Answer:
A = 23°
b = 9.5
c = 14.7
Explanation:
B = 32°
C = 125°
a = 7
✔️Find A:
A = 180° - (B + C) (sum of triangle)
A = 180° - (32° + 125°)
A = 23°
✔️Find b using Law of Sines:

Plug in the values

Cross multiply

Divide both sides by sin(23)

b = 9.5 (nearest tenth)
✔️Find c using Law of Sines:

Plug in the values

Cross multiply

Divide both sides by sin(23)

c = 14.7 (nearest tenth)