In the given figure, AB|| CD, angle BAE = 100° and angle AEC = 30°. Find angle DCE
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<GAE =<AEC =30° (alternate interior angles)
<BAG =100° - 30° =70°
since AB and CD are parallel,<BAG=<DHA=<DCE=70° (corresponding anles)
<BAG =100° - 30° =70°
since AB and CD are parallel,<BAG=<DHA=<DCE=70° (corresponding anles)
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Answer:
Since AH || EC
So, ∠GAE = ∠AEC = 30° {alternate angle}
Also ∠BAG = 100°-∠GAE
∠BAG = 70°
Here also, AB || DC and GH acts as transversal.
So, ∠BAG = ∠DHA = 70° {corresponding angles}
Similarly,
AH || EC and DC acts as transversal.
So, ∠DCE = ∠DHA = 70° {corresponding angles}
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