Sir at 30.06 you said that (-infinity , 0] is neither closed nor open but I think it must be closed as it contains all its limit points.By the same argument, i think [2, infinity) must also be closed set as it contains all its limit points.
Thank you sir for making vedios based upon consepts , really I am msc 1st year student ,hope ki apne hamare syllabus ki vedios ki playlist bhi bhi bna rakhi hongi , I am preparing for csirnet(jrf) so sir in next vedios me ap thode csir net level pe puche gye conceptual questions ko bhi examples bta de to bhot abhar hoga apka 🙏, ya kuch separate vedios bhi bna de csir net (jrf) level k questions ki jo in concept pe based ho 🙏
Jo apne example bataya compliment k , (0,2) k compliment (-oo,0 ] U [2,oo) , iska concept smj nhi aya kioki semi open close interval n to close h or n hi open to kis concept k through ye union close ho gya ?
Sir jaise aapne compactness ke alag se playlist banayi hai but mujhe to poora topology padhna hai to wo compactness ki playlist mujhe kis video ke baad start krni chahiye?...or bhi playlists hai kya topology me ya sirf 2 hi hai?
Sir complement ka first question me f' = (-infinite, 0]U [2, infinite) closed set kaise hua . By any property jo aap likhwaye hai usse ye prove ho nhi raha hai.
Thankyou sir ... this is what exactly Mathematics is ...because without examples we cannot understand it thoroughly ...
Thank you very much
Superb and mind-blowing sir for your explanation... Thank you so much sir 🙏🙏❤❤
Most welcome
Sir app ke padhane ka tareka bahut achha h
Thanks sir
Bahaut acche se aap concept clear krte hain sir
Huge respect for you 👏
Thanku very much sir ,aap ke video se bahut help ho jati hai 🙏🙏☺️
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❤ you sir Jay Hind
Sir me apka fan bangya ... Salute he sir apko maths itna easy kabhi nahi lga...
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Thank you so much aap jo deeply samjate to jaldi samj me aa gata hai .thank a lot
Thank you
Very interesting
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Apke gaane bi apki tara khoobsurat hain Sir Ji ... God Bless You, Great! Sir
Thx sir🙏🙏
This is really good teaching
I was looking example for these properties / through this video I got my doubt clear / thanks
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Marvellous💯
Thank You.
Fabulous ❤️ sir 🙏🙏
I am very very thankful to you sir
Very effective teaching sir ji behtarin 🙏
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Well explained sir thanku
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Ok very good
Thanks sir
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thnk you sir
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Thank you
Sir at 30.06 you said that (-infinity , 0] is neither closed nor open but I think it must be closed as it contains all its limit points.By the same argument, i think [2, infinity) must also be closed set as it contains all its limit points.
Thanks a lot sir
Welcome
Thank you sir for making vedios based upon consepts , really I am msc 1st year student ,hope ki apne hamare syllabus ki vedios ki playlist bhi bhi bna rakhi hongi , I am preparing for csirnet(jrf) so sir in next vedios me ap thode csir net level pe puche gye conceptual questions ko bhi examples bta de to bhot abhar hoga apka 🙏, ya kuch separate vedios bhi bna de csir net (jrf) level k questions ki jo in concept pe based ho 🙏
Welcome God bless you
Thank you sir
Welcome
MashaAllah sir
Thank you
Sir agar (0,2) ka derived set closed interval 0,2 hoga but toh derived set kaise open interval main contain kr skta..toh kaise yeh closed Hain
Jo apne example bataya compliment k , (0,2) k compliment (-oo,0 ] U [2,oo) , iska concept smj nhi aya kioki semi open close interval n to close h or n hi open to kis concept k through ye union close ho gya ?
Actually it is not semi open semi closed
It is closed
Sir ap ne hamay Hilakar rakdiya ha
Sir,last me f closed nahi hai.
Deleted neighbourhood of 1 intersection f is phi.
i.e. derived set is not the set.
Sir jaise aapne compactness ke alag se playlist banayi hai but mujhe to poora topology padhna hai to wo compactness ki playlist mujhe kis video ke baad start krni chahiye?...or bhi playlists hai kya topology me ya sirf 2 hi hai?
Yes first read topology Msc maths then compactness
After it separation axioms
@@HDMATHEMATICSBYHDSIR thankyou sir
Happy Diwali sir
Same to u
Sir complement ka first question me f' = (-infinite, 0]U [2, infinite) closed set kaise hua . By any property jo aap likhwaye hai usse ye prove ho nhi raha hai.
Sir explain kar dijiye na
43 vedioes k bad compact Wala portion ha ur us k bd ki vedioes Nai ayi sir Kya yhi ha bs
Go to playlist of compactness in topology and separation axioms in topology
Sir (-infinite,1]and [2,+infinite) are closed set?
Right
@@HDMATHEMATICSBYHDSIR sir ak mis take hoga topology part-7 ,time 30min pe (-infinite, 0] and [2,infinite) na hi open and nahi closed bola
phi is open and closed set
Both
@@HDMATHEMATICSBYHDSIR thankyou sir
Sir mera doubt to clarify to kar dijiye d
Sir aap hr video mai set ki bol re jbki set to hme aata hai
Then very good it is for those who don't know
Thank u so much Sir
Welcome
Thanks sir
Welcome