how to find the nth partial sum (arithmetic, geometric, telescoping)

[@reidpattis3127]

One Calculus video a day keeps the nightmares away.

[@anshumanagrawal346]

Lol yes

[@MemyBurosi]

Lol it keeps the wrath of F grade away

[@zmadl]

You using the different colored markers interchangeably is actually really cool, thank you so much for the video, it helped a lot!

[@dzrfan]

Thank you very much for this video!!!😭 It's been 3 days since I'm finding vids and websites where it can explain me how to find and divide (Sn) if there is no (n) given. And our teacher didn't taught us about it. SO THANK YOU VERY MUCH!!!❤❤

[@colorx6030]

Thank you very much I was going insane in trying to figure out a formula for the nth partial sum of an alternating series

[@mathmathician8250]

Q2: Note: I used capital e (E) as capital sigma cuz it looks similar E((-1)^i-1), i=1, n = 1/2 x E((-1)^(i-1) + (-1)^(i-1)), i=1, n = 1/2 x E((-1)^(i-1) - (-1)^i), i=1, n (Telescoping series appeared) =1/2 x ((-1)^(1-1) + (-1)^(n-1)) = (1+(-1)^(n-1))/2

[@AskTig4609]

9:14 That is really the quickest way

[@EmpyreanLightASMR]

yeah I give up. everyone's a genius at these, but I'm not lmao. i can't see patterns like others can i guess. I can hold fort in calc I and calc II until this chapter. so depressing.

[@SupportKing1]

Don't give up, wake up tomorrow and try again. You fail when you stop trying.

[@Duckface998]

Humans are pretty well designed to recognize patterns, if you can't recognize them its very possible you've yet to see them enough to recognize them, so just keep at it and you very probably will recognize patterns better

[@rollieray7175]

took me forever to realize the pokeball was a mic.

[@vinceojeda7215]

LOL..

[@sabalhumagain8020]

I always skipped his video thinking he was speaking some Asian language lmao

[@felixgao7720]

now you know

[@abdullahbinateeq1828]

nice