in the figure ab is parallel to cd. find the value of x.
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Answer:
250 degree
Step-by-step explanation:
attachment given below
construction; draw straight line MN parallel to AB abd CD
∡BMN=∡ABM.....(ALTERNATE ANGLE)
∡BMN=35
∡CDM=∡DMN.......(ALTERNATE ANGLE)
∡DMN=75
∡BMN+∡DMN+x=360......(REFLEX ANGLE)
35+75+x=360
or,x=250 degree
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draw a line PQ through point "M", such that PQ||AB||CD.
Then ab||PQ and bm is the transversal. so, angle abm= angle bmp(alternate interior angle). so, angle bmp = 35°.
Similarly, angle dmp = 75°.
angle bmp + angle dmp = 35°+75°=110°.
so, angle x = 360°-110°=250°
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