Prove that the bisector of a pair of vertically opposite angles form a straight line
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Ans : Given that
X = 45°, y =?, Z = ?, u=?
Vertically opposite angles are equal
Therefore z = x = 45
z and u are angles that are a linear pair
Therefore, z + u = 180
z = 180 – u
u = 180 – x
u = 180 – 45
u = 135
x and y angles are a linear pair
x+ y = 180
y = 180 – x
y =180 – 45
y = 135
X = 45°, y =?, Z = ?, u=?
Vertically opposite angles are equal
Therefore z = x = 45
z and u are angles that are a linear pair
Therefore, z + u = 180
z = 180 – u
u = 180 – x
u = 180 – 45
u = 135
x and y angles are a linear pair
x+ y = 180
y = 180 – x
y =180 – 45
y = 135
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