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`

P Q R S T U is a regular hexagon. Determine each angle of triangle P Q T .

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 > P R. Q S\ a n d\ R S are the bisectors of /_ Q and /_R respectively. Prove 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

P Q R S T U is a regular hexagon. Determine each angle of P Q T .

In Figure, P Q R S is a quadrilateral and T\ a n d\ U are respectively points on P S and R S such that P Q=R Q ,\ /_P Q T=/_R Q U\ a n d\ /_T Q S=/_U Q Sdot Prove that Q T=Q Udot

In Figure, T is a point on side Q R of P Q R and S is a point such that R T=S Tdot Prove That : P Q+P R > Q S

In the given figure, P Q R is an equilateral triangle and O S P T is square. If O T=2sqrt(2) units, find the equation of lines O T ,O S ,S P ,Q R ,P R , and P Qdot

In Figure (P S)/(S Q)=(P T)/(T R) and /_P S T=/_P R Q . Prove that PQR is an isosceles triangle.

In figure, if lines P Q and R S intersect at a point T such that P R T=40^0,/_R P T=95^0 and /_T S Q=75^0, find /_S Q Tdot Figure