What does the 1.2 on the image mean?
Thanks in advance.
It seems that they are indices 1 and 2 separated by a comma. Thus you have two different expressions. The $\pm$ distinguish between the two expressions:
$$\left( \frac{R_p}{r_{1}} \right)_{\color{red}1}=\frac{-C\color{red}+\sqrt{C^2-4(1-C)(-\sin^2(\gamma_1))}}{2(1-C)}$$
$$\left( \frac{R_p}{r_{1}} \right)_{\color{red}2}=\frac{-C\color{red}-\sqrt{C^2-4(1-C)(-\sin^2(\gamma_1))}}{2(1-C)}$$
It is an application of the $\text{quadratic formula}$. See here.
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It seems that they are indices 1 and 2 separated by a comma. Thus you have two different expressions. The $\pm$ distinguish between the two expressions:
$$\left( \frac{R_p}{r_{1}} \right)_{\color{red}1}=\frac{-C\color{red}+\sqrt{C^2-4(1-C)(-\sin^2(\gamma_1))}}{2(1-C)}$$
$$\left( \frac{R_p}{r_{1}} \right)_{\color{red}2}=\frac{-C\color{red}-\sqrt{C^2-4(1-C)(-\sin^2(\gamma_1))}}{2(1-C)}$$
It is an application of the $\text{quadratic formula}$. See here.