In fig. AB be the height of the cliff.
Let the distance between the two men is DC.
DC = (x + y) m.
In ∆ABC
tan 60° = \(\frac{AB}{BC}\)
√3 = \(\frac{80}{y}\)
√3 y = 80
y = \(\frac{80}{\sqrt3}\)
y = \(\frac{80\sqrt3}{3}\)......(1)
In ∆ABD


Therefore distance between two men is 184.75 m.