Find the derivative of y with respect to the appropriate variable.
-$$\mathrm { y } = ( 4 - 4 \theta ) \tanh ^ { - 1 } \theta$$
A) $\frac { 4 } { 1 - \theta } - 4 \tanh ^ { - 1 } \theta$
B) $\frac { - 4 } { 1 + \theta }$
C) $\frac { 4 + 4 \theta } { 1 + \theta ^ { 2 } } - 4 \tanh ^ { - 1 } \theta$
D) $\frac { 4 } { 1 + \theta } - 4 \tanh ^ { - 1 } \theta$

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The Answer of Find the derivative of y with respect to the appropriate variable.
-$$\mathrm { y } = ( 4 - 4 \theta ) \tanh ^ { - 1 } \theta$$
A) $\frac { 4 } { 1 - \theta } - 4 \tanh ^ { - 1 } \theta$
B) $\frac { - 4 } { 1 + \theta }$
C) $\frac { 4 + 4 \theta } { 1 + \theta ^ { 2 } } - 4 \tanh ^ { - 1 } \theta$
D) $\frac { 4 } { 1 + \theta } - 4 \tanh ^ { - 1 } \theta$

Find the Derivative of Y with Respect to the Appropriate y=(4−4θ)tanh⁡−1θ\mathrm { y } = ( 4 - 4 \theta ) \tanh ^ { - 1 } \thetay=(4−4θ)tanh−1θ

Find the Derivative of Y with Respect to the Appropriate $\mathrm { y } = ( 4 - 4 \theta ) \tanh ^ { - 1 } \theta$