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if x=4cotθ, use trigonometric substitution to write √(16+x^2) as a trigonometric function of θ, where 0<θ
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\[\large \color{royalblue}{x=4\cot \theta}\] \[\large \sqrt{16+\color{royalblue}{x}^2} \qquad=\qquad \sqrt{16+\color{royalblue}{16\cot^2\theta}} \qquad=\qquad \sqrt{16(\color{orangered}{1+\cot^2\theta})}\] Recalling one of our square identities,\[\large \color{orangered}{1+\cot^2\theta=\csc^2\theta}\]
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