Recommended Questions
- lim(x rarr 1) ((x^n -1)/(x-1)) = ?
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- lim (x rarr1) (lim (n rarr oo) [n ^ (2) (x ^ ((1) / (n)) - x ^ ((1) / ...
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- lim(x->0)((1^x+2^x+...........+n^x)/n)^(1/x) is equal to
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- lim(x rarr0)((1+x)^((1)/(n))-1)/(x)
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- lim(x rarr0)((a(1)^(x)+a(2)^(x)......+a(n)^(x))/(n))^((1)/(x))=
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- lim (x rarr a) (x ^ (n) -a ^ (n)) / (xa) = n * a ^ (n-1)
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- lim(x rarr0)((1^(x)+2^(x)+3^(x)+...+n^(x))/(n))^((1)/(x))
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- lim (n rarr oo) n ^ (2) (x ^ ((1) / (n)) - x ^ ((1) / (n + 1))), x>...
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- lim(x rarr0)((x+1)^(n)-1)/(x)
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