Udowodniij z definicji granicy ciągu:
a) lim (n+1)/(3*n^2 +1) = 0
b) lim (n^2 +1)/(2*n^2 +1 ) = 1/2
lim (n+1)/(3*n^2 +1) = 0
lim (n^2 +1)/(2*n^2 +1 ) = 1/2
1/n i 1/n^2 dążą do 0
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lim (n+1)/(3*n^2 +1) = 0
lim (n^2 +1)/(2*n^2 +1 ) = 1/2
1/n i 1/n^2 dążą do 0