please answer the attached question
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Extend the line segment AE to the line segment DC.
Now in triangle AEC
angle EAC+angleE+angle C = 180°
angle EAC=180-angle E-angle C
180-angle DAE = 180-angle E- angle C
angle DAE = angle E - angle C
angle DAE+angle C=angle E
Hence prooved.
Now in triangle AEC
angle EAC+angleE+angle C = 180°
angle EAC=180-angle E-angle C
180-angle DAE = 180-angle E- angle C
angle DAE = angle E - angle C
angle DAE+angle C=angle E
Hence prooved.
Answered by
1
Hey mate!
Here's your answer!!
(Take Δ as angle)
By angle sum property, we have,
ΔBAE = ΔAEF + ΔFAE....(1)
Since, AB and CD are parallel and EC is transversal, the corresponding angles are equal.
Hence, ΔAFE = ΔDCE...(2)
Thus, from (1) and (2), we have,
ΔBAE - ΔAEF = ΔDCE
ΔBAE - ΔDCE = ΔAEF
ΔBAE - ΔDCE = ΔAEC
Hence proved.
#BE BRAINLY
✌ ✌ ✌
Here's your answer!!
(Take Δ as angle)
By angle sum property, we have,
ΔBAE = ΔAEF + ΔFAE....(1)
Since, AB and CD are parallel and EC is transversal, the corresponding angles are equal.
Hence, ΔAFE = ΔDCE...(2)
Thus, from (1) and (2), we have,
ΔBAE - ΔAEF = ΔDCE
ΔBAE - ΔDCE = ΔAEF
ΔBAE - ΔDCE = ΔAEC
Hence proved.
#BE BRAINLY
✌ ✌ ✌
manminder27:
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