Calculus 1: Lecture 3.2 Rolle's Theorem and the Mean Value Theorem 

Seriously - THANK YOU for pointing out the tricky ones. You are such a wonderful teacher!! I love the full length ones I really feel like I'm there learning with you. Thank you you're a blessing

That was a wonderfully intuitive explanation of the Mean Value Theorem. Thank you!

Thank you for posting your lectures! You have a very likable and friendly personality.

Holy covid reference. But yeah, thanks for this. Such wonderful content.

Why did I just find your video. Your explanation is so easy to digest! Thank you so much professor!!

I had no idea you had full lectures on here. Just those short videos were already amazing but man this is awesome. Thanks

I want to thank you. The way you teach calculus in your classroom works for me! I never took chemistry in high school (years and years ago), so this has been a tough class to get down. But I believe I am getting it, and I owe you a lot of thanks for the videos you share. You are an amazing encouraging person! I love your energy, and love your love of math!

Unrelated but.. 22:33 Watching this in 2021 and hearing this....goddamn.

it's kinda bizarre watching this historical document showing people learning in a group setting during the "normal" times.

I wish I had you as a professor in my class!! I'm learning calculus before I take calculus in the fall and you are so energetic and determined. I enjoy watching your videos. THANK YOU A TON!

I really enjoy your enthusiasm and I learned a lot from this video thanks for doing what you do!

I like your teaching style. You are a fun teacher as well.

Watching in 2022 23:00 “people died apparently” tell me about it

They see me Rolle'ing They hate it I'm proving And tryin' to find my eps'lon's delta

Lo del número Pi no creo que sea cierto porque Pi es un número irracional, y los irracionales por definición no pueden expresarse como cociente de 2 números. Si fuese correcto, Pi sería un número racional pero no cumple con las propiedades de números racionales. Por ello sería conveniente decir que el cociente de longitud de circunferencia entre el diámetro es una aproximación al número Pi irracional, que requiere de cocientes infinitos: es.wikipedia.org/wiki/Demostraci%C3%B3n_de_la_irracionalidad_de_%CF%80#:~:text=Se%20puede%20demostrar%20que%20%CF%80,deber%C3%ADa%20existir%20tal%20fracci%C3%B3n%20continua. Tus clases son de calidad. Buen trabajo.

Where is this shot ?

Well helpful thanks so much👍🏻

hello, may I know your name ps. ur the best math teacher on the planet

i feel bad for the camera

Sir what happens if we take the function to be differentiabe in [a,b] instead of (a,b)

Good for Josh

where do you teach? Didn't learn MVT and Rolle's until intro analysis!

37:02 superstore is my favorite show.

Actually, shouldn’t that be there exists *at least one* number c such that f’(c) = 0?

Please stop calling an "asymptote" an "asymtope". You say it in all of your videos! Although when you spell it out you do spell and say it correctly. Soooo many people say this word wrong....sorry...pet peeve.