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Ma'am please help me ,, the question is If and are two sequences of real numbers s.t is convergent, then prove that both and Yn are convergent. Please reply ma'am that how can I solve this
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No you can’t write like this,here c is a constant value that is not a sequence when you take Cn that will be a sequence for all the values of n. so we can’t write like this.
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Very nice explanation,i was unable to write ✍️ 4th part on my own after reading so many times from book 📚📖📖. Thnx mam
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Us such kind of tutions🙏🏻🙏🏻🙏🏻
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33:51.. can you please tell me this part ma'am ? 🙏🏻
Ma'am please help me ,, the question is
If and are two sequences of real numbers s.t is convergent, then prove that both and Yn are convergent. Please reply ma'am that how can I solve this
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Ma'am
Monotonic sequence and its theorem
Monotone convergence theorem
Ma'am ji u r such a noble character u r
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A Monotonic Sequence is convergent iff it is Bounded | Monotone convergence theorem | Real Analysis
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I have question
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Can you tell me how you made this video?
At 4:06, why we take max{m1, m2}?
Bahut badiya mam
Thank You 🙏
If you're finding my math lessons helpful and engaging, I kindly request you to share them with your fellow students, classmates, and anyone who could benefit from a little mathematical magic. Together, let's make learning math a fun and exciting journey!
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Thanks mam you are helping us to learn maths very much
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Mam your explanation is very nice i love you so much ❤️❤️❤️❤️❤️ mam
Glad it was helpful 😊
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Thanku ma'am
Glad it was helpful 😊
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Thanks you mam
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Mam part 2 smjh nahi aya
Mam ap ny b part ma dono trf .. c.. lia ... Agr ya . |CnXn_CX| ho to tab b ..
|CnXn_CX|=|C||Xn_X|... Lihk skty???
Mean k Cn=C han ????
No you can’t write like this,here c is a constant value that is not a sequence when you take Cn that will be a sequence for all the values of n. so we can’t write like this.
Ok thanks mam
Hello mam kindly ap ka contact no mill sagta hai question karna hai
Assalamualaikum I have exams in the next month
how | xn -x | < E/2
It's assumed
kl ppr h dubara btao ache se