like this for engineering mathematics on yt.
Glad i selected this channel✌✌👍👍
eigen value of this matrix
5,-3,-3
eigen vector for 5 is k(1,2,-1)
and eigen vector for -3 is k(-2,1,0) and k(3,0,1)
I can't solve this problem having difficulties in finding eigen values
Eigenvalue = 5 and eigenvector ={1,2,-1}
For eigenvalue = 3 eigenvectors are { 3,0,1} and { -2, 1,0 }
Can u pls tell after getting the lambda eqn how did u solve to get -3 and 5
Eigen values of last matrix are
-3,-3,+5
And Eigen vector
For Lemda = -3
[3,0,1], [-2,1,0],[1,2,-1]
& Lemda = 5
[1,2,-1]
What is the value of last determinant
How
@@amritathakur2036 i have solved this question in my notebook
@@OfficialInfoHub send me pls
Sir you are genuinely best ❤️❤️
कमाल गुरुजी ❤️❤️❤️
Fantastic sir , superb 👌 , kya padhate hai aap gjb ka ekdam
You made mathematics Easy for us Gurujiii!!!!
Best teacher I ever seen ❤️❤️❤️❤️❤️❤️❤️
Thank u very much sir. Bcoz of u i have learnt so many Concepts. My college professor's need to take lessons from you..
But in the homework question it's one eigen value is -3 which is equal to the sum of elements of rows separately. But the eigen vector is not 1,1,1 as you said at 23:18
Thankyou sir...tomorrow is my exam & you saved me....grateful
Hello Mr. Purohit,
You are the best maths teacher I have ever had..So Sir I appeal you to upload videos for MSC. Mathematics students too.
Thank you.
Bhut badiya sir ❤️❤️
Nice sir really u r the best 🙏🙏🙏
Nice explanation 👌 👍 👏 😀
Omg what We students do without you ❤️❤️❤️❤️
Your videos are very helpful sir! ❤❤❤❤
Jabardust very easy method
Thanku sir 🙏🙏
Sir , really your way of teaching is meticulous and unique .🎉
It is very helpful for me because I learning linear algebra in B. Sc part 3rd
Same here 🙏
Thankyou sir going to pass my exam by watching your videos
Such a great video 🎉
you are really amazing teacher
your teaching style is really very cool crystal and clear
thanks sir
Extremely helpful! Thank you.
May Almighty bless you immensely!
Cubic equation solve krne ka best tarika ❤️❤️🙏🙏🙏🙏
synthetic division
Aapka कार्य सर्वोत्तम sir💐💐
You're gem 💎 for me on TH-cam to study mathematics ❤️🙏
❤❤❤❤❤❤❤ very nice sir they are content very help full
This was very helpful and cleared all my doubts. Thank you very much.
Thank you so much sir❣️Watching from Nepal
Nice video👍 thank you so much sir for this ❤❤❤😊
Thank you so much sir......☺️🙏
Wow very easy explanation sir🙌
Thanks sir😊😊😊
Great and to the point explanation
sir aap hamesha ek bahut aacha short trick batate hai wo sabse best part vdo. ka lagta hai thanks sir itna badiya padhne k liye
Please update your playlist its not well organized and wastes time but thanks a lot for these quality lectures
Thank you sir it is very helpful for me. Beacause I am learning matrix.
Eign values are 5,-3 & -3
For -3,eign vectors are [3 0 1] and [ -2 1 0]
For 5,eign vectors are [2 1 2].
All the tricks which u told are really amazing sir .thank you so much ☺️
Crossponding to 5 eigen vectors apke wrong hai.
@@dheerajjoshi6266 what should be that then?
@@kirtisonawane1832 [1 2 -1]
Excellent sir 👍
Best channel❤❤
Thanks &gratitude Sir. Wonderful content
Love u sir👍👍🙏
Very helpfull 🙏🙏
You are legend...
❤️❤️Thank you very very much ❤️❤️
It's very helpful... ❤️
Sir u are the best 👍💯
Very nice sir 🙏 🙏 🙏 🙏..
Your vedio is very useful for us 👍👍
You are good teacher sir👌👌
Eigen values =-3, -3, 5
Eigen vector for -3
K(3, 0,1) & k(-2, 1,0)
Eigen vector for 5
K(1, 2,1)
Tamanna ghanghas For 5 k (1,2,-1)
@@ABHISHEKKUMAR-ut2te hnji sir thank you for reply me... 😇
Eigen values are -3,-3,5 and vectors are
k [ 1 -2 -1 ] , k [3 0 1 ]. k [-2 1 0 ].
For lambda=5 eigenvalues vectors are 1,2 and '-1 '
Best Teacher 🙂
Thanks Sir 🙏
Your video is very helpful for me
The way he say "lambda", sounds so satisfying
Thank you, sir.
For uploading these helpful videos.
Very very helpful sir
You are god for me 🙏
Can you please make a video on how to solve cubic equations quickly???
Thank you so much sir 🫶♥️
Nice explanation sir...
thankyou sir u are the best🙏🙏
Thank u so much sir for this amazing vedio
Keep it up 😂😁
Thanks a lot sir jii..... thank yuuu ssooooooo much ...🙏🙏🙏🌸🌸🌸🌸🌸🌸🌸🌸🌸🌸🌸🌸.....koti koti pranam 🙏🌸
Sir just want to ask in q 3 25:05 you have use x2 and x 3 can we use x1 instead of x2 or x3 ??
Simple question
But please answer
Please reply..
Great..... Explanation
Thank you sir its very helpful.
Sir in last question if we take X1=0 and X2=k and vice versa than Eigen vectors will be different .so is it right too or we have to takex2=0 and x3=k or vice versa
Thankuu so much sir❤
Very helpful Sir. Thankyou so much
Thank you so much sir.. For this helpful video
All the best
Supeb respected sir 🙏
sir aapse pad ke asia feel ho raha hai ki me bhi Mathematic me PHD kr lu.. great explanation sir. thanks for clear my concept.
Eigen value- 5,-3,-3
Vector- 1,2,-1(for 5) & k(-3,0,1) ,k(-2,1,0) (for -3s)
When lambda = 5 then eigen vectors corresponding to this given matrix is
{1 2 -1}
Eigen value 5,-3,-3
Eigen vector
For 5 = k(1 2 -1)
For -3 = k(-2 1 0 ) and k(3 0 1)
You are great sir thank you for this amazing vedio ❣️
Eigen. Value : the value of lemda by comes out by solving characteristic equation.
Thanks to my dear Sir ji
Plz game theory pr bhi vedio bna dijiye
At question 4
There are values of lemda -3 , -3 , 5
And eigen vectors
are ( 1 2 -1 ) , ( -2 1 0 ) , ( 3 0 1 )
How bro
Thanks a lot sr. You helped a lot tommorow is my exam thanks you sr.
What a wonderful concept
Thank so much sir
Nice Explanation