In the adjacent figure AB||CD. Find the values of x, y and z.
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Hola Sir!!
Your answer :-
a) To find x°
=> Angle E = x° + x° + 70°
=> Angle E = 180° ( linear pair )
=> x° + x° + 70° = 180°
=> 2x° + 70° = 180°
=> 2x° = 180° - 70°
=> 2x° = 110°
=> x° = 110°/2
=> x° = 55°
In Triangle APE
b) To find y°
=> Angle A + Angle P + Angle AEP = 180° ( sum of 3 angles of a triangle = 180° )
=> 90° + y° + 55° = 180°
=> 145° + y° = 180°
=> y° = 180° - 145°
=> y° = 35°
c) To find z°
=> z° + x° = 180° ( co - interior )
=> z° + 55° = 180°
=> z° = 180° - 55°
=> z° = 125°
Hence, x° = 55°, y° = 35°, z° = 125°
☆ Hope it helps ☆
Your answer :-
a) To find x°
=> Angle E = x° + x° + 70°
=> Angle E = 180° ( linear pair )
=> x° + x° + 70° = 180°
=> 2x° + 70° = 180°
=> 2x° = 180° - 70°
=> 2x° = 110°
=> x° = 110°/2
=> x° = 55°
In Triangle APE
b) To find y°
=> Angle A + Angle P + Angle AEP = 180° ( sum of 3 angles of a triangle = 180° )
=> 90° + y° + 55° = 180°
=> 145° + y° = 180°
=> y° = 180° - 145°
=> y° = 35°
c) To find z°
=> z° + x° = 180° ( co - interior )
=> z° + 55° = 180°
=> z° = 180° - 55°
=> z° = 125°
Hence, x° = 55°, y° = 35°, z° = 125°
☆ Hope it helps ☆
ramesh4457:
wrong answer
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