in the figure AB parallel CD find the value of x with proper solved
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draw a line parallel to both ab and CD .....
angle EAB and angle AE ext are alternate angles similarly ECD and CEext ...then make the equation and find x
angle EAB and angle AE ext are alternate angles similarly ECD and CEext ...then make the equation and find x
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Answer:
140°
Step-by-step explanation:
Refer the attached figure
AB || HI || CD
Now Since AB || HI
So, ∠BAE =∠AEH (Alternate interior angles)
∠BAE =∠AEH = 108°
Now Since HI || CD
So, ∠ECD =∠HEC (Alternate interior angles)
∠ECD =∠HEC= 112°
Since we know that
∠AEH+∠HEC+∠AEC=360°
108°+112°+x=360°
220°+x=360°
x=360°-220°
x=140°
Hence the value of x is 140°
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