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120 degrees = 2X60....supplemental total = 180

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Q: If one angle is twice the measure of its supplementwhat is its measure?
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If one of two complementary angles is twice the measure of the other one what is the measure of each angle?

1st angle = 30 degrees 2nd angle = 60 degrees


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Sure - just bisect it twice.


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Two angles are complementary the measure of one angle is 21 more than twice the measure of the other angle find the measures of the angles?

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If an angle has twice the measure of its complement what is the measure of the angle?

Complimentary angles are two angles that add up to 90o. It the sum of two angles is 90o, and one is twice as big as the other, then we can make up a little equation to solve for that larger angle (a). It might look like this: 90o = a + ( a / 2 ) As our larger angle (a) was said to be twice as large as our smaller angle, our smaller angle (a/2) is half as large as the larger angle. 90o = 3a / 2 180o = 3a a = 180o / 3 = 60o Our mystery angle is a 60o angle. The smaller one is 30o. The larger angle is twice the smaller, and they two sum to 90o. Our work checks.


Two angles are supplementary their sum is 180 One angle is 27 less than twice the other Find the measure of each angle?

one angle will be 69 degrees while the other angle will be 111 degrees.


If two angles are complementary. And the measure of one angle is 3 degrees greater than twice the measure of the other angle. Find the measure of the greater angle?

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In a certain parallelogram the degree measure of the largest angle is equal to twice the sum of the two smallest angles What is the measure of one of the small angles?

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If the measure of an angle equals twice the measure of its supplement what is the measure of the angle?

120 Consider: You know that the supplement of an angle is equal to 180 minus the angle. You also know that an angle is twice it's supplement. Now, if you think of angle as being "A", and it's supplement being "S", then we can re-express the above statements like so: S = 180 - A A = 2S Then logically, we can replace the "S" in the second equation with the value we have for it in the first one: A = 2( 180 - A) and then solve that equation: ∴ A = 360 - 2A ∴ A + 2A = 360 ∴ 3A = 360 ∴ A = 360/3 ∴ A = 120