In the given figure EF║CD. Find x and y.
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We know that EF || CD
So, Angel c and x are corresponding angles and corresponding angles are equals.
Hence, angle c = x
so, x= 80°
In ∆ABC
angleB= 45°
angle c = 100° { as angle x and c are forming linear pair nd linear pair is supplementry}
Y= 360-(100+45) {Angle sum property of a triangle}
= 360-145= 215°
Therefore the value of x is 80° and of y is 215°
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Answer:
EF||CD. EB is the transversal
angle E = angle x. _ _ _ _ _ ( corresponding angle)
= X = 80
X + C = 180 _ _ _ _ _ ( angle in liner pair )
80 + C = 180
C = 180- 80
C= 100
= by using angle sum property of triangle
C + B + Y = 180
100 + 45 + Y = 180
Y = 180 - 145
Y = 35
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