$Q1)\lim_{x\to5}\frac{4-\sqrt{21-x}}{\sqrt[3]{x-13}+2}$
$Q2)\lim_{x\to\frac{4}{3}}\frac{6x^{2}-5x-4}{3x^{2}+17x-28}$
$Q3)\lim_{n\to\infty }\frac{(n+1)!-(n-1)!}{(n+1)!+(n-1)!}$

$Q1)\lim_{x\to5}\frac{4-\sqrt{21-x}}{\sqrt[3]{x-13}+2}$
$Q2)\lim_{x\to\frac{4}{3}}\frac{6x^{2}-5x-4}{3x^{2}+17x-28}$
$Q3)\lim_{n\to\infty }\frac{(n+1)!-(n-1)!}{(n+1)!+(n-1)!}$
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