Theorem: Every convergent sequence is a Cauchy sequence but converse is not true (Proof)
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- Опубликовано: 16 янв 2025
- In this video you will learn In a metric space Every convergent sequence is a Cauchy sequence but converse is not true or every convergent sequence is cauchy
Fabulous explanation 👌👌👌
MAY Allah showers his blessings upon U Ameeeeeeeeen 🤲🤲
Cantor intersection theorem pr bhi vedio banaiye plzz sir Ji
Thank you so much sir 🙏
Best explaination
Ye na Therom real analysis me v tha BSc 2nd year me ☺️
Ye metric space me v hai ☺️😊👌
yes important theorem he exam me asakta he🙂🙂🙂
Mathematics Foundation hmm
sir plz closure of a set pr video bna aur intervals ki examples bi upload kren
Ok Moin Khan Subscribe our channel and share with your fellows i will upload soon
Good explanation.Well done sir.
Nice explanation sir thank you from India ❤
Osm
Jo graph h wo to kamal ho gae
Bhot acha samjhaty hyn ap👌
Walekum assalam mashallah 👍👍👍
Sir kia kisi bhi sequence ki convergence k liye ye baat zaroori hai k wo jis set se li hai oska limit os set mein mojod ho? Q k real analysis mein agar koi sequence rational set se li ho to agar oska limit irrational aye to phir wo sequence converge hogi? Kisi bhi Sequence k convergence k liye kia sirf yahi shart kaafi nahi k oska limit exist kary?
Sir please reply
Nahi convergence k liye sirf zarori he k limit exists karay...
For example sequence from irrational numbers √2/n converges to 0 which is rational. Iska matlab sequence irrational numbers ki thi converge wo rational number ko kar rahi....convergence k liye sirf itni shart he sequence kisi point ko approache kre...
Jo bat ap ne k limit point set me hona chaye wo closed set ki definition he k agar closed set me koi b sequence li jaye tu uska limit point usi me ata he
I mean closed set contains all of its limit points.....wo bat closed set se related he....
Umeed he ap bat samj gaye
Cantors intersection theorem py bna den video sir...
Very nice sir
Thanks sir 🙏
Thank you 😊
Good sir
❤❤❤ MashAllah
Well done
Thank you
MashaAllah sir
Great