Eigen values or Characterstic roots of a matrix 

I was really suffering to reduce the quadriceps equation . Your explanation made me to understand . With my whole heart I want to say thank you

FINALLY. All the videos I've seen till now seem to skip the part where they actually have to find the EIGEN values!

ohh man. Thank you very much. you deserve more appreciation

What's a teaching technique love you sir from Pakistan You are one of the best physics teacher in the world 🌎

Boht Acha samjhaya sir AK hi baar m samajh aa gaya

Thank you Sir it saved my time...

You are legend 🙌 You know how students should understand the concept

The best video on Matrices so far. thank you so much. You saved me. I have an assignment to submit in 2 days time, but was hell for a month

sir excellent explanation about eigen values and find out root or values from an equation in easy way, thanks for your valuble information to the students. thank you sir

Sir ।। Finally I understand nobody explained like you thankyou so much।। Sir

Thank you very much sir , myself Biuti, ,,

Sir u r the most coolest person in maths I've ever seen..mthank u so much..jitna thnks kre utna kum hai

Sir aapne y mehtod bata die sbse ache se 🛐

Sir, your product of eigen values is 32 but determinant is 36 ? can you explain again please......

Thank you so much sir I can't explain .....how much your video is helpful for me ..... after few days my internal exams are start nd I can't solve this polynomial type questions thank you so much nd I you read this cmt I request you that you make more videos in this concept

Sir I attempted solving the matrix equation but I obtained a slightly different result as compared to yours. Could you pls show how you got this characterstic matrix?

Nice sir where were you till now . You are a life saver

Very informative excellent work 👌 thanks alot

sir please explain the calculation of getting polynomial from determinant of A because i have attempted many times but i am getting little bit difference. waiting for your kind response sir

Thank you so much very nice explanation ☺️☺️

Amazing Sir.... Amazing... Your way of teaching is amazing and to the point. thumbs up

This is very helpful video thank you so much

Thank you very much sir tomorrow my exam got easier

3:50 min ka dekho sir

Thanks you sir for explanation for trick I am real great full so thank you

Sirr can we use row opretions or column operations before find characteristic roots

you are the better then telugu lecturers

Sir please how to get characteristic vector of this matrix for (lemda=2) of this matrix. Because when I solve it in last I get an equation which has three unknown how I solve it

Wow sir, amazing method of teaching..

Such a detailed elaboration Thankyou!

You are great sir your explanation is very nice.

I am getting characteristics eqn as Lemda to the power 3 -12 lemda 2 +38lemda -36 =0 .. is it wrong

Tq sir sach m samajh ni ara tha ki Bina calculator ke kese solve kare eigen vector tq sir apne bhot help Kari 🥺🙏

Thank you sir

Itni video me samajh nahi aaya aur is ek video me samajh aa gaya

Sir ek bar hamko v polynomial solve kar k bhaj degey sir please

Thanku sir, it was very helpful method

Thank you so much sir this method is easier for me

Thank you so much sir...i was searching this since 1 hour..

Char. equation is __-- (-X^3 + 12X^2 -38X + 36 = 0) (let,X is lemda) Mera 1 hour gaya or kisika na jaya is liya lik deya😉

Sir ek bar polynomial nikal ligey

Thank you sir your video helps me alot 🙏🙏

Thanks a lot sir,, your process is very easy & good,so, thank you so much

Your are great teacher😊 thanku sir

Awesome 😎.... thank you sir ❤️❤️❤️❤️

Sir but for this sum eigen vector is not possible for ¥=2 I'm i correct sir👍🏻👍🏻

Thank you so much sir. You really helped me a lot.

Great Explanation thank you very much sir 😄

To Abhishek Yadav

the magic that happened after 3:40 is the thing we students want to learn sir don't skip that

Excellent

Sir do we need to multiply the first coefficient with 0 always

Very helpful. Thank you

Thanks Sir This is very helpful 👌👌

Thnaku very much sir, for sharing this

Wow easy explanation❤

Thnku so much sir this vdo helps me a lot to find the characteristics roots thnku once again sir ❤️☺️🤌

Sir please reply

Please sir

GOOD EXPLANATION SIR LOVE IT

Sir ye method lemda ki value find ke liye exam me kar skte h

TQ so much sir ❤❤ Ur the best

Great Sir

Thank you so much for making this easier for us.

Very very thank you sir ji ❤️❤️

Product of eigen values =32 but detA =36

Absolute Life saver❤

This I am finding for Thanx of lot sir

instead of 36lambda -32 i am getting 38 lambda -36

Thank you sir for char.equation

Tq so much sir .😊

Awsome sir tqq

Sir if frst characteristic value is 1,then how we will find nxt two characteristic roots?

Sir agar waha pe zero ni aya to pherse usko kaise kare

Thankyou sir for tricks

Can you please explain eeegen values and eeegen vectors

can we take eigen values that are repeated?

Sir u r god 🛐🛐

Thnq so much 👏👏

Uh i came for polynomial and you cut out that part, i want to know how you get the answer

thank you sir😊

Oh man what a class.

Nice explain sir but det(A) = 36 not 32 so the polynomial equation is also wrong ❌❌ you calculate current but the Matrix A is wrong ❌

What A Explanation Thank You Sir :)

Sir thanks you mera exam tha muje find karna nhi aa rha apne btaa diya sir 🙏🙏🙏🙏🙏

Thanks sir 👌👌

Thak you sir

Thnku so much sir 🙏

Thanks you so much sir

Sir, You have expend the matrix, that's wrong matrix can not be expended on terms of find det. I have faced this mistake did by me in 1 sem of Engineering mathmatics exam teacher has cut my 4 marks for this mistake..

Thankyou Soo much 🙂🤌

Thanku sir ❤️

Thank u sir.....

In real value of lemda = (2) ; (7.65) ; (2.35). The sum is = 12 ✌✌

Tq for this video sir 💛💛💛💛💛💛💛

Sir please explain Cauley hamilton theorem

Excellent work sir

i think your characteristic eq is wrong sir it is -lamda^3+12lambda^2-38lambda+36

Thank you

You are great sir