A.
\(\left\{ \begin{array}{l}
S \in \left( \alpha \right) \cap \left( \beta \right)\\
a \subset \left( \beta \right)\\
a//\left( \alpha \right)
\end{array} \right. \Rightarrow \left( \alpha \right) \cap \left( \beta \right) = d\left( {d\,qua\,S} \right)\)
B.
\(\left\{ \begin{array}{l}
S = \left( \alpha \right) \cap \left( \beta \right)\\
a \subset \left( \alpha \right),b \subset \left( \beta \right)\\
a//b
\end{array} \right. \Rightarrow \left( \alpha \right) \cap \left( \beta \right) = d\left( {d\,qua\,S} \right)\)
C.
\(\left\{ \begin{array}{l}
\left( \alpha \right) \cap \left( \beta \right) = a\\
a \cap d = I
\end{array} \right. \Rightarrow d \cap \left( \alpha \right) = I\)
D.
\(\left\{ \begin{array}{l}
a \subset \left( \alpha \right)\\
d \cap a = I
\end{array} \right. \Rightarrow d \cap \left( \alpha \right) = I\)
A
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