In the given figure :
Angle A = 16 degrees
Length AB = 20
AC = x, BC = y
Apply the trignometric ratio of sin 16
Trignometric ratio of sine is epxress as :

for angle =16, substitute the value of perpendicular BC =y, AB = 20

Thus, we get BC = 5.5
Similarly Apply the trignometric ratio of Cosine 16
Trignometric ratio of cosine is express as:

For angle = 16

AC = 19.22
Answer : BC = 5.5, AC = 19.22