Question

question 1 - 3 which of the following statements represents the inverse of the statement below? if the sum of two angles is 90°, then the two angles are complementary. if two angles are complementary, then the sum of the two angles is 90°. if the sum of two angles is not 90°, then the two angles are not complementary. if two angles are not complementary, then the sum of the two angles is not 90°. if the sum of two angles is not 90°, then they are not complementary.

Explanation:

The inverse of a conditional statement "If p, then q" is "If not p, then not q". The original statement about complementary angles is "If the sum of two angles is 90°, then the two angles are complementary". Its inverse is "If the sum of two angles is not 90°, then the two angles are not complementary".

Answer:

If the sum of two angles is not 90°, then they are not complementary.