\( A L, B M \) and \( C N \) are perpendicular from angular points ...

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\( A L, B M \) and \( C N \) are perpendicular from angular points of a triangle \( A B C \) on the opposite sides \( B C, C A \) and \( A B \)
\( \mathrm{P} \) respectively. \( \triangle \) is the area of triangle \( A B C,(r) \) and \( R \) are the

W inradius and circumradius.
If radius of the incircle of \( \triangle L M N \) is \( r^{\prime} \), then the value of \( r^{\prime} \sec A \sec B \sec C \) is
(a) \( 4 R \)
(b) \( 3 R \)
(c) \( 2 R \)
(d) \( R \)
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