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Good stuff! Thanks for sharing.
Αυτά στο πανεπιστήμιο διδάσκονται;
How can I understand that when you express the (1 over x+1) to sum ??
If you recall the definition of a geometric series, sum from n=0 to infinity of ar^n =a/(1-r) provided r is in the open interval from (-1,1) , notice when a=1 and r=-x and using the formula you do indeed get 1/(1+x). Hope this makes more sense now.
@@mathemagicalpi I get it. Thank you so much
I want tricks for integrals
Which tricks do you have in mind
@@mathemagicalpi I don’t regard these as “tricks;” rather, they are techniques that need to be learned one at a time.
Good stuff! Thanks for sharing.
Αυτά στο πανεπιστήμιο διδάσκονται;
How can I understand that when you express the (1 over x+1) to sum ??
If you recall the definition of a geometric series, sum from n=0 to infinity of ar^n =a/(1-r) provided r is in the open interval from (-1,1) , notice when a=1 and r=-x and using the formula you do indeed get 1/(1+x). Hope this makes more sense now.
@@mathemagicalpi I get it. Thank you so much
I want tricks for integrals
Which tricks do you have in mind
@@mathemagicalpi I don’t regard these as “tricks;” rather, they are techniques that need to be learned one at a time.