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 Figure, P Q R S is a square of side 4 cm. Find the area of the shaded region.

In Figure, P Q R S is a quadrilateral in which diagonals P R and Q S intersect in O . Show that P Q+Q R+R S+S P > P R+Q S PQ+QR+RS+SP<2 (PR+QS) Figure

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)

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, P Q R S is a quadrilateral. P Q is its longest side and R S is its shortest side. Prove that /_R > /_P a n d /_S > /_Q Given : P Q R S is a quadrilateral. P Q is its longest side and R S is its shortest side. To Prove : (i) /_R > /_P (ii) /_S > /_Q Construction : Joint P R a n d Q S

In Figure, P Q R S is a quadrilateral. P Q is its longest side and R S is its shortest side. Prove that /_R >\ /_P\ a n d\ /_S >\ /_Q .

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 Fig. 15.77, P Q R S is a square of side 4 cm. Find the area of the shaded region. (FIGURE)

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