Find the values of x and y
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2
since, AB || DE &AE is transversal.
95° = y ( alternate int. angles)
In ∆ABC,
x + 40° = y. ( ext. angle property)
x + 40 = 95
x = 95 - 40 = 55°
Answered by
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Answer:
In trapezium ABDE,
Angle ABD+Angle AED=180°...(opposite
angles)
Angle ABD+95°=180°
Angle ABD=180°-95°
Angle ABD=85°
Angle ABC=85°...(same angle but
different name)
In triangle ABC,
Angle ABC+Angle ACB=Angle CAF............(exterior angle theorem)
85°+40=Angle CAF
Angle CAF=125°
X=Angle ABC
=85°
Y=Angle CAF
=125°
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