วีดีโอ

Thank you!!! 4k next!!

Haha of course!! Best of luck with your exams!

Yeah that’s what I probably would’ve done haha, but the spruce box is king

Once on bearings would also be nice.

Which part of matrixes? I don’t know if I could do the whole thing in one go so if you have a specific part then I could do it!!

Thank you! Hopefully all the videos can come in handy

Thank you!! I really appreciate your continued support 👍👍👍

@@gragbuilds Of course!

Ahh, math leads to the heat death of the universe, as always

No I do not!!

I’ll try it out!!

Thank you! This is a big topic so expect more integral videos too!!

Once I learn it 😭😭

Thank you!! More to come!!

Hopefully!! I think my class goes into it soon so I’ll be sure to research as much as I can to make a good video’n

YEAHHHHH thank you!!

@ i mean that was the title "U sub"!! so i had to sub

I have a few ap physics videos on my channel, you can find them on the playlist!!

Real analysis?? What do you mean ??

Real Analysis is the name of a course which justifies Calculus rigorously (Using epsilon-delta proofs, introducing concepts like metric spaces, compacity, continuity, accumulation points and all sorts of introductory concepts of topology, it also covers more deeply concepts like limits and series (rearrangements and uniform convergence) and tying up all math you've encountered previously [Defining rigorously exponential, logarithm, sine, cosine via integration/power series. at the same time you study the basic properties of analytical functions and series]) Tldr: Calculus (and a lil bit more) but rigorous

Unless you talking about a 2nd course, in which case it covers measures, theorems of decomposition of measures using abstract integration (integration over measures) constructing the Lebesgue integral (different than Riemann) over Lebesgue measurable sets (sets that allow integration using topology). It generalizes many spaces seen before using completeness (R has no holes "metrically" speaking) and allow us to get some pretty neat/useful results. Tldr: Name of another course which also deals with Integration but in a more general setting

​@@gragbuildsWe need Calculus 3 and Differential Equations

Thank you!! I think calculus is much easier if you know how the proofs work, so I really want these videos to help with that, and I’m so glad it helped for you!! Also I’m always trying to get better at editing so more high quality coming 😭

Thank you, it’s crazy how much Minecraft can help with math haha, I’m also planning to major in physics, so definitely will be making more of these videos!! Good luck once you enter uni!!

how do you even not understand the unit circle

I could do a short video on that!!

@ yes! im starting calc 2, and my prof is doing trig review bc it comes up in calc 2 but tbh I forgot all of it 😭

@@Aryanpisaiah you can't forget trig basics if you're doing calc 2 😭 good luck

@ womp womp

I think the confusion might come from the sin and cos, so lets replace sin with ^2. So we want to take the derivative of (x^2)^2. Lets use the method you used and set x^2 = y to get y^2, then we take the derivative of that to get 2y and then replacing it back gives us 2x^2. Now lets take the derivative by simplifying it first. x^2^2 is technically x^4, and taking the derivative of that gives us 4x^3. So we have one method that gives us 2x^2 and one method that gives us 4x^3. So going back to the 2x^2, if we multiply it by the derivative of the inside (chain rule) which would be 2x, we now have an answer of 4x^3. So the chain rule gives us the correct answer! Btw your approach is completely in the correct direction, once you have cosy your last step is just taking the derivative of x^2 and multipliying that on too

oh thanks for the explanation! so basically the method exists because it exists

Thank you! Hopefully you enjoyed it, if anything I want to help those I can right now!!