In the given figure PR greater than PQ and PS bisects QPR prove that PSR greater than PSQ

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In Fig 7.51, PR is greater than PQ and PS bisects ∠ QPR. Prove that ∠ PSR is greater than ∠ PSQ.In Fig 7.51, PR is greater than PQ and PS bisects ∠ QPR. Prove that ∠ PSR is greater than ∠ PSQ.
In Fig 7.51, `` `P R\\ gt \\ P Q` and PS bisects `/_Q P R` . Prove that `/_P S R\\ gt /_P S Q` ....In Fig 7.51, `` `P R\\ gt \\ P Q` and PS bisects `/_Q P R` . Prove that `/_P S R\\ gt /_P S Q` ....
In the figure, PR greater than PQ and PS bisect angle QPR. ProveIn the figure, PR greater than PQ and PS bisect angle QPR. Prove
In Fig 7.51, `` `P R\\ gt \\ P Q` and PS bisects `/_Q P R` . Prove that `/_P S R\\ gt /_P S Q` ....In Fig 7.51, `` `P R\\ gt \\ P Q` and PS bisects `/_Q P R` . Prove that `/_P S R\\ gt /_P S Q` ....
In Fig PRPQ and PS bisects ∠QPR. Prove that ∠PSR∠PSQ.In Fig PRPQ and PS bisects ∠QPR. Prove that ∠PSR∠PSQ.
In figure PS is the bisector of ∠QPR of ΔPQR prove that QS/SR=PQ/PR #triangle #class10In figure PS is the bisector of ∠QPR of ΔPQR prove that QS/SR=PQ/PR #triangle #class10
In Figure, P Q gt P R. Q S\\ a n d\\ R S\nare the bisectors of /_ Q\nand /_R\nrespectively. Prov...In Figure, P Q gt P R. Q S\\ a n d\\ R S\nare the bisectors of /_ Q\nand /_R\nrespectively. Prov...
PR PQ And PS Bisects Angle QPR Prove That Angle PSR PSQ | Class - 9th, Ex - 7.4, Q 5 ( Triangles )PR PQ And PS Bisects Angle QPR Prove That Angle PSR PSQ | Class - 9th, Ex - 7.4, Q 5 ( Triangles )