\(a,lim\dfrac{-3n^3+1}{2n+5}\)
\(=lim\dfrac{-3+\dfrac{1}{n^3}}{2n^2+\dfrac{5}{n^3}}=\dfrac{-3}{2n^2}=\dfrac{1}{n^2}\times\dfrac{-3}{2}=\)-∞
\(\lim\dfrac{n^3-2n+1}{-3n-4}=\lim\dfrac{n^2-2+\dfrac{1}{n}}{-3-\dfrac{4}{n}}=\dfrac{+\infty}{-3}=-\infty\)
\(a,lim\dfrac{-3n^3+1}{2n+5}\)
\(=lim\dfrac{-3+\dfrac{1}{n^3}}{2n^2+\dfrac{5}{n^3}}=\dfrac{-3}{2n^2}=\dfrac{1}{n^2}\times\dfrac{-3}{2}=\)-∞
\(\lim\dfrac{n^3-2n+1}{-3n-4}=\lim\dfrac{n^2-2+\dfrac{1}{n}}{-3-\dfrac{4}{n}}=\dfrac{+\infty}{-3}=-\infty\)
Tìm các giới hạn sau:
\(a,lim\dfrac{2n^2+1}{3n^3-3n+3}\)
\(b,lim\dfrac{-3n^3+1}{2n+5}\)
\(c,lim\dfrac{n^3-2n+1}{-3n-4}\)
Tìm các giới hạn sau:
\(a,lim\dfrac{2n+1}{-3n+2}\)
\(b,lim\dfrac{5n^3-2n+1}{n-2n^3}\)
Tìm các giới hạn sau:
\(a,\dfrac{\left(2n+1\right)\left(3n-2\right)^2}{n^3+n-1}\)
\(b,\dfrac{2n-1}{3n^2+4n-1}\)
Tìm các giới hạn sau:
\(a,lim\dfrac{7n^2-3n}{n^2+2}\)
\(b,lim\dfrac{2n^2+1}{3n^3-3n+3}\)
Tìm các giới hạn sau:
a) \(lim\sqrt[3]{-n^3+2n^2-5}\)
b) \(lim\dfrac{1}{\sqrt{n+1}-\sqrt{n}}\)
c) \(lim\left(\dfrac{1}{n+1}-n\right)\)
d) \(lim\left(\dfrac{2n^2-1}{n+1}-2n\right)\)
e) \(lim\dfrac{2n^3+n^2-3n+1}{2-3n}\)
Tìm các giới hạn sau:
\(a,lim\dfrac{\sqrt[3]{n^3+1}-3n}{\sqrt{n^2+n+1}}\)
\(b,lim\dfrac{n\sqrt{1+2+3+...+2n}}{3n^2+n-2}\)
Tìm các giới hạn sau:
\(a,lim\dfrac{\sqrt{2n+1}}{\sqrt{8n}+1}\)
\(b,lim\dfrac{3n+\sqrt{n^2+n-5}}{-2n}\)
Tìm các giới hạn sau:
\(a,lim\dfrac{\sqrt{2n+1}}{\sqrt{8n}+1}\)
\(b,lim\dfrac{3n+\sqrt{n^2+n-5}}{-2n}\)
Tìm các giới hạn sau:
\(a,lim\dfrac{\sqrt{2n+1}}{\sqrt{8n}+1}\)
\(b,lim\dfrac{3n+\sqrt{n^2+n-5}}{-2n}\)