0 is not the limit of this sequence in this interval (0,1] because its an open interval. BUT Neither are any point X within it nomatter how close to zero it gets. Because for every X in(0,1], and some ε>0, we cannot find N∈Natural Numbet, for all n>N , (a_n,X)ε. will this sequence converge in other interval? like or [-1,+1] by their algebraic definitions.
any advice or help on how to find a metrci for which the sequence 1/n (n being natural numbers) the sequence will converge to a limit that is not 0 ???pls someone heeelp :P
0 is not the limit of this sequence in this interval (0,1] because its an open interval. BUT Neither are any point X within it nomatter how close to zero it gets. Because for every X in(0,1], and some ε>0, we cannot find N∈Natural Numbet, for all n>N , (a_n,X)ε.
will this sequence converge in other interval? like or [-1,+1] by their algebraic definitions.
Went through hours trying to understand! Thank you, sir!
Love this explanation
any advice or help on how to find a metrci for which the sequence 1/n (n being natural numbers) the sequence will converge to a limit that is not 0 ???pls someone heeelp :P
Just replace swap the position of 0 and 3 in the metric space.
ماكو مترجم عربي 😭😭😭
محبة الانمي اذا لكيتي عربي دزيلي فدوه
Sir your method of teaching is very clear but i am pakistani so can not understand it clearly
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