Відео

How exciting!

Great video thanks

This is genuinely helpful. I've been loving the integral videos and will be buying the book soon!

I would say that your video is good for any student who is thinking of taking Calc I (AB) in Highschool or college. I personally had a 7 year break between my pre-Calc and my Calc I class because I transitioned from history to engineering. I didn’t finish my engineering course due to life variables, so instead I became a history and a math teacher. From relearning math, I can say I understand completely why students feel so frustrated with the learning. I provide as much context as possible as well in relations to the construction method that is the foundation of Euclidean geometry, then to Physics principals of Galileo/Newton, and finance principles of the Bernoulli brothers that underscore everything with interest/Euler’s Number (all nicely tucked and prepared late Renaissance/early modern period logic is what lead to and still leads to understanding calculus well).

For Trig, I think you’re correct. I see a lot of teachers just assign it as a memorization project, which makes a lot of students frustrated and overwhelmed. The context matters in like you said if you can “Construct” the Unit Circle you can find the value of a given pie value/radian. I try to make sure my students are able to do the first quadrant well as per construction with relation to Pythagorean theorem in relation to slope. After a lot of context and the puzzle of construction is made a visible and repeatable pattern, the light bulb comes on

This video isn’t about being good at “math,” but instead be good/prepared for Calculus (primarily Calc I AB for the AP curriculum). {Fellow math teacher, also a history teacher}.

Great video, I recommend making your audio into mono because I only hear it on my left ear

I still have a question yet. What’s the situation that we could apply Feynman technique then?

I would suggest if you get a problem wrong while your practicing or doing homework dive into it deeper research the area find out what you’re doing wrong and watch the videos and read the explanations that show up ask your professor/teacher until you understand it then try the problem or similar problems over and over until you get it right. It takes a lot of time but it’s well worth it in the long run I’m in Calc one right now and never took a precalculus or trig class but did research on trig and now have a decent understanding to the point I can solve trig problems with little to no issues.

I got pi/2 by doing integration by parts (1*sin^1/2x) and then integration by parts again and then it came out to be x(sin^1/2x)|pi/2, 0

Could you show it that this is a Beta function by using weierstrass sub? I'm just curious.

Feynman’s technique really makes understanding concepts feel achievable. It’s amazing how something so simple can be so effective. Can’t wait to try this out more, tools like SolutionInn make it even easier to apply strategies like this to tricky topics!

That's very fantastic method

Bro this channel carried me thru calc 1 and 2. Ill be taking 3 this semester. Please keep pumping out content

First like! 🎉

Liked the technique explanation.

You sound like Andy math at the start lol

Lovely video! Super well explained. I found your partial derivative d's to be quite confusing though, mistook the handwriting for them to be 2's

ahh I tried it by myself and I found pi^2/8 bruh

bro arman couldnt even make it to weigh in lmao

Nice a new video on Calc III

The chalk and the board ✨ oooooofff 😍😍😍😍🥹🥹🥹

Thank you! 🎉

3:17 it’s called liebniz integral rule

Really great explanation! Thank you:)

subbed on all accs! started supporting you on tiktok, then instagram, and now YT. loyal supporter 4life 🤘

The best technique!!!

Why is your chalk so good

Hi, I love your videos!! There’s an integral I really need help with, do you think you can help me out?

Over 1 lol

roughly 1 👍

I’m confused aren’t you supposed take the first and second and third devirvite and just put instead of x 0? Because that’s how I’m solving this

Amazing

Vídeo muito bom

Beautiful!!

Shouldn't dx/dt be -5.

I can prove it's - 1/8

Can you Please suggest a best book for Calculus of Optimization

Going into cal 2 next semester, stuck on #34 got a long way to go.

Wacky stuff bro. Using natural log to prove the existence of e😭

Note you can write the contour integral as a integral sign with a cicrle in the middle

Yep, that is pretty sick.

Do you have any double integrals in your integral book?

when u rearranged the terms in the last step u forgot -x in the first factor

That was very helpful. Thank you so much ❤

Physicists causally passing on a derivative under the integral sign.

Slow down bruh

Does it cover any potential trick I ll encounter in solving integrals?

A big step is missing: the justification for exchanging the differential operator and the „integralsign“ - this is actually the part where things get tricky …

This is determined constant “e”.