You're absolutely amazing.. So clear, no stuttering and you even draw very nice! I've got my exams tomorrow, and your videos made things so clear it gave me a feeling of understanding the whole world! Very very nice videos, keep it up:D
Serioudly I think I'm sbout to cry because I finally understand it. I was stuck for days and my exam is in a week. Thank you. Seriously a big thank you.
it's nice, did you considered neutral surface in xz plane ?? and i guess neutral axis is z axis ... and please tell me why in case of symmetry about xy plane if centroid is my coordinate axis , is product of inertia vanishes while if not symmetric then what happens ...
this can be done using single integration tooo.... nice video sir can someone tell me how to find the area moment of inertia of a circle using single integration
Why is y^2 and x^2 in the equation and what is the physical meaning of it. My intuition tells me it has to do with accounting for the contribution of y from above and below the neutral axis? Great videos :)
The video is great and very clear. But there was just one mistake where you put h/3 instead of h/3 when you evaluate your limits in the last step. Other then thats its great
First I would like to point out that H/3 should be H/2. Simple mistake. I would like to know How the integral of Y became by3/3. I understand the by3 part; but I do not understand how you came up with by3/3. Can you please email me at youtube with explanation? Thank you.
I’ve watched so many videos trying to understand how to find bh^3/12 and this was the one that really made sense, thank you for this video!!!
the one true goat this man needs to go down in the engineering HOF asap
Genius in explaining things in layman terms
You're absolutely amazing.. So clear, no stuttering and you even draw very nice!
I've got my exams tomorrow, and your videos made things so clear it gave me a feeling of understanding the whole world!
Very very nice videos, keep it up:D
Serioudly I think I'm sbout to cry because I finally understand it. I was stuck for days and my exam is in a week. Thank you. Seriously a big thank you.
Dear Sir u r an inspirational teacher. Too good
I find these lectures really helpful. Thanks for making them professor.
at exactly 6:48 there is a mistake while writing the expression. you wrote (h/3)^3 instead of (h/2)^3.
good video (y)
He is correct, see y^3 integration formula. It's (y^(n+1) /(n+1))
Why do you consider the curve to be y^2 exponential specifically from the y axis? Can you graph the integral?
Thank you! My professor just wrote everything shorthand with no explanation. I understand now though thank you.
Sir, I owe you my engineering degree.. Thanks a ton! This topic has been confusing me for ages. Really..I owe you for this video.
great explanation. thank you for saving me from my confusion in my ag materials class
This is definitely an awesome video
Glad you think so!
Very helpful. Wish a few of my professors were this clear.
You are the best!
Excellent video and excellent explanation. Thank you
@MrSivagv Right. I've used the neutral axis as the origin of the coordinate system.
Thanks, very helpful in clearing the concept.
@DrR1pper Thanks very much. I'm glad the videos help.
it's nice, did you considered neutral surface in xz plane ?? and i guess neutral axis is z axis ... and please tell me why in case of symmetry about xy plane if centroid is my coordinate axis , is product of inertia vanishes while if not symmetric then what happens ...
Amazing demonstration by rubber beam
You're a legend
That explanation was perfect. Thanks a heap.
that's exactly what i was looking for
thanks!!!
Wonderful. I'm glad the video helped.
thankful in clearing the concept
Thank you sir.
Thanks a lot!
this can be done using single integration tooo....
nice video sir
can someone tell me how to find the area moment of inertia of a circle using single integration
Thanks! You da MVP!
nice one!
but let's go one step earlier, why is the moment of inertia the square distance times the area?
Why is y^2 and x^2 in the equation and what is the physical meaning of it. My intuition tells me it has to do with accounting for the contribution of y from above and below the neutral axis? Great videos :)
Exactly why in these integrals is the y and x squared?
h/2 was written as h/3. To err is human! good video.
love this..thanks indeed
thanks
really helpful thank you :)
Amazing.
thank you very much
can you please upload the moment of inertia of a triangular lamina.
thanks alot great help
Thank you so much!!
Very good thanks.
You bet. I hope the video helped. If you like the channel, please help spread the word :-)
Thank you!
curvature is about y axis in Iyy? can anyone explain how? please.
How can i find the product of inertia Ixy or Iyx
Thank you! :)
thankss!
Why is yΛ2 from na, instead of y?
Thankyou so much!
thanks mr perdue
Lec : I did this in undergraduate and I didn't really understand actually
my mind : You are good by not understanding😂😂
Thanks from pak
The video is great and very clear. But there was just one mistake where you put h/3 instead of h/3 when you evaluate your limits in the last step. Other then thats its great
How are you
Why are we considering from center of the rectangle?
because that's the geometry center of the retangle
fucking awesome, u used double integrals instead of the primitive substitution . nice work
First I would like to point out that H/3 should be H/2. Simple mistake. I would like to know How the integral of Y became by3/3. I understand the by3 part; but I do not understand how you came up with by3/3. Can you please email me at youtube with explanation? Thank you.
Where does y^2 come from?
That is the expression for Moment of Inertia (for Area and Mass); y or r is the radius or distance to Neutral Axis.
I don't completely understand why the shorthand is integral of y^2 dA though :(
i=mr^2 m=da
@AnotherRodriguez i meant h/3 instead of h/2
This is not deriving but rather just calculating using the formula.
Thank you sir.
Thank you!