Assuming that the two angles are complementary, we can use x to represent the measure of the other angle, and set up an equation as follows: If the two angles are complementary, and one angle measures 60 degrees, what is the measure of the other angle? The sum of the two complementary angles measures 90 degrees.Therefore, the complementary angle measures 50 degrees. If one angle measures 40 degrees, what is the measure of its complementary angle? The complementary angle’s measure is obtained by subtracting the given angle from 90 degrees: 90 degrees – 40 degrees = 50 degrees.Thus, the complementary angle measures 65 degrees. What is the measure of the complementary angle to an angle that measures 25 degrees? Subtracting the given angle from 90 degrees, we get the complementary angle’s measure: 90 degrees – 25 degrees = 65 degrees.So, the measure of compliment of the angle is 30 degrees.Here are some example problems related to complementary angles: Then, the measure of complement of the angle is Given : The measure of supplement of the angle is equal to the twice the measure of the angle.
Measure of supplement of the angle = 180 ° - x What is the measure in degrees, of the compliment of the angle? The measure of supplement of an angle is equal to the twice the measure of the angle. So, the measure of the smaller angle is 75 °. Given : The ratio of the measure of the smaller angle to that of the larger angle is 5 : 7. What is the measure of the smaller angle? If the ratio of the measure of the smaller angle to that of the larger angle is 5:7. So, the measure of the angle is 24 degrees. Given : Twice the complement of an angle is 24 degrees less than its supplement.Ģ(90° - x) is 24 degrees less than (180° - x) Twice the complement of an angle is 24 degrees less than its supplement. So, the sum of supplement and complement of angle A is 190° degrees. The sum of supplement and complement of angle A is Given : The measure of the supplement of angle A is 40 degrees larger than twice the measure of the complement of angle of A. What is the sum in degrees, of the measures of the supplement and complement of angle A? The measure of the supplement of angle A is 40 degrees larger than twice the measure of the complement of angle of A. Given : 5 times of one angle is 10 times of the other angle. If 5 times of one angle is 10 times of the other angle. Given : An angle and its one-half are complementary. Although the angle measurement of straight is equal to 180 degrees, a straight angle cant be called a supplementary angle because the angle only appears in. Given : One angle is 36° less than twice of the other angle.Īn angle and its one-half are complementary. Let x and y be the two angles which are supplementary. If one angle is 36° less than twice of the other angle, find the two angles. So, the measure of the complementary angle is 45°. Given : The measure of an angle is 3/4 of 60°.īecause x and 45° are complementary angles, Let x be the measure of a complementary angle required. What is the measure of the complementary angle? Given : One angle is two times the sum of other angle and 3. Let x and y be the two angles which are complementary.
If one angle is two times the sum of other angle and 3, find the two angles. If one of the angles is double the other angle, find the two angles.īecause x and 2x are complementary angles, we have
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