3)
In the given figure, AB || CD, angleEAB = 105°, angleAEC = 25° and angleECD =
xº. Find the value of x.
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Answer:
x = 130˚
Step-by-step explanation:
Extend DC till it intersects AE at a point P.
So, angleCPE = angleBAE [Corresponding angles]
= 105˚
In ∆PCE,
anglePCE + anglePEC + angle EPC = 180˚ [Sum of all angles in ∆ = 180˚]
anglePCE + 25˚ + 105˚ = 180˚
anglePCE = 50˚
Now, angleDCE + anglePCE = 180˚ [Linear pair]
x + 50˚ = 180˚
x = 130˚
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