in a quadrilateral pqrs,to bisects angle R and RQ=RS. prove that (i) PQ=PS,(ii) RP is the perpendicular
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Answer:
. In the kite shown, PQ = PS and ∠QPR = ∠SPR.
(i) Find the third pair of corresponding parts to make ∆ PQR ≅ ∆PSR by SAS congruence condition.
(ii) Is ∠QRP = ∠SRP?
Solution:
(i) In ∆ PQR and ∆ PSR
PQ = PS → given
∠QPR = ∠SPR → given
PR = PR → common
Therefore, ∆PQR ≅ ∆PSR by SAS congruence condition
(ii) Yes, ∠QRP = ∠SRP (corresponding parts of congruence triangle).
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