In the given figure- PS is the bisector of - QPR of - PQR Prove that QS-SR-PQ-PR

In Δ QSP and Δ RSP , QS=SR , SP=SP Then by SS similarity criterion, Δ QSP∼Δ RSP Therefore, QSSR=QPRP #160; #160; #160; #160; #160; ...

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SSS Criteria for Congruency

In the given ...

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In the given figure, PS is the bisector of $∠ Q P R$ of $Δ P Q R$ Prove that $\frac{Q S}{S R} = \frac{P Q}{P R}$

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In the given figure, PS is the bisector of ∠QPR of ΔPQR. Prove that .

P S

∠ Q P R

△ P Q R

\frac{Q S}{S R} = \frac{P Q}{P R}

P S

∠ Q P R

Δ P Q R .

\frac{Q S}{S R} = \frac{P Q}{P R} .

P S

∠ Q P R

△ P Q R

\frac{Q S}{S R} = \frac{P Q}{P R}

∠ S P Q = ∠ R Q P

∠ Q P R = ∠ P Q S

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