Conditional & absolute convergence | Series | AP Calculus BC | Khan Academy

[@kegtuwa]

Jesus, this makes so much sense. Why was it hard in class?

[@killersloth8779]

Thanks buddy. This video helped me a lot. You make it very simple, and confirmed what I knew. I am left wondering how my teacher made this so hard.....

[@thirugnanasambanthamoorthi2949]

nice easy understanding

[@theproofessayist8441]

So in other words what makes a sequence conditional vs absolutely convergent is whether the series converges after you take the absolute value of sequence. It's all about the signs!!!

[@randomperson6749]

It sounds like he’s explaining this to someone for the 10th time and he’s getting tired, love the video

[@o_msb8]

lmao

[@Aurora_sk]

Wow it's that simple thanks bro you saved my time

[@deepukrishna7048]

Thanks for the video

[@PANDORASBOXRELEASE]

that end lol. (hope you found that interesting...)

[@pdcx]

lol

[@龙雨-i6o]

thanks.

[@adarshpandey4962]

very nice

[@ABHI-zm9pi]

Giving like is more better than saying thanks

[@a1b2c3d41997]

You need to upload a lot more videos for example weirstrass m theorem , series of functions pointwise ,uniform , advance the level a little !!!!

[@Slime5276]

Thank you so much!

[@ClaudioBOsorio]

What if the Ratio test is = 1 (inconclusive) and the Alternating Series test is convergent... IMO it should be only Conditionally Convergent but my online class website only accepted Absolutely Convergent... Who's right?

[@TheMegaSiddharth]

If we have a positive series (without (-1)^n ) that is convergent, then is it always absolutely convergent?

[@demonzeu]

no

[@evelynivy6124]

Actually, it should be absolutely convergent. If every term in the series is positive, then for each term the absolute value will be the same. So it will be absolutely convergent.

[@tuikolovatufalemaka2096]

would the sum of two absolutely convergent series also absolutely converge?

[@johndemitrios6063]

your missing the point.

[@Kavanaugh_Kohls]

Hot damn, sounds like CGP Grey

[@ayellowbird]

Sounds like Jeffry Dean Morgan :)

[@teersa]

Sounds drunk.