Correct option is: B) 10√3 m
In right \(\triangle\)ABC, we have
\(\angle\)CAB = \(30^\circ\) & BC = 10 m
tan A = \(\frac {BC}{AB}\)
= \(\frac {BC}{AB}\) = tan \(30^\circ\) = \(\frac {1}{\sqrt3}\)(\(\because\) \(\angle\)A = \(30^\circ\))
= AB = \(\sqrt3\) BC = 10\(\sqrt3\) m (\(\because\) BC = 10 m)
Hence, the distance of the point from the foot of the tree is 10\(\sqrt3\) m.