
It can be observed from the figure that AB is the pole.
In ∆ABC,
\(\frac{AB}{AC} = Sin 30^{\degree}\)
\(\frac{AB}{20} = \frac{1}2\)
\(AB = \frac{20}2 = 10\)
Therefore, the height of the pole is \(10\, m\).
The shadow of a tower on level ground is $30\ \text{m}$ longer when the sun's altitude is $30^\circ$ than when it is $60^\circ$. Find the height of the tower. (Use $\sqrt{3}=1.732$.)