Sorry Trevor. At 1:25, if you add up the areas of the rectangles, you DON'T get the average, you get TOTAL AREA....i.e. 25 NOT the average which is 5. You also lost me somewhere inn the Sigma...Not your best video.
Thanks for taking the time to explain the connection between discrete and continuous averages. Now I have a good intuitive understanding of the connection between these two types of averages.
Sorry Trevor. At 1:25, if you add up the areas of the rectangles, you DON'T get the average, you get TOTAL AREA....i.e. 25 NOT the average which is 5. You also lost me somewhere inn the Sigma...Not your best video.
Good point, totally forgot the divided by 5 there. It comes back properly later, but yes it’s always area over number of segments.
@@DrTrefor a
Kevin Monroe thanks
@@DrTrefor y
I have adhd and need to understand things conceptually and this was amazing you saved my calc 2 at uc merced midterm tomorrow
Holly ! You gave an amazing intuition about averaging a function.
Thanks for taking the time to explain the connection between discrete and continuous averages. Now I have a good intuitive understanding of the connection between these two types of averages.
Never thought it like this way though.. it's beyond amazing Sir
5:16 yup that made it so clear. I LOVE YOU
Great video! It really helps give you an intuitive understanding of this stuff!
Well-explained! Thank you
Wow, this was clear and good presentation.
I did not connect avg value = integral, that’s not intuitive.
Please do course on numerical method
Sir can you do some mathematical physics course.
Love this video. You are awesome!
Many thanks.
That helps a lot
Glad it helped!
really the best;😇 underated
What about for all positive values of x (0 to pos-infinity)?
Could totally do that if the integral converged
@@DrTrefor I meant the function for that, took me ages to find on the web for some reason - fine now though.
🔥🔥🔥🔥
Wow