if a parallelogram is cyclic then it is rectangle
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If the quadrilateral parallelogram is a cyclic tgen ut is rectangle
this is because of the opposite angles of parallelogram are equal
And the sum of opposite angles of cyclic quadrilateral is 180
Let the opposite angles be x
x+x=180
2x=180
x=90
similarly other two angles will be 90
If all angles of a quadrilateral is right angles then the quadrilateral knows as rectangle
so given statement is true
If the quadrilateral parallelogram is a cyclic tgen ut is rectangle
this is because of the opposite angles of parallelogram are equal
And the sum of opposite angles of cyclic quadrilateral is 180
Let the opposite angles be x
x+x=180
2x=180
x=90
similarly other two angles will be 90
If all angles of a quadrilateral is right angles then the quadrilateral knows as rectangle
so given statement is true
Sarth45:
thanks for selecting my answer as brainliest
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