PT is an altitude of an isosceles triangle PQR in which PQ=PR.Show that i) PT bisects OR ii) PT bisects angle p
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given:PQ=PR
to prove:(1) QT=TR
(2) angle QPT = angle RPT
proof:in ∆PQT & ∆PTR
PT=PT (common)
PQ=PR (given)
angle PTQ=angle PTR (pt perpendicular to qr)
hence, ∆PQT congurence to ∆PTR. (by sas rule)
QT=RT. ( by cpct )
angle TPQ = angle TPR (by cpct)
proved.....
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