Answer:
a = 6.7 , c = 2.0
Explanation:
For side a
To find the missing side a we use the sine rule

From the question
B = 58°
b = 6
A = 109°
Substituting the values into the above formula we have


Divide both sides by sin 58°

a = 6.728791
a = 6.7 to the nearest tenth
For side c
To find side c we use the sine rule
That's

C = 13°


Divide both sides by sin 58°

c = 1.591544
c = 2.0 to the nearest tenth
Hope this helps you