Two angles are given: measurement of angle G = (2x-90) degrees. Measurement of angle H = (180-2x) degrees. Which statements are true about angle g and h if both angles are greater than zero? Select all that apply.

1) angle g and h are complementary angles.

2) angle g and h are supplementary angles.

3) angle g and h are acute angles.

4) angle g and h form a linear pair.

5) the sum of angle g and h is 360

Question

Delaney Hartman

Mathematics

9 January, 17:54

Two angles are given: measurement of angle G = (2x-90) degrees. Measurement of angle H = (180-2x) degrees. Which statements are true about angle g and h if both angles are greater than zero? Select all that apply.

1) angle g and h are complementary angles.

2) angle g and h are supplementary angles.

3) angle g and h are acute angles.

4) angle g and h form a linear pair.

5) the sum of angle g and h is 360

+1

Answers (2)

Know the Answer?

Ayanna Stevenson · Answer 1

Angle g and h are complementary angle

Step-by-step explanation:

Given two angles g and h

∠g = (2x-90) °

∠h = (180-2x) °

we have to choose the correct statement

Let us find the sum of two angles

∠g+∠h = (2x-90) + (180-2x) = 180-90=90°

As the sum of two angles is 90° and as we know two angles are complementary if their sum is 90°

Hence, angle g and h are complementary angles.

Option 1 is correct

Brianna Acosta · Answer 2

I'm not really that sure about my answer but i think its 1 and 3

good luck!