Mastering Calculus: An Introduction to Integrals

[@yusufasaidu4201]

This man is a greatest of all time.i have watched a bounce of videos on KZbin, but still i can't figure out how to balance equation in chemistry, but after watching his videos i can now balance equation in chemistry without having any single issue

[@kubolor1234]

This guy GOATED. I'm learning calculus for fun now.

[@MathAndScience]

Yes!

[@dextermorgan7441]

Me too!

[@raphaelgomes2947]

That's exactly what I'm doing. It's much more fun learning calculus without the boredom of tests.

[@idakapeter]

The man is goated indeed

[@filmic1]

I got through Cal 1 and Cal 2 taught in University, but it was never taught so succinctly as this prof. Thank-you. (fond memories of my Functions, Trig and Pre-Cal prof. in Con't Ed. He taught so well just like this prof. Amazing.)

[@Joabfilandus001]

Breaking it more simpler here , thanks so much 💯✅✅

[@teachnicalnepal3403]

wow you are the real teacher and lots of love love you so much.

[@MathAndScience]

Thank you so much 😀

[@wilkyclergeot9416]

Thank you so much incredible teacher!!!

[@MathAndScience]

You're very welcome!

[@Elo-hv3fw]

You are right.

[@Ah-dh7oe]

I have been learning calculus for 3 years,but this guy is a genius,his approach makes the topic more fun.

[@sharondavis3535]

You're a great teacher. Thank you for helping me to understanding what I never thought I could.

[@sanjanaghosh-g6e]

thank you so much...i finally understood the whole thing..what a great explanation...YOU'RE AN AWESOME TEACHER.

[@naderhumood]

It's a value vedio. Thank you very much indeed. Sir.

[@wii_skiandsnowboard]

THANK YOU!!! This was very clear--the best calculus video I've seen :D

[@QueenGreyClouds]

How weird I just started my calculus class this will sure help

[@tyrone3668]

The way I remember integrals is add one to the power, divide by the new power, add c at the end. The way I remember derivatives is times by the power, minus 1 from the power.

[@Elo-hv3fw]

In some countries, which I will remember as " Leibnitz Countries", the term "Indefinite" is replaced with the term "undetermined".

[@thatomofolo452]

Integers my favourite 🤸🤸🤸♥️💯💫

[@Phymacss]

Interesting! Thank you!

[@andrewjustin256]

May God bless you, and make you triumphant!

[@AirwavesEnglish]

Hello again, Jason. I have searched hither and tither in your playlists but I can't seem to find exactly which video introduces calculus for an absolute beginner. I have got up-to-speed with all the pre-lessons such as geometery, algebra etc... and I *think* I'm ready for calculus? (Not absolutely sure about this) Thanks so much in advance.

[@buzzz241]

Try his channel playlists. Calculus 1 Tutor and Calculus 1 Limits Tutor. Anything marked “Calculus 1”. Then Integral or Integration in title. 😊

[@mako2918]

Thank you

[@yuriorlov47]

Integrals were a lot better for me than derivatives.

[@roswelcodiep.bernardo7288]

Yeah, it’s much more challenging which is fun.

[@drumtwo4seven]

Nice 👍

[@hemrajue3434]

We can find the area of a linear function y=x between limits 0 and 1 using def integrals i.e 1/2. But this is approximated by using the non-linear function i.e x^2/2 between the same limits. It's strange how it works.

[@jan-willemreens9010]

... Good day to you, If you draw the graph of y = x between x = 0 and x = 1, and you want to find the area under the graph between x = 0 and x = 1, you can easily see that this area is 1/2 of the area of a 1 unit by 1 unit SQUARE, in other words 1/2 of 1 unit^2. Now looking closely at the non-linear function x^2/2 (= antiderivative of x), you can see that it also in general form represents 1/2 of the area of a SQUARE: (1/2)*(length x)*(width x) = (1/2)*(x)*(x) = x^2/2 ... I hope this makes a little sense to you now! Good luck and take care, Jan-W

[@hemrajue3434]

@@jan-willemreens9010 yes,integral of y=x is x^2/2 that resemble the geometrical formula to find the area of a triangle

[@jan-willemreens9010]

@@hemrajue3434... You are completely right, but also 1/2 of the area of a SQUARE, now you understand that applying the antiderivative or integral of any function in general has to do with area under a graph between any specified boundaries, so it must be a little less strange to you how it works, I guess ...

[@hemrajue3434]

@@jan-willemreens9010 true, applicable for any linear function like y=3x+2 that def integral gives us area of three unit triangles plus area of a rectangle under it.

[@jan-willemreens9010]

@@hemrajue3434 ... Fantastic Hemraju E!, and the nice thing with integrals is that they also deal with non-linear graphs (curves) areas which are not easy to calculate with just relatively simple geometrical objects like triangles, squares, rectangles etc ...

[@jasonlove8733]

Riemann sums!!!

[@rayspencer7255]

When in doubt, integrate. Old engineering exam joke !

[@thegeologist786]

Dale steyn teaching maths

[@roxannepedlar7763]

😂 OMG! I forgot about that 😅😊

[@guerillagardener2237]

Looking much younger.

[@roxannepedlar7763]

😮 What is the Anti-derivative😅?