How to Integrate -(2*csc^2(2x))/(cot(2x)*√(cot^2(2x)-1)) dx; u=cot(2x)

Integrate by Substitution with Inverse Trigonometric Forms...made easy. Evaluate the indefinite integral -(2*csc^2(2x))/(cot(2x)sqrt(cot^2(2x)-1)) dx; u=cot(2x). Integrate the indefinite integral -(2csc^2(2x))/(cot(2x)*sqrt(cot^2(2x)-1)) dx; u=cot(2x) by using Substitution with Inverse Trigonometric Functions. We integrate using U-substitution with Inverse Trigonometric Forms. This is a great introduction to Indefinite Integrals and U-substitution. This is under the topic of Indefinite Integration with this free online math video lesson. #integrals #indefiniteintegrals #integration #usubstitution #inversetrigforms #inversetrigonometricforms #calculus #howto #mathhelp #calculushelp #minutemath #lightboard #mathhelp #mathvideos

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