3 x 3 eigenvalues and eigenvectors 

I got this in 12 mins, i couldn’t hear my lecture a full hour lesson. You earned a subscriber🎉

where have you been all my life ?

I call this transcendental instruction: lucid, precise, engaging and completely relaxed. Thank you!

It has been so long since I have taken, or even used, most of the math in your videos, but I watch them every time you post one. Thank you for giving me exercises to keep my brain in shape!

You have got way too much style to be this good of a math teacher

this has to be the most helpful video for this subject, thank you so much

by far the most easy to understand explanation of this subject.. thank you.

evaluate the integral of I = ∫[1,0] (x + y) dx from point A(0,1) to point B(0,-1) along the semicircle y = √(1-x²),

Thankyou sir ,great explanation cleared all my doubt.

Prime Newtons makes this topic clear as a bell! 😊

"Never stop learning" ~ Prime Newtons

Love this man.

finally, perfect teacher

4:20 to 4:40 something is wrong 👍🏻 in the place of 2 sir writing 3 🙂

i need some help, for lamda=2 i got [1 2 0] all of x are in term of x1, my ans isnt same as sir, if lamda=2 , in term of x2 i will get[ 2 1 0] which will be same as sir. does that mean for every diff Vector i can choose diff x to be in term of? or for example i choose x1,x2,x3 to be in term of x1 for lamda=1, lamda=2and lamda=3, all x have to in term of x1, sir did mention at the end of the video but just wanna double confirm which is the right one or i calculate wrongly, not sure

Hello Sir... How do you factorize???😢

I really appreciate your explanation and your videos 🖤🌠

Exact same question i saw in my past questions 😮

i appreciate the way of explaining , thanks 🙏

Absolutely amazing

Love the Explanation !! very clear

If |P|=1 and D=diagonal matrix and A=(invP)DP then we can construct as many square matrix as we want whose eigen values all integers

In some sources, we need to convert it to echelon form after lambda placement. What is the difference?

what shall we do when we plug in one of the eigen values then one of the column of the chxcs polynomial becomes zero? thank you for your help.

Why do you not use calculater to find eigenvalues

Thank you soo much. You solved my problem

I dont often coment but great video

Lovely video!!! Thank you brother!!

Great video, so helpful!

nice presentation thank you

Nice example

Thank you sir

Keep it up bro

I love you man. I owe you my degree

Does it matter which order we put the eigenvalues? For example if we did λ1 = 3, λ2 =2 , λ3 =1? I know how to answer this but my lecturer always has a different order of eigen values, which also changes the order of the eigen vectors

Maybe case when we dont have full set of eigenvectors

I like your video a lot

Love ur smile sir❤

please more linear algebra

Thanks !!

Not the best video to post on but would you consider doing a lecture series on differential equations more to the tune of how a class would look?

You are great thanks guys so much 10Q a lot

Yeah I got a big fat F in linear algebra. I started trying to reduce this to reduced row echelon form.

Good video thank you

Thanks prime newtons

Like the new profile picture very much

You're the man

Thanks Sir 🙏

Excellent

thats why hIs the GOAT!

12:27

Legend

Never stop learning Those who stop learning stop living

❤❤❤😊

You cooked

man the past 2 year i was doing it by GUASSIAN ELIMINATION.

How could it be like that? When we make the first determinant of lambda 2, X3 = 0, then we put 2(X2) instead of X1, and how come the vector [2 1 0] is obtained when lambda = 2? I don't understand, is there anyone who can explain it to me?