prove that a cyclic Parallelogram is always a rectangle
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Let ABCD be a cyclic parallelogram, Angle A+Angle C=180° (opposite angles of cyclic quadrilateral), equa.1.,. W.KT. opposite angles of a angles are equal. Angle A=C and AngleB=D. Then, from equ1. angle A=C=180° , A=A=180°, 2A=180°, {2/180}=90°, A=90°. Therefore, Parallelogram ABCD has one of its interior angle as 90°. So. it is a rectangle.
aryanhanda741p4nmrr:
Not so clear please slove again.
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Answer:
Plz refer the given pic ...next step is as follows-
Step-by-step explanation:
So, abcd is a parallelogram with one angle as 90degrees .
Hence abcd is a rectangle ..
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