in the geven fig. IF ABCD is a llom
and AD = BC show that
<1= <D and <2 =<A
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yes we can say that <1= <D and <2 =<A
Step-by-step explanation:
In parallelogram there is a triangle BCP.
If it is isosceles then we can say that BC=AD.
IN quadrilateral ABCD now,
AB=CD. If ab//cd then it becomes an isosceles trapezium. by the properties we can say that
<1= <D and <2 =<A
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Step-by-step explanation:
yah says he is beat way to L
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