did I just stumble upon Morphocular's old channel

@hydropage2855

17 күн бұрын

I knew this voice seemed too familiar I just couldn’t tell from where

As a very visual math learner, this is the best video I've seen explaining double integrals -- priceless.😭🙏

For me, this is the best visual explanation of double integrals. Thank you.

Couldnt sleep...its 3:30 AM was thinking about what could possibly be a practical use of double integrals...or how do they work to solve a practical problem....and there you go....found the perfect vid

This is magnificient! This is the perfect way to explain this concept.

These A&M videos are the best, perfect visualization

This is legit the best video on this topic. Awesome work.

More than important to understand the dimentions in the double integres, thank you

this explained such a complicated idea beautifully.

bro this is what I was looking for, spent hours trying to self simulate and understand what each integral does. Thanks. keep making such videos about other topics also. IMPORTANT: also please tell which tool/graph calculator are you using.

this was seriously such a great help, amazing visuals, thanks for posting such helpful content!

Amazing explaination !! Really fond of such videos , need more and more videos on such interesting concepts...

you had just saved my whole semester, thank you sooo muuuuch

Best visualization Ihave ever seen...thank u so much sir 😍😍

Best video on this topic!!! Finally got it:)

Thank you Sir for your animatical explanation. It seems pretty easy.

Beautiful description! Well done. Makes it clear as a bell. 😃

Im a visual learner and this was incredibly helpful, thank you !

Brilliantly explained! Thank you!

This was fantastic. Thank you so much!

Phenomenal video for conceptual understanding

you deserve more views great content

Thank you for the video/lecture on How to Set Up Double Integrals in Calculus Three.

@benarkonovich4581

5 ай бұрын

yk you dont have to capitalize every word right

Desperately searching for this video ❤

So satisfied being Engineering student Ton of thanks

Very well visualized!

Very helpful, I've never taken calculus or anything above algebra yet, but this definitley expanded my knowledge on how these work.

@BrodieMitch

22 күн бұрын

must be decent at geometry though

The best explanation ..🤟

The best visualization. thank you ❤

Amazing visuals!

This is great!

Most beuatiful video ever, thanks you

Great video!

Great video. Thank you

what is the best video to let us understand the topic easily

Thank you🙏

Thinks so much I was so interesting teaching. Unfortunately in Afghanistan it will be so hard to we know about that. That's your help with us. Best regards...

how did they manage to describe something so complex in a complex way and still made it not look so complex HAHAHAHAHAAH

love you, so helpful!!!

Yes! Thank you for the explanation. It has finally clicked. The key information for me is that the inner integral returns a function, not a value, like a single integral would do. So the inner integral contains the information about the curvature. It’s like function currying in programming. That’s a like a and a sub :)

@jayp9158

5 ай бұрын

Yes, that was my fav part of the video as well. The other videos never bother to explain the integral's bounds.

lovely video🥰

This is awesome😮🎉

Thank you for the video. My questions: 1. what is the function for that red solid at 1:20? 2. what would the function be if the rectangular part of that red solid had been parabola shaped as well?

What program did you create?

Incredible 👍

Excellent

Thank you so much

I can not thank you enough

The first time you said we determine the variable by the axis perpendicular to the slices ( 1:30) but then when the parabola came you said “ parallel “ [ 2:55] I mean what? Can you explain please

thankyou very much

I am confused like for the parabola case moving along the x-axis shall only reduce the bound of parabola along y-axis how is it decreasing it's height i am not getting it ??

Amazing

How did you get equations for curves??

thank you!!!!

I want to use this animation to find answer of my questions so how can find it

what is the interpretation if the outer integrals are also some functions of y

Thank you❤🌹🙏

What will the g(x,y) do in the equation?

Nice

perfect

In the first example 1:30 what is perpendicular here? Isn’t it A(y)?

first, you say the variable is determined by the axis who is prependiculer to the slices, but in 2:57 you said "parallel" what changed? i didnt understannd the choice of variables

This video is goated, why study at ut when a&m be actually teaching

@vincentnguyen4204

Жыл бұрын

I am going to drop out of UT today

@objectoriented3049

5 ай бұрын

​@@vincentnguyen4204based

Hey can you make same for triple integrals and if possible other topics that require 3d animation. huge request

what is g in the last one though

It's like a for-loop looping across a stack of slices.

Then what is g(x,y) knowing the bounds are the 2 functions ?

@itsflow3584

Жыл бұрын

did you find out cos i got the same question

@JeanDAVID

Жыл бұрын

@@itsflow3584 usually g(x) is the difference of the 2 functions and the bounds are the x coordinates of the points where those functions cross !

@itsflow3584

Жыл бұрын

@@JeanDAVID haha yep got that too chur

If anyone knows, how we can draw it or in which application we can draw it. Please share with me. All the best...

how to do these animations

Sir will you please make a video on the animation of this👉 double integral e^(x^2) dxdy in the region 0

i love you

nnnDope af my dude

2:36 err this is pedantry on my part but there is a formula for the area under a parabola it's a|(r - v)^3|/6 where a is the coefficient of x^2 in the polynomial describing the parabola and r and v are the roots of the polynomial (assuming at least that you're looking for the area between the two parabola between it's two intersection points with the x-axis, if not the formula you get is much less nice), admittedly this formula is gotten from integrating the polynomial at it's 2 roots, but it's a still formula for the area that's much 'nicer' then an integral,

i see it as a for i in range including a for j in range

Oh i see. So the first thing we learn is a number line from 0 to 10. Then we learn decimal places in a new number line from 0 to 1 example: 0, 0.1, 0.2, 0.3,....1 Then we learn about negative numbers from -10 to +10 in a new number line. Then we stack 2 number lines so that we have an x line and a y line. Then we introduce imaginary numbers on the left side of the xy lines. Then we describe 2d shapes, objects, motion, ect. Then we take the derivative or the rate of change of a tangent point on the xy plane. Then we can take the area under the curve because we now know the rate of change and can now implement things like the power rule and the chain rule. Then we learn that you can use integrals, limits, and derivatives algebraicly, allowing use of ordinary differential equations. Then we make a new number line so we can describe 3 dimensional objects, and motion. And now we use partial derivatives to describe the rate of change in this 3d curve. We take the derivative of each dimention with respect to a single dimension. And now we use double integrals to describe the area under both curves and use the relationship they have with each other to describe volume. So all i need to do calc is to understand the axioms of algebra, systems of equations, and trig. Add in summation. That doesnt seem so hard. Calc is just new notation same logic as algebra mixed with new definitions and techniques of using both the left hand side and right hand side of graphs/equations.

😮😮😮

0-0+0 : GPS Water Bambang Tri Hasta

Bro you say different times each minute wtf