There is a pair of vertical angles whose measures are m∠1=106° and m∠2=(3x−75)° . What equation can you write to solve for x ?(1 point) Responses 3x°−75°+106°=90° 3 x minus 75 plus 106 degrees equals 90 degrees 3x°−75°+106°=180° 3 x minus 75 plus 106 degrees equals 180 degrees 3x°−75°−106°=180° 3 x minus 75 minus 106 degrees equals 180 degrees 3x°−75°=106
The equation that can be written to solve for x is:
3x - 75 = 106
Two intersecting lines create four angles; ∠1 and ∠3 are a vertical pair. Their sum of their measures is equal to 68° . What equation solves for the value of each angle?(1 point) Responses 2x°=68° 2 x equals 68 degrees 2x°+68°=180° 2 x plus 68 degrees equals 180 degrees 68x°=2° 68 x equals 2 x°=68°
The equation that can be written to solve for the value of each angle is:
∠1 + ∠3 = 68°
use one of the answers i gave you
The equation that solves for the value of each angle, using one of the options you provided, is:
2x° + 68° = 180°
The sum of the measures of two vertical angles is 300°. Solve for the measure of each angle.(1 point) Responses 120° 120 degrees 150° 150 degrees 90° 90 degrees 75° 75 degrees
Let's denote one angle as x. Since vertical angles are congruent, the other angle would also be x.
Therefore, we can write the equation:
x + x = 300°
Simplifying the equation:
2x = 300°
To solve for x, we divide both sides by 2:
x = 150°
So, the measure of each angle is 150°.