In a geometric figure two intersecting lines create four angles, where ∠1 and ∠3 are a vertical pair. If m∠1=(3x−25)° and m∠3=104° , what is the value of x ?(1 point) find what x is help please
If ∠1 and ∠3 are a vertical pair, that means they are congruent. Therefore, ∠1 = ∠3.
Given that m∠1 = (3x-25)° and m∠3 = 104°, we can set up the equation:
(3x-25)° = 104°
Now, we can solve for x:
3x-25 = 104
3x = 104 + 25
3x = 129
x = 129/3
x = 43
Therefore, the value of x is 43.
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° 3 x minus 75 equals 106 degrees 3x°−75°+106°=180°
The correct equation to solve for x is:
3x - 75 = 106