In
parallelogram
ABCD, find x y z
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Answered by
1
Answer:
y = 40 degree ( alternate angle )
in triangle ABD ,
80 + 40 + angle ADB = 180 degree
120 + angle ADB = 180 degree
angle ADB = 180 - 120
angle ADB = 60
z = 60 degree ( alternate angle )
in triangle BCD ,
40 + 60 + X = 180 degree
100 + aX = 180 degree
X = 180 -100
X = 80
Answered by
1
Answer:
The sum of adjecent angles of parallelogram is 180°
therefore, angle DAB + angle CDA
80° + (40° + angle ADB) = 180°
120° + angle ADB = 180°
x = 60°
DC is parallel to AB & DB is transversal
Hence, angle CDB = angle DBA
angle y = 40°. -----( alternate angle)
similarly, angle ADB = angle DBC
angle z= 60°
opposite angle of parallelogram is equal
therefore, angle DAB= angle DCB
angle DCB= 80°
hope this will help you✌️
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