In Figure, prove that `p m`

In the fig. prove that p||m

In Figure, it is given that L M=M N ,\ Q M=M R ,\ M L\ _|_P Q\ a n d\ M N\ _|_P Rdot\ Prove that P Q=P R

In Figure, A B || C D and P is any point shown in the figure. Prove that: /_A B P+/_B P D+/_C D P=360^0

If S_(m)=m^(2) p and S_(n)=n^(2)p , where m ne n in an AP then prove that S_(p) =P^(3)

If in an A.P, S_n=n^2p and S_m=m^2p , then prove that S_p is equal to p^3

In Figure,ABCD is a parallelogram and /_DAB=60^(@) If the bisectors AP and BP of angles A and B respectively,meet at P on CD, prove that P is the mid-point of CD. Figure

In the figure, P is the centre of the circle. Prove that: /_X P Z=2\ (/_X Z Y+\ /_Y X Z)

In Figure,if AB||DC and P is the mid- point BD, prove that P is also the midpoint of AC

In Figure, if A B||D C\ a n d\ P is the mid-point B D , prove that P is also the midpoint of A C

In an A.P., prove that : T_(m+n) + T_(m-n) = 2*T_(m)