The way you bring this explanation is remarkable. Especially proving the same answer by showing different method of approaching this integration problem
I really do enjoy integration. It was one of my favorite parts of calculus. It was interesting knowing that you could decide to solve it with respect to the x or y-axis which is what you did in your last few videos. I enjoyed Riemann Sums too which is the longer way to find the area under a curve.
10:58 But the graph does say y = x^2-16! Maybe the part where he was leading to this part of the video was cut off. If I'd be guessing, he was explaining why integrating x^2-16 from 0 to 4 would be the same as integrating y^1/2 from 0 to 16? Also this way you could find the integral of y^1/2 from 10 to 16 too.First measure the whole thing, then a little less, subtract. As always thanks for great teaching.
Is there any *ordered* playlist, or at least a list, of the vids in order of recommended learning? Please note the magnificent pun "at least a list". That's my own invention - The Red Knight.
The way you bring this explanation is remarkable. Especially proving the same answer by showing different method of approaching this integration problem
Math Tutor Edu Guess that is the beauty of integration. Especially for areas with it
@@pkmath12345 Totally agree with you :)
I like you pausing for a moment for students to think about whats going on haha great!
I saw one of your ads and that was INSPIRATIONAL
Lil Ducky May I ask you what kinds of ad it was?
Just so succinct and pithy! Excellent teacher. Although in the US, we do teach it a bit differently, new methods are always an eye opener!
I really do enjoy integration. It was one of my favorite parts of calculus. It was interesting knowing that you could decide to solve it with respect to the x or y-axis which is what you did in your last few videos. I enjoyed Riemann Sums too which is the longer way to find the area under a curve.
this man is my savior
Love your concepts.
I’m only year 3 and your great at teaching maths I went on this channel because I saw an add of you
I saw your ad, nice stuff
I honestly would've just added a -16 to the original function to put the area under the curve but that looks a lot more interesting
Yea, I instantly did the same!
10:58 But the graph does say y = x^2-16!
Maybe the part where he was leading to this part of the video was cut off. If I'd be guessing, he was explaining why integrating x^2-16 from 0 to 4 would be the same as integrating y^1/2 from 0 to 16?
Also this way you could find the integral of y^1/2 from 10 to 16 too.First measure the whole thing, then a little less, subtract.
As always thanks for great teaching.
I predicted this method in the last video
My prescription was correct
Great video..Thanks
thanks
Thank you!
Fantastic..
Awesome teaching!
G.O.A.T
perfect explaining.
Well explained 👍👍👍👍
Is there any *ordered* playlist, or at least a list, of the vids in order of recommended learning? Please note the magnificent pun "at least a list". That's my own invention - The Red Knight.
Mr. Eddie woo please make videos on vector, 3D co.ordinate systems.
Integral of x**2 - 4 from -4 until 4 and divide by 2 could do the job too
I m a fan here.... Which software u r using
which country are you from because wow🤯🤯
Slay
Slow clapping here👏👏
kindly you also share videos about high level math problem solving 🙏🏻
Hi Eddie, which size is your ipad pro?
12.9
Sir can you make a video about basic inequalities
what to do in case of multivariable?
sir where can we ask u doubts??
maths is cool and all but has anyone seen my dad?
What happened to your hair