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Answer:
Solution : Y + 45 = 180
( interior angels on the same side )
y = 180 - 45
y = 135 °
..... x = y = 135 .....
<EAB + <FEA = 180
90 + z + 45 = 180
135 + z = 180°
Z = 45°
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Answer:
x = 135°, y = 135°, z = 45°
Step-by-step explanation:
i) AB//EF , transversal BE.
<x + <BEF =180°
/* Sum of the interior angles same side of the transversal*/
=> x + 45° = 180°
=> x = 180° - 45° = 135°--(1)
ii) AB//CD, transversal BE.
y = x = 135° ----(2)
/* Corresponding angles */
iii )EA perpendicular to AB.( given )
EF perpendicular to EF.
z + <BEF = 90°
=> z + 45° = 90°
=> z = 90° - 45° = 45° ---(3)
Therefore,
x = 135°, y = 135°, z = 45°
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