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Sir, option (a) is correct.
Thank you so much sir for restarting this series ❤️🙏
Option -A
Option A always convergent
If the sequence has unique limit point then the sequence is always convergent.i.e option A is correct.
Option C is correct 👌
Option d may be divergent thank you sirConstant sequence up to infinite
Sir option (C ) is correct
option A is correct always convergent.
Purvi ji konsi book use kar rhe ho please suggest
Very good morning sir with happy new year 🎉🙏
C&D options are correct 💯💯
Absolutely correct bro😁
thank you sir 🙏
Good morning sir ☀️
A and C .Thankyou Sir.
Sir math padhaeye detail mein😊
A is correct answer 😊
If sequence is unique limit point and not bounded like 1,2,1,3,1,4,1,5...............upto infinity so option B is correct if any sequence limit point it never be divergent so B is correct
But oscillatory to tab hoti h jab 2 limit point ho
@@MohdJunaid-uz8lp option D is correct
Option c and d are both correct 😁
D is correct option
2:05 sir a. n sequence kaysa aya.. Range
Sir please uploads videos on statistics please.............................................🙏
Option A
Not always convergent as u see the example of 2 when n is prime it is divergent option D is correct
Sir d option is correct
Thank you sir🙏. Ans:C, D
C if the sequence is bounded then the answer is A
Thank you so much sir 🙏
Ans:A
C is correct
It's c because ocillatory sequence may have unique limit point...And there is no evidence for bounded sequence....
Sir..me msc 3rd sem me hu to csir net ka form fill kr skta hu??
3sec option A
Always convergent
Option c is correct answer
option c&d
Always convergent sir
Option c is correct
May be oscillatory
Option c correct
C is carect answer
👌
A and D
Only c
May be divergent bcz here seq. Is not given bdd
Option A is correct 💯💯💯💯
Bounded bhi to hona jaruri h convergent ke liye 😆
A hoga
Option a
Opt A
MAY BE DIVERGENT
🙏🙏💯💯💯✌💯💯
A
Ab mughe ni pta lekin sir boht jaldi jaldi padhta .Thoda achhe se padhaona hadbadi me kyu
D
a
Aa
Ddddddddddd
Sir, option (a) is correct.
Thank you so much sir for restarting this series ❤️🙏
Option -A
Option A always convergent
If the sequence has unique limit point then the sequence is always convergent.
i.e option A is correct.
Option C is correct 👌
Option d may be divergent thank you sir
Constant sequence up to infinite
Sir option (C ) is correct
option A is correct always convergent.
Purvi ji konsi book use kar rhe ho please suggest
Very good morning sir with happy new year 🎉🙏
C&D options are correct 💯💯
Absolutely correct bro😁
thank you sir 🙏
Good morning sir ☀️
A and C .
Thankyou Sir.
Sir math padhaeye detail mein😊
A is correct answer 😊
If sequence is unique limit point and not bounded like 1,2,1,3,1,4,1,5...............upto infinity so option B is correct if any sequence limit point it never be divergent so B is correct
But oscillatory to tab hoti h jab 2 limit point ho
@@MohdJunaid-uz8lp option D is correct
Option c and d are both correct 😁
D is correct option
2:05 sir a. n sequence kaysa aya.. Range
Sir please uploads videos on statistics please.............................................🙏
Option A
Not always convergent as u see the example of 2 when n is prime it is divergent option D is correct
Sir d option is correct
Thank you sir🙏. Ans:C, D
C if the sequence is bounded then the answer is A
Thank you so much sir 🙏
Ans:A
C is correct
It's c because ocillatory sequence may have unique limit point...
And there is no evidence for bounded sequence....
Sir..me msc 3rd sem me hu to csir net ka form fill kr skta hu??
3sec option A
Always convergent
Option c is correct answer
option c&d
Always convergent sir
Always convergent
Option c is correct
May be oscillatory
Option c correct
C is carect answer
👌
A and D
Only c
May be divergent bcz here seq. Is not given bdd
Option A is correct 💯💯💯💯
Bounded bhi to hona jaruri h convergent ke liye 😆
A hoga
Option a
Opt A
MAY BE DIVERGENT
🙏🙏💯💯💯✌💯💯
A
Ab mughe ni pta lekin sir boht jaldi jaldi padhta .
Thoda achhe se padhaona hadbadi me kyu
D
a
A
Aa
Ddddddddddd
C&D options are correct 💯💯
Always convergent
Option A
Option a
D
A
Always convergent
Option A
A
D
A
D
D
A