Question 512 Marks
In the given figure, equal sides $B A$ and $C A$ of $\triangle A B C$ are produced to Q and P respectively such that $AP = AQ$. Prove that $PB = QC$.
Answer
View full question & answer→self
Questions · Page 2 of 2
[2 Mark Question Answer]
Question 522 Marks
In the given figure, $P$ is a point in the interior of $\angle A B C$. If $PL \perp BA$ and $PM \perp BC$ such that $PL = PM$, prove that BP is the bisector of $\angle ABC$.
Answer
View full question & answer→self
Question 532 Marks
Which of the following pairs of triangles are congruent ?
(a) $\triangle ABC$ and $\triangle DEF$ in which : $BC = EF , AC = DF$ and $\angle C =\angle F$.
(b) $\triangle ABC$ and $\triangle PQR$ in which : $AB = PQ , BC = QR$ and $\angle C =\angle R$.
(c) $\triangle ABC$ and $\triangle LMN$ in which : $\angle A =\angle L =90^{\circ}, AB = LM , \angle C =40^{\circ}$ and $\angle M =50^{\circ}$
(d) $\triangle ABC$ and $\triangle DEF$ in which : $\angle B =\angle E =90^{\circ}$ and $AC = DF$.
(a) $\triangle ABC$ and $\triangle DEF$ in which : $BC = EF , AC = DF$ and $\angle C =\angle F$.
(b) $\triangle ABC$ and $\triangle PQR$ in which : $AB = PQ , BC = QR$ and $\angle C =\angle R$.
(c) $\triangle ABC$ and $\triangle LMN$ in which : $\angle A =\angle L =90^{\circ}, AB = LM , \angle C =40^{\circ}$ and $\angle M =50^{\circ}$
(d) $\triangle ABC$ and $\triangle DEF$ in which : $\angle B =\angle E =90^{\circ}$ and $AC = DF$.
Answer
View full question & answer→(a),(c)