Відео

1:10 Just came for this second. Got it, thanks!

I don’t understand how e^x grows faster than x^100. I put it in and x^100 was always bigger

Maybe you should consider changing the tone of your voice, avoid hitting these high pitches. The video was amazing.

For a long time I struggled to understand the structural reason why composition of functions turns into multiplication. That is, why is multiplication the natural thing to do? And why is the formula so asymmetric, while it‘s totally nice for addition for example, where it‘s just (f + g)' = f' + g'. My confusion was resolved when I learned that taking the tangent space at a point is a functor from pointed manifolds to vector spaces.

you know this video is gonna be good when its just titled "Vectors"

This video is incredible. It is well explained and clear. Never seen so much professionalism and precision in a video like this. Thank you!! 🎉

i wish i saw this video in algebra 2 and precalc

analytic continuation is cool :)

❤❤

good

How did we cancel the x in 8:55 ???

5:49 isnt that the answer, xcos(x)+sin(x)+c ???

What a easy explanation 👍

Bro there is no h in the letter h.😂 It is just „atch“ not „hatch“ Perfect video but this was a little trigger for me😂😂

Why e can be others, unknown.

The best explanation for 'e' I've seen. Superb Work 😊

Freaking goat

wow

DA BEST MATHS Channel is back!

Will you marry me?

Young Linda Anderson Maria Smith Ronald

holy shit, this genuinely feels so obvious now that you explained how it works, but this is literally never clicked for me. I am the definition of mnd blown rn.

Moore Kimberly Thompson Deborah Williams Joseph

Johnson Laura Taylor Betty Harris Deborah

Thank you so much!

Harris Brian Taylor Jessica Thomas Laura

10th class student be like : ah man out of syllabus

Subscribed!

6:02 , the indefinite integral should have had abs value around f(x), bc f(x)=x+1 has negative f(x) values. I.e. ln|(x+1)| + C, where x ≠-1 Original function had domain (-inf,-1)U(-1,+inf) You get an anti derivative at every point defined in the original domain.

Thompson Daniel Young Matthew Lee Christopher

All i heard was haych

White Michael Rodriguez Kimberly Hernandez Anthony

gauss found this when he was a kid

Anything times the rate of decay, equals everything adds up to what it adds up to until it decays and isn't what it once was. Even the universe expanding times the rate of decay, means the universe isn't expanding much more then it decays. What would be a good way to explain the rate of decay in a mathematical formulation.

i have one question, if f(x) and g(x) are parametric equations to each other, when thinking about the graph formed, the integrals you are calculating wont really be the integrals of the functions themselves, but rather some representation of them to fit into the parametric equation. Can someone explain why this works?

Zeta enters

Thomas Paul Johnson Barbara Anderson Susan

Dickinson Mall

Johnnie Summit

Lewis Betty Miller Ruth Anderson Nancy

Wilson Jennifer Taylor Jennifer Robinson Michael

Davis Sharon Gonzalez Kenneth Robinson Timothy

Brown Eric Garcia Elizabeth White Lisa

thank you for your video !!! But i have a question at 3:10 you rotate the x and y axis to calculate the area between y1 and y2 but what if instead of an exponential curve as here , we had a cos function then the cos function would be (rotated too ) and what sense would calculating the area under this curve have ?

Jones Kenneth Williams Robert Robinson Mark

Perfect Video ❤

Gonzalez Lisa Robinson Thomas Jones Jeffrey

Taylor Larry Taylor Margaret Johnson William

funny beginning i laughed

Rau Extension