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\[4\int\limits_{3}^{5}\sqrt(\frac{ x ^{2} }{ 9 }-1)\]
\[\large4\int_3^5\sqrt{\frac{x^2}{9}-1}\;dx\;\;\;?\]
If yes, let \(x=3\sec u\), so \(dx=3\sec u\tan u\;du\). \[\large4\int_{\sec^{-1}(1)}^{\sec^{-1}(5/3)}\sqrt{\frac{1}{9}(3\sec u)^2-1}\;(3\sec u\tan u\;du)\\ \large12\int_{\sec^{-1}(1)}^{\sec^{-1}(5/3)}\sqrt{\sec ^2u-1}\;\sec u\tan u\;du\\ \large12\int_{\sec^{-1}(1)}^{\sec^{-1}(5/3)}\sqrt{\tan^2u}\;\sec u\tan u\;du\\ \large12\int_{\sec^{-1}(1)}^{\sec^{-1}(5/3)}\tan^2u\sec u\;du\] and so on.
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