In Figure, `A D\ _|_C D\ ` and `C B\ _|_c ddot` If `A Q=B P\ a n d\ D P=C Q ,` prove that `/_D A Q=/_C B Pdot`

In Figure, A D\ _|_C D\ and C B\ _|_ CD If A Q=B P\ a n d\ D P=C Q , prove that /_D A Q=/_C B P dot

In Figure, if A B=A C\ a n d\ /_B=/_Cdot Prove that B Q=C P

In Figure, A D=B C\ a n d\ B D=C A . Prove that ∠A D B= ∠B C A a n d ∠D A B=∠ C B A .

In Figure, A B C D\ a n d\ P Q R C are rectangles and Q is the mid-point of A C . Prove that D P=P C (ii) P R=1/2\ A C

In Figure, A B C D\ a n d\ P Q R C are rectangles and Q is the mid-point of A C . Prove that D P=P C (ii) P R=1/2\ A C

In Figure, A C > A B\ a n d\ D is the point on A C such that A B=A Ddot Prove that B C > C D

In Figure, bisectors of /_B\ a n d\ /_D of quadrilateral A B C D meet C D\ a n d\ A B produced at P\ a n d\ Q respectively. Prove that /_P+/_Q=1/2(/_A B C+/_A D C)dot

In Figure, /_A=60^0\ a n d\ /_A B C=80^0, find /_D P C\ a n d\ /_B Q C

The bisector of /_B of an isosceles triangle A B C with A B=A C meets the circumcircle of A B C at P as shown in Figure. If A P\ a n d\ B C produced meet at Q , prove that C Q=C A .

In Figure P Q || C D and P R || C B. Prove that ( A Q)/(Q D)=(A R)/(R B)dot