Find the angle which exceed its complementary by 30°.

Complementary Angles are the ones that add up to 90 degrees.

Answer: 60° is the angle that exceeds its complementary angle by 30°.

Let's find the angle which exceeds its complementary by 30°.

Explanation:

Let's consider two angles which sum up to 90°

Let the first of the two angles be x°.

Therefore, the second angle will be (90 - x)°.     (Since they are complementary angles)

According to the question, the first angle exceeds its complementary by 30°.

x = (90 - x) + 30°         (since the second angle is complementary of the first angle)

2x = 120

x = 60°.

Thus, the angle is 60° which exceeds its complementary by 30°.