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p1 = 2 , Rino= 8.383, Xino= 18.678 , a = 0.561

Let's solve the given equation using the provided values for the constants.

The equation is:
\[
B = p_1 X_{\text{ino}} (R_{\text{ino}} - Z_0)(1 + a^2) + p_1^2 Z_0 X_{\text{ino}} a - p_1 X_{\text{ino}} R_{\text{ino}} a^2 - 2X_{\text{ino}} R_{\text{ino}} a^3 (1 + a^2)
\]

Where:
- \( p_1 = 2 \)
- \( R_{\text{ino}} = 8.383 \)
- \( X_{\text{ino}} = 18.678 \)
- \( a = 0.561 \)

However, the equation also contains \( Z_0 \), which hasn't been provided. We need the value of \( Z_0 \) to proceed further.

Once \( Z_0 \) is given, I can help you compute the value of \( B \).

Would you like to provide the value of \( Z_0 \), or should we explore a general approach?

This solution explains how to solve an equation using constants: p1 = 2, Rino = 8.383, Xino = 18.678, and a = 0.561. It explores algebraic concepts and requires the value of Z_0 for the complete solution.

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