Verify the Integration Formula$$\int \operatorname { coth } ^ { - 1 } \sqrt { x } d x = ( x - 1 ) \operatorname { coth } ^ { - 1 } \sqrt { x } + \sqrt { x } + C$$

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The Answer of Verify the Integration Formula$$\int \operatorname { coth } ^ { - 1 } \sqrt { x } d x = ( x - 1 ) \operatorname { coth } ^ { - 1 } \sqrt { x } + \sqrt { x } + C$$

Verify the Integration Formula $\int \operatorname { coth } ^ { - 1 } \sqrt { x } d x = ( x - 1 ) \operatorname { coth } ^ { - 1 } \sqrt { x } + \sqrt { x } + C$

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Verify the Integration Formula ∫coth⁡−1xdx=(x−1)coth⁡−1x+x+C\int \operatorname { coth } ^ { - 1 } \sqrt { x } d x = ( x - 1 ) \operatorname { coth } ^ { - 1 } \sqrt { x } + \sqrt { x } + C∫coth−1x​dx=(x−1)coth−1x​+x​+C

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Verify the Integration Formula $\int \operatorname { coth } ^ { - 1 } \sqrt { x } d x = ( x - 1 ) \operatorname { coth } ^ { - 1 } \sqrt { x } + \sqrt { x } + C$

Correct Answer:
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