@@Oxygenationatom I was just confused because "figuratively" implies the usage of terms in a way outside of their actual meaning, but I don't see how that applies here.
wait, at 7:54 the 'ball' on the graph at the 1-second mark is 1/3rd the distance to the 60-foot mark so then its only dropped 10 feet, further, the ball's next position is just less than the 30 foot drop where it has already used 1.33 seconds.
this is so good!! I loved that you displayed the function at the right by making space and didn't take out the graph!! Everything is on point, I learned with calmness, thanks a lot Skeary!!!
How did you even make these animations? They look seriously good. Also, the explanation was top-notch. It gave me fresh perspective on how to go about explaining this subject. Congratulations!
This is what I was trying to understand for hours yesterday and trying to visualise the concept of a derivative , and literally got this in my feed today
you're right, but the derivative is for speed at a single point (rather than an interval of time) where both distance and time are 0, making that division impossible. that's why we use a limit in the derivative
Imagine you're driving a car. As you go throughout your route, sometimes you will speed up, and sometimes you will slow down. When you're done with your trip, you can find the total distance you traveled (read it off the odometer, for instance) and divide it by the amount of time the trip took. And you will get a speed. But that will be your average speed, not your instantaneous speed. What taking (total distance)/(total time) gives you is a speed, but it's not your speed at any one given point. Instead, it gives you a speed that, if you had been constantly traveling at that single speed without every changing speed, you would travel the same distance in the same time. So that's why it's an average speed. It averages out all of the speeds your were traveling at any given moment. Let's say your average speed is 40 mph. But there were times during your trip where you could look down at the speedometer and see speeds like 30 mph or other times when maybe you had speeds of 50 mph. Those are instantaneous speeds. They're the speeds of "right now". Real-time speeds. That's what the derivative captures.
![Noob To Max With DRAGON REWORK In Blox Fruits [FULL MOVIE]](http://i.ytimg.com/vi/LnBMOinoOvA/mqdefault.jpg)
The prospect of looking towards derivative as total changed. Before was looking as only number . Now looking at it as a concept. Thank you
*Testing conducted in an environment where Earth is 40% lighter than our world
had to make the numbers simple somehow :)
@@skeary1666 Metric:
took basic kinematics and i exploded when i saw the graph
This is one of the best explanations I've found on derivatives, thanks!
This is an change of pace for your channel lol. I love it
His channel experienced greater "rate of change" than most channels did😅
@@w-lilypadliterally and figuratively
@@OxygenationatomFiguratively?
@@isavenewspapers8890 like his channel overall
@@Oxygenationatom I was just confused because "figuratively" implies the usage of terms in a way outside of their actual meaning, but I don't see how that applies here.
wait, at 7:54 the 'ball' on the graph at the 1-second mark is 1/3rd the distance to the 60-foot mark so then its only dropped 10 feet, further, the ball's next position is just less than the 30 foot drop where it has already used 1.33 seconds.
ok bro now keeps making videos you are the best; this is exactly people looking for who wants to understand things easily.
this is so good!! I loved that you displayed the function at the right by making space and didn't take out the graph!! Everything is on point, I learned with calmness, thanks a lot Skeary!!!
you make it seem so intuitive and simple its almost frustrating
great work!
How did you even make these animations? They look seriously good.
Also, the explanation was top-notch. It gave me fresh perspective on how to go about explaining this subject. Congratulations!
thank you!
i used motion canvas ( motioncanvas.io/ ), the documentation is very good and their discord is helpful :)
@@skeary1666I’d love to work with you on a video, If you’re interested hmu!
@@skeary1666Hey dude, I’d love to make a video with you, if you’re interested, hmu!
Excellent job with the graphics. It makes learning easy and fun. And it looks pretty cool.
Nice! I really enjoyed the animations!
This is what I was trying to understand for hours yesterday and trying to visualise the concept of a derivative , and literally got this in my feed today
Well explained, I still don’t get it but very well explained!
Therefore your cognitive ability is Is very low
What is unclear?
everyone: great explaining
me: d a r k m o d e
So a tangency for a non-constant radius spline?
at 4:02 isn't delta X is minus? because x is on the left side of graph? And delta y is positive.
Underrated, thanks
explained extremely simply. this is just pure brilliance! btw, what font do you use for the equations? This font looks clean asf
thank you, its the default LaTeX font, "Computer Modern"
Beautifully explained!
This helps me a lot. Thanks!
Really informative please continue on limits , derivatives , and others also.. >>>
I love the production.
Very well explained and visualised
Nice video, but check you audio. Your voice is popping. You can solve it with some audio software or just putting a sock around you microphone.
Hello, is there anyway to contact you? 😊
yes, my discord username is "squisket"
@@skeary1666 I just added ^^ markgandhi
Need more math and calculus videos!!!!
It's a good video, I liked it
Nice video
Cheers. Well done.
how do you make the animation?
i used motion canvas ( motioncanvas.io/ ), the documentation is very good and their discord is helpful :)
motion canvas is easier to use than manim?
@@bobmichael8735 don't know, never used manim before
Software?
motioncanvas.io/
"shtraight line down" lol?
Chintesența ingineriei!
😢
well said
I don't know, sorry
Bravo!!!!!!!
Isn't speed just distance/time you don't need a derivative for that
I still don't understand how they work
you're right, but the derivative is for speed at a single point (rather than an interval of time) where both distance and time are 0, making that division impossible. that's why we use a limit in the derivative
Hahahahahajahajahaja. There are actually two speeds: average and instantaneous.
Derivative is the instantaneous speed. Do you get it?
Imagine you're driving a car. As you go throughout your route, sometimes you will speed up, and sometimes you will slow down. When you're done with your trip, you can find the total distance you traveled (read it off the odometer, for instance) and divide it by the amount of time the trip took. And you will get a speed. But that will be your average speed, not your instantaneous speed. What taking (total distance)/(total time) gives you is a speed, but it's not your speed at any one given point. Instead, it gives you a speed that, if you had been constantly traveling at that single speed without every changing speed, you would travel the same distance in the same time. So that's why it's an average speed. It averages out all of the speeds your were traveling at any given moment. Let's say your average speed is 40 mph. But there were times during your trip where you could look down at the speedometer and see speeds like 30 mph or other times when maybe you had speeds of 50 mph. Those are instantaneous speeds. They're the speeds of "right now". Real-time speeds. That's what the derivative captures.
3:02 start…
video :3