The Prime Newtons, you're excellent, i love our content from you, so, this is what we should be doing, when showing those other videos, I would appreciate if a link pops onto the right upper corner of the video to each video clip shown as a reference
I think you just pick a function that satisfies the point you're looking for the limit at. So in this case it would be any equation where (0,0) is a solution. Then you check multiple functions hoping that your answers are different so you can write that the limit doesn't exist. It sounds like if the functions you choose keep having the same answer, there's another method to determine whether the limit exists using polar coordinates that I'm not familiar with. Hopefully that video will come out soon!
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You are an excellent teacher. Thank you for your clear and passionate presentation.
fan from ethiopia, i am electrical and comp engineering student you've been helpfull very much . i hope you'll make more videos in calculus III
I love this guy's charisma
it became plain and simple till after i heard idea of applying the directions. thank you sir
The Prime Newtons, you're excellent, i love our content from you, so, this is what we should be doing, when showing those other videos, I would appreciate if a link pops onto the right upper corner of the video to each video clip shown as a reference
I have to admit, I just love your channel
best in the job never stop learning
You always makes it easy
i wish this guy were my math instructor,...from Ethiopia
i hope this comment will find the presidant of JU
I love you! You're a magnificent teacher, give me your babies!
Appreciate this video. Thanks sir ❤
You're the best sir
amazing teaching
THANK YOU SIR CAN YOU PLIZ DO ANOTHER ONE OF EPICILON DELTA PROOF OF MULTI VARIABLE FUNCTION
Thanks for the Videos sir!
8:18 will help you understand
where can i find the 2nd video?? the polar coordinates one
thank you man!!
Question: when it comes to limits like those in the third question, how do I know which substitution to make, and how long to keep testing?
I think you just pick a function that satisfies the point you're looking for the limit at. So in this case it would be any equation where (0,0) is a solution. Then you check multiple functions hoping that your answers are different so you can write that the limit doesn't exist. It sounds like if the functions you choose keep having the same answer, there's another method to determine whether the limit exists using polar coordinates that I'm not familiar with. Hopefully that video will come out soon!
Good stuff
Can you do a tutorial on epsilon delta proofs with multivariable limits?
Hi, do you have a link to the puzzle thing you mentioned at 3:27? Best Wishes Peter
u r second to none.
great video
when limx=limy=n, why wouldn't it make sense to make x=y, since they both approach the same value in the limit?
We are talking about if it will approach the limit. We are checking that not the other way around
He’s the goat
Wish I had seen this about 60 years ago!
Lol 😆
why did you not take this path method in question 2?
When we factor out y^2 in the denominator aren't we supposed to get y^3 instead of y^4?
Thinking the same❤
for a generalised answer keep y =mx^3 and u can see that limit doesnt depend on x or y
❤
Great tutorial
Sir you put 0^6=1 But it return zero in Chat gpt
Or you could just use l'Hôpital 6:15 and be done in 7 steps
L'Hospital's Rule only works on single variable functions.
@@wwbbcg01The variables are the same number
Thanks
THANKS
i think you should give us a example like the third example but limit exists there
Only if I could get a sure physics plug like this too😫
in the 3rd problem, let's have y = x and see what happens.
he has already considered that case
Yeah that's what i did and I got 1/x^2 which is 0 at the end so the limit is 0 I guess
If you were making a joke, i loved it.
How to use L' hopital's rule here ?
You don't
uli bho ngat iron monkey watiiika mtika.🤪🤪🤪
Why can't we use l'hopitals rule?
L'hõpital's rule is only defined when we're working with only one variable (and some other conditions).