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A ray emanating from the point \( (-\sqrt{41}, 0) \) is
\( \mathrm{P} \)
W incident on the hyperbola \( 16 x^{2}-25 y^{2}=400 \) at the point \( P \) with abscissa 10. Then the equation of the reflected ray after first reflection and point \( P \) lies in second quadrant is:
(1) \( 4 \sqrt{3} x-(10-\sqrt{41}) y+4 \sqrt{123}=0 \)
(2) \( 4 \sqrt{3} x+(10+\sqrt{41}) y-4 \sqrt{123}=0 \)
(3) \( 4 \sqrt{3} x+(10-\sqrt{41}) y+4 \sqrt{123}=0 \)
(4) \( 4 \sqrt{3} x-(10-\sqrt{41}) y-4 \sqrt{123}=0 \)
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