The image you uploaded contains two mathematical expressions for $R_{ino}$ and $X_{ino}$ as follows:

$R_{ino} = \frac{\left(\frac{R}{2}\right)^2 Z_{o1} \tan^2 \theta}{\left(\frac{R}{2}\right)^2 + Z_{o1}^2 \tan^2 \theta}$

$X_{ino} = \frac{\left(\frac{R}{2}\right)^2 Z_{o1} \tan \theta}{\left(\frac{R}{2}\right)^2 + Z_{o1}^2 \tan^2 \theta}$

Given the values:

• $R = 100$
• $Z_{o1} = 70$
• $\tan \theta = 0.561$

Let's compute both $R_{ino}$ and $X_{ino}$. I'll calculate them now.The calculated values are:

• $R_{ino} = 13.63 \, \Omega$
• $X_{ino} = 24.29 \, \Omega$

Would you like any further clarifications or more details on these calculations?

Here are 5 related questions you might find interesting:

1. How does the parameter $\tan \theta$ affect the values of $R_{ino}$ and $X_{ino}$?
2. What is the physical significance of the parameters $R_{ino}$ and $X_{ino}$ in a circuit context?
3. How would changing $R$ or $Z_{o1}$ affect the results for $R_{ino}$ and $X_{ino}$?
4. What happens when $\tan \theta = 0$, and how do $R_{ino}$ and $X_{ino}$ behave?
5. Could you explore what happens when $R = Z_{o1}$?

Tip: Always ensure to track the units of parameters during calculations to avoid dimensional inconsistencies.