find the value of it.
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Answer :
Given :
line AB ,CD, EF are coplanar
and intersect at point O
angle COE = 5x°
angle BOF = 3x°
angle AOD = 2x°
To find : angle AOD , angle COE and angle AOE
Solution : Here ,as AB ,CD ,EF intersects at O
therefore , angle COE = angle FOD = 5x °.. vertically opposite angles
angle BOF = angle EOA = 3 x° .. vertically opp. angles
angle AOD = angle COB = 2x° ... vertically opposite angles
therefore , the sum of all angle will be 360°
therefore , COE + COB + BOF + FOD + DOA + AOE = 360°
5x° + 2x° + 3x° + 5x° + 2x° + 3x° = 360°
20x° = 360°
therefore ,x = 360° / 20
x = 18
therefore , angle AOD = 2x ° = 2 × 18 = 36°
angle COE = 5x° = 5 × 18 = 90°
angle AOE = 3x° = 3 × 18 = 54°
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