Respuesta :
The sum of the two angles is 5x-6. If you subtract the sum of the two given angles, then you should get 164. Plug that into 5x-6 to get x=34.
The required value of x is 34.
Given that ,
The interior angles formed by the sides of a quadrilateral are as follows.
(3x-6)°, 2x°, 108°, 88° have measure that sum to 360.
We have to find,
The value of x.
According to the question,
The interior angles formed by the sides of a quadrilateral have measures that sum to 360°.
Then,
(3x-6)° + 2x°+ 108° + 88° = 360°
5x - 6 + 196 = 360
5x +190 = 360
5x = 360 - 190
5x = 170
x = [tex]\frac{170}{5}[/tex]
x = 34
So, The sides of quadrilateral are = (3x - 6)° = 3(34) -6 = 96°
and other side of quadrilateral = 2x° = 2(34) = 68°.
Hence, The required value of x is 34.
For more information about Quadrilateral click the link given below.
https://brainly.com/question/21574777