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gand maar diye guru

Camera quality thik kro aankh m dard ho gya

Aapka tarika acha hai aap real analysis ko complete padha dijiye hamare junior k bohot kam aayega college me nahi padhate jara v esko please ❤❤

🎉🎉🎉

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superb

Thank you sir , lucid explanation

superb

Thank you so much sir❤😊 You understand very briefly.

Video quality 🤡 Content quality ☠️👺🔥📈📈📈📈

Thank you so much sir 🙏

Great sir ❤

Book me dusra method h. Exam me likh du to pakka chalega ?

Best explanation sir. Thank you🎉

Thank you bro You tecaching so simple with understandable concept

Thankyou sir 🙏🏼

Thankyou 👍

❤❤❤❤

Thanku so much sir 🎉

I search alot of videos regarding this topic....but I can't understand....... but you this topic easy to understand..... thanku so much sir 🎉🎉

Nice ❤

Nice ❤

Aag lga diye sir 🔥🔥

thanks

The set is not finite since the Cartesian product is infinite the argument should be there is a 1-1 correspondence between the infinite set and N which is quite visible for any n € N f(n)=a

Nice 👍

Sir this theoram is called galilo paradox?

Nice and simple ❤❤❤

Very Nice Brother ❤

Hlo sir jab apne x s de compliment se liya hai to jab ap na limit point ki defination ma intersection ke sath s akela keo liya baha pet ( s') ^c keo ni likha..

Hi, I enjoyed your lectures. Lecture 43 etc. are missing. Also, video lectures on limit points in Metric Spaces are needed, please.

Bhai Bahut shi padhaya yarrr mere college me aajao teacher bn kr mere ma'am bahut Ganda padhate h

Very good expln. Continue.

Bhai sahi batana aapne youtube kyo छोड़ा

sir do you have the videos in English?

Sir if 0<p<1 condition holds then the metric is not defined then how it will become metric space

Your way of explanation is just awesome 😊

Great content 👍

Sir Great Explaination 👍 👍👍👍

28 me hamara exam he but hm 25 me video dekh ta hr😂😂😂

Sir, pleae share your no

Sir, very informative

is [0,1] open set with respect to metric space ( [0,1] ,d )

Master ji ye Hausdorff ka spelling galat hai, or bahut a6aa explain kiye ho , 💯💯💯

Thanku sir

Very nice explanation

👍

Thank you sir🙏🙏

Thank you !