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

In Figure, P Q R is a triangle and S is any point in its interior, show that SQ+SR < PQ+PR. Given : S is any point in the interior of P Q R To Prove : S Q+S R < P Q+P R Construction: Produce Q S to meet P R in T

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 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 is a square. Determine /_S R Pdot

In Figure, P Q R S is a square and S R T is an equilateral triangle. Prove that P T=Q T (ii) /_T Q R=15^0

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 Figure, O P||R S . Determine /_P Q R

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

P Q R is a triangle in which P Q=P R and S is any point on the side P Q . Through S , a line is drawn parallel to Q R and intersecting P R at Tdot Prove that P S=P Tdot

P Q R is a triangle is which P Q=P R\ a n d\ S is any point on the side P Q . Through S , a line is drawn parallel to Q R and intersecting P R\ at Tdot Prove that P S=P T