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& X = X_0 e^{i\omega (t - x/c_1)} + RX_0 e^{i\omega (t + x/c_1)} = TX_0 e^{i\omega (t - x/c_2)} \tag{4}\\
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& \delta u = i\omega X_0 e^{i\omega (t - x/c_1)} + i\omega RX_0 e^{i\omega (t + x/c_1)} = i\omega TX_0 e^{i\omega (t - x/c_2)} \tag{5}\\ \label{aaa}
& \delta p = i\omega \rho_1 c_1 X_0 e^{i\omega (t - x/c_1)} - i\omega \rho_1 c_1 RX_0 e^{i\omega (t + x/c_1)} = i\omega \rho_2 c_2 TX_0 e^{i\omega (t - x/c_2)} \tag{6}
\end{align}
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& R=\frac{\rho_1c_1 - \rho_2 c_2}{\rho_1c_1 + \rho_2 c_2} & T=\frac{ 2 \rho_1c_1}{\rho_1c_1 + \rho_2 c_2} \tag{7}
\end{align}
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& R=\frac{\rho_1c_1 - \rho_2 c_2}{\rho_1c_1 + \rho_2 c_2} = \frac{Z_1- Z_2}{Z_1 + Z_2} < 0 \tag{8}
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