In the given figure, find angle x if AB CD || .
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Step-by-step explanation:
Draw an imaginary line through point E.let the line be PQ
and then CD parallel to PQ CE is transversal
angle DCE=angle CEP=110°
now,angle CEP+angle CEQ =180°
that means angle CEQ=70°
AB is parallel to PQ AE is transversal
angle BAE= angle AEQ=100°
angle AEQ= angle AEC+angle CEQ
100°=X°+70°
X°=30°
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Answer:
Step-by-step explanation:
. From figure, AB‖CD.
So, ∠DCF = ∠AFC
∠AFC = 110 degree (since ∠DCF = 110 degree )
Therefore, ∠AFE =180-∠AFC
∠AFE = 70° and
∠EAF = 180-∠BAE
∠EAF = 180-100 =80°.
From ∆∠EAF + ∠AFE+∠AEF = 180
80+70+∠AEF =180
∠AEF = x = 30°.
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