In Fig. 9.17, PQRS and ABRS are parallelograms and X is any point on side BR. Show that (i) `a r(P Q R S) = a r(A B R S)` (ii) `a r(A XS)"\ "=1/2 ar(P Q R S)`

In the figure, PQRS and ABRS are parallelograms and X is any point on side BR. Show that ar(PQRS) = ar(ABRS)

PQRS and ABRS are parallelograms and X is any point on the sides BR. Show that ar(PQRS)=ar(ABRS)

In Fig.9.17, PQRS and ABRS are parallelograms and X is any point on side BR. Show that (i) ar(PQRS)=ar(ABRS) (ii) ar (AXS)backslash=(1)/(2)ar(PQRS)

In Figure, P Q R S and A B R S are parallelograms and X is any point on side B Rdot Show that : a r(^(gm)P Q R S)=a r(^(gm)A B R S) a r(A X S)=1/2a r( P Q R S)

In Figure, P Q R S and A B R S are parallelograms and X is any point on side B R . Show that : a r(||^(gm)P Q R S)=a r(||^(gm)A B R S) , a r(triangle A X S)=1/2a r(||^(gm) P Q R S)

In P Q R , S is any point on the side Q R . Show that P Q+Q R+R P >2P S

In Figure, P Q R S is a quadrilateral in which diagonals P R\ a n d\ Q S intersect in O . Show that : (i) P Q+Q R+R S+S P > P R+Q S (ii) P Q+Q R+R S+S P<2(P R+Q S)

IF P,Q,R and S are respectively the mid-points of the sides of a parallelogram ABCD show are (PQRS) = 1/2 ar (ABCD)

In Figure, P Q R is a triangle and S is any point in its interior, show that S Q+S R

In the figure ABCD iś a parallelogram. dotP, Q, R and S are the midpoint of the sides of the parallelogram. Prove that P Q=R S and Q R=P S .