In the right-angled triangle below, is it possible to find length $BC$ with only length $AC$ and angle $A$?
You know Angle A and side length AC therefore to find side length BC you can use trigonometry.
$\tan\theta = \frac O A$ $\tan A = \frac{BC}{AC}$ $BC=\tan A\times AC$
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You know Angle A and side length AC therefore to find side length BC you can use trigonometry.
$\tan\theta = \frac O A$
$\tan A = \frac{BC}{AC}$
$BC=\tan A\times AC$