An angle measures 112° more than the measure of its supplementary angle. what is the measure of each angle?
An Angle Measures 112° More Than The Measure Of Its Supplementary Angle. What Is The Measure Of Each Angle?
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An Angle Measures 112° More Than The Measure Of Its Supplementary Angle. What Is The Measure Of Each Angle?. What is the measure of each angle? * the larger angle is 112° more than the smaller angle, so its.
Supplementary Angles Math Steps, Examples & Questions from thirdspacelearning.com
What is the measure of each angle? Supplementary angles are two angles whose measures sum up to equal 180°. According to the problem statement, angle a measures 112° less than its supplementary angle, angle b.
Step 1 Let The Measure Of The Smaller Angle.
Here's how to solve this problem: The second angle measures 146 degrees. What is the measure of each angle?
One Angle Is \ (146^ {\Circ}\) And Its Supplementary.
This can be set up as an equation: Therefore, the measures of the angles are 34 degrees and 146. The measure of angle a is.
What Is The Measure Of Each Angle?
Use our suplementary angle calculator to find the exact value of the suplement of 112 degrees or the suplement of any angle in degrees or in radians. Supplementary angles are two angles whose measures sum up to equal 180°. * let 'x' be the measure of the smaller angle.
* The Larger Angle Is 112° More Than The Smaller Angle, So Its.
To find the second angle, we subtract the first angle from 180 degrees: Solving the equation, x = 146 degrees. An angle measures 122 more than the measure of a supplementary angle.
Answer By Ewatrrr (24785) (Show Source):
According to the problem statement, angle a measures 112° less than its supplementary angle, angle b. If one angle is 114° more than its supplementary angle, we can set up an equation to find the measures of both angles. An angle measures \ ( 112^ {\circ} \) more than the measure of its supplementary angle.