p is a natural number different from {0,1} and q>0
How can I use k/(k+1) < (k+1)/(k+2) inequality to apply squeezing theorem ?
I didn;t learn Taylor series at school so I would like to solve this limit with a different method
p is a natural number different from {0,1} and q>0
How can I use k/(k+1) < (k+1)/(k+2) inequality to apply squeezing theorem ?
I didn;t learn Taylor series at school so I would like to solve this limit with a different method
For each fraction I would do the division. For example the 1st fraction become 1 + 1/(qn). What happens as n->oo? What happens to the 2nd fraction?... What happens with the (n+1)th fraction? ....
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