Squeeze theorem or sandwich theorem | Limits | Differential Calculus | Khan Academy
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- Опубликовано: 11 сен 2024
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Differential calculus on Khan Academy: Limit introduction, squeeze theorem, and epsilon-delta definition of limits.
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His voice is ASMR heaven
RIGHT
You, sir, are a genius! SO much better explanation than my maths lecturer.
would be nice if you applied it, I get the concept but I'd be fucked if I got asked to use the squeeze theorem
great vid, thanks, but next time can u include a specific math example pls
Much much more better (best) than my school lecture
sal i just love u .u r the best teacher in the world . may god bless u
I love the way the tutor is practical...he makes everything easy to grasp😂❤
Khanye makes it yeezy
Lmao
I agree with Pankaj. At 1.33 have no idea where we are going. Need some motivation at the start, and better still in the title.
The sound isn't working for me.
Thanks, dude!
Awesome man!wish all maths teachers were like you.
thanks to Diya Imran and Sal for setting up an example
For our next problem, we weill find
lim(food left) as Sal --> sandwich
Thanks as a jee aspirant
Hi. I have got question. What is going when we set "c" at another value of x, for example five units at right from "c"? I mean ,for me, at this point f(x) and g(x) don't go to the same point so how can g(x) go (it isn't squeezed)?
bendy pieces of bread haha
Fookin brilliant.
Thank you so much! This is really helpful!
Exremely useful info
Thank you ∞
thank you!!
Amm your voice❤
There is a demonstration for this theorem. I am looking for ..
Sir Do you have real analysis course
Nice video. Sal is my nickname. Haha.
The problem is this: hyperplanes have a directional property and in so far as I understand it, the Claim is not about arranging spatial and orientational relationships of three objects to ensure mutual bisectability but is the avowal that, a priori, there will be a mutually bisecting hyperplane whenever and however three objects are found. In simple terms: one of the hyperplanes bisecting two object; there can be more than one and on occasion only one; has to be the one that ought to bisect the third. That there is any such, given that there is a directionality to each of the limited number of hyperplanes that might be available bisecting two objects and the freedom to place/find the third object anywhere, is not a thing I see as necessarily true.
You truly are a Bengali.
Kehna kia chahte ho😂
Which software you are using ??? In which you are writing Please reply .e
Thanks sir
Why does Imran have to get the fewest?
Likely an eating disorder
Likely a small child
@@EricAnthonyBurnett Imram had a hard childhood U_U
@@andynonymous6769 Poor Imram. Hope he's doing better now.
❤ really amazing
How about just stating the theorem and spending the remaining 7 minutes with the proof and some examples where it's useful?
Because analogies can help lead some people into the theorem. One example is the tall and short person trying to enter the same door when explaining the Direct Comparison Test for series.
I think you will never enjoy mathematics without these "beautiful" proofs.
Clearly you are just trying to memorize it rather than understanding it
sometimes thats all you can do. our school system isn't set up to encourage understanding its set up for regurgitation.
@@ksfishchannel well, no one force anyone to understand a concept, we can just memorise it... But if we dont even try to understand the concept, we dont make an effort to understand it, we dont get to blame the school system for anything
Sir bsc zoology aur botany part 1 ka lectures upload kara
Sal and imran eat diya 😂😂
somebody was hungry
Totally lost!!!...Description of video lesson is must regarding intended viewers
You, sir, are a genius! SO much better explanation than my maths lecturer.
Thank you so much!