Find the second-order partial derivative.
-Find $\frac{\partial^{2} z}{\partial x^{2}}$ when $z=e^{x} \ln |y|$.
A) $e^{x} \ln |y|$
B) $-\frac{e^{x}}{y^{2}}$
C) $\frac{e^{x}}{y^{2}}$
D) $-e^{x} \ln |y|$

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The Answer of Find the second-order partial derivative.
-Find $\frac{\partial^{2} z}{\partial x^{2}}$ when $z=e^{x} \ln |y|$.
A) $e^{x} \ln |y|$
B) $-\frac{e^{x}}{y^{2}}$
C) $\frac{e^{x}}{y^{2}}$
D) $-e^{x} \ln |y|$

Find the Second-Order Partial Derivative ∂2z∂x2\frac{\partial^{2} z}{\partial x^{2}}∂x2∂2z​ When z=exln⁡∣y∣z=e^{x} \ln |y|z=exln∣y∣

Find the Second-Order Partial Derivative $\frac{\partial^{2} z}{\partial x^{2}}$ When $z=e^{x} \ln |y|$