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\[\int\limits \frac{dx}{x \sqrt{x ^{2}-16}}\]
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\(x = 4\sec{\theta} \implies \text{d}x = 4\sec{\theta}\tan{\theta}\text{d}\theta\)
You are looking for a substitution that will help you to get rid of that radical, let me show you why @FoolAroundMath substitution works. If \(x=4\sec(\theta) \) then the radical becomes \[ 4\sqrt{\sec^2(\theta) -1}=4 \tan(\theta)\]
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