Video

Dang i came up with this myself at school

Noicr

Thank you so very very much

Excellent thank you

Correct me if I'm mistaken, I'm new to this, but shouldn't it be lim h->1 since we're trying to see how the slope will react as we bring it closer to the x value of 1?

This is an extraordinarily helpful video. Thank you!

Hi (:

So to get the correct derivative do you just take the average of the right and left slope?

Wow, as the width of the rectangle tends to zero, the height of the rectangle tends to the slope of the original function. In other words, that infinitesimal sliver becomes the tangent line at that specific instant of time. Thank you so much!

It works 💯

this video is just awesome. Thank you, mate❤❤

thanks

Great Video!!! btw Drew is silly and not listening

Very helpful, thank you

Thank you !! Very Clear!!

Thank you so much I needed exactly this, taught me so much about sheets and the SIR model . Needed it for my mathematics essay Lifesaver.

I have bien looking for such a video for quite à long time thank you

AMAZING !!!!!!

A house of bees, is called a hive.

Hello! How could I change the boundaries condition to produce an absorbing boundary ? Thanks alot!

thanks for this !

Best explanation I have seen of the SIR model! I have watched so many videos to understand this

3Blue1Brown has a beautiful video about this topic, but your explanation is much more intuitive. Congrats.

Thanks a lot! This is the best explanation of complex math to someone who has no understanding of calculus.

The example was not good. Like, not good at all.

I don't understand why such an important explanation was not in my book. Nice explanation though, Keep it up!

I’d like to check making some custom wave simulations over the summer, so this will help!

Nice job! I look forward to witnessing similar efforts applied to the 2D shallow water equations.

This is great, I'm glad the algorithm brought me here 👍

Nice

his voice is 🗿✨

Thanks. Even tho I am free from calc-1 now, it was a good watch.

thanks mate, you explained it better than my teacher

Brilliant! Thanks so much.

The way that let me understand integrals the best is that the anti derivative of a function is literally the area formula for under the graph. Like take y=x for example. The distance between any point is X and the height of any point is Y which equals X. This forms a triangle because it’s just a straight diagonal line. The formula for the area of a triangle is bh/2 so base (x) times height(x) divided by 2 =(x^2)/2 Which I thought was really cool. This continues for every other possible line The area for under a quadratic is 1/3(bh) where base is still x and height is x^2 (hence y=x^2) so (x^3)/3 is the area

ribbit

Loved the video, great explanation! I have a question though; when you divide by dx and then take the limit, on the right side of the equation you’d have something of the form 0/0, does this matter?

very helpfull

Good shyt my nigga. Real shit You a Physics God.

This video is gold!

After doing an entire physics degree I never saw an explanation as clear as this for illustrating the fundamental theorem of calculus. Bravo sir 👏

This should be in every calculus textbook!

I have a q about this, we must've added the limit as dx->0 before the last step So we have Lim dx->0[g(x+h)-g(x)]=f(x)dx So when we divide by dx we have { Lim dx->0[g(x+h)-g(x)] }/dx=f(x) So what we actually have now is that the numerator applies only on the numerator of the lhs,which is not exactly what the derivative of a function is

Just wonderfully tasty

Real thanks bro, you can explain it in really simple term, i dont know is that simple, real thanks!

Thanks for taking the time to make these videos.

That is really very good.Every single rectangle has as a height the original function and as width dx. So if the slope is constant (say a horizontal line) the area will alyas be dx times 1. I seem to understand. thank you so much for this super interesting video.

sir, where is part 2?

Thank you for clear explanation

We should rule out outliers because they're sus.