In adjacent figure, PR > PQ and PS bisects `/_QPR`. Prove that `/_PSR > /_PSQ`.

In the given figure, PR gt PQ and PS bisects angle QPR. Prove that angle PSR gt angle PSQ .

In the given figure, PS = PR and angle TPS = angle QPR. Prove that PT = PQ.

In the adjacent figure, AB = BC and AC = CD . Prove that : /_ BAD : /_ ADB = 3 : 1.

In the given figure, PS in the bisector of /_QPR " of "DeltaPQR . Prove that (QS)/(SR)= (PQ)/(PR) .

In the given figure, (PS)/(SQ)=(PT)/(TR) and /_PST= /_PRQ . Prove that PQR is an isosceles triangle.

In the given figure AB and CD bisect each other at O. Prove that AC = BD.

In the adjacent figure BE bot DA and CD bot DA then prove that m angle1 ~= m angle3 .

In the given figure, the point P bisects AB and DC. Prove that DeltaAPC ~= DeltaBPD (NCERT_GUJ_MAT_IX_C07_E01_008_Q01.png" width="80%">

In the figure PR and QS are two diameters. Is PQ = RS?

In the given figures (PS)/(SQ)=(PT)/(TR) and /_PST= /_PRQ . Prove that trianglePQR is an isosceles triangles. .