Find the value of x in each case: Find the value of x in each case:

Angles ∡DBE ≅ ∡ACD= 3x reason - angles with parallel arms
Angles ∡ADC and ∡ADB=95° are supplemental angles which means
∡ADC + ∡ADB=180° => ∡ADC = 180° - ∡ADB= 180°-95°= 85°
In the triangle we have ∡ADC + ∡ACD + ∡CAD = 180° =>
85 + 3x + 2x = 180 => 85 + 5x = 180 => 5x= 180-85 => 5x=95
x=95/5 => x=19°
Good luck!!!
The value of x from the given diagram is 19
The point where two lines meet is known as an angle.
From the given diagram, vector $A$ is parallel to vector BE
Due to this, mACD = mCBE = 3x (alternate interior angle)
Also, the sum of angle on the line BDC is 180 degrees
BDA + CDA = 180
95 + CDA = 180
CDA = 180 - 95
CDA = 85 degrees
From the triangle ACD, the sum of the interior angle of the triangle is 180 degrees. Hence:
ACD + CAD + CDA = 180
3x + 2x + 85 = 180
5x = 180 - 85
5x = 95
x = 95/5
x = 19
Hence the value of x from the given diagram is 19.
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