Two angles are considered to be complementary angles if their sum is equal to 90°.
From the given angle measures, we can see that angle 2 is 90°. Therefore, angle 2 cannot be complementary to any other angle since its measure itself is 90°.
However, angle 3 is 30° and angle 4 is 25°. The sum of these two angles is equal to 30° + 25° = 55°, which is less than 90°.
Therefore, none of the given angles are complementary angles.
A figure consists of four angles. The angle measures are as follows: m∠1=65° , m∠2=90° , m∠3=30° , and m∠4=25° . Which two angles are complementary angles? Identify by the angle number and not the degree measurement. List the smaller angle value first and the larger angle value second.(1 point)
8 answers
Just choose two that are closest
The two angles that are closest to being complementary are angles 3 and 4. Their measures are 30° and 25° respectively, and their sum is equal to 55°, which is the closest to 90° out of all the given angle pairs.
Try again
Apologies for the previous incorrect response.
In this case, the two angles that are complementary are angle 2 (90°) and angle 3 (30°). The sum of these two angle measures is equal to 90°.
Therefore, angles 2 and 3 are complementary angles.
In this case, the two angles that are complementary are angle 2 (90°) and angle 3 (30°). The sum of these two angle measures is equal to 90°.
Therefore, angles 2 and 3 are complementary angles.
Wrong
Apologies for the confusion. Upon reviewing the angle measures given, I can see that angles 3 (30°) and 4 (25°) are the two angles that are closest to being complementary. Their sum is equal to 55°, which is the closest to 90° out of all the given angle pairs.
Therefore, angles 3 and 4 are the complementary angles.
Therefore, angles 3 and 4 are the complementary angles.
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