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

In Fig. 6.42, if lines PQ and RS intersect at point T, such that /_P R T=40^@, /_R P T=95^@ and /_T S Q=75^@, find /_S Q T .

In Fig. 6.39, sides QP and RQ of DeltaP Q R are produced to point S and T respectively. If /_S P R=135^@ and /_P Q T=110^@ , find /_P R Q.

In Fig. 6.31, if P Q || S T , /_P Q R=110^@ \ a n d /_R S T=130^@ , find /_Q R S .

In Fig. 4.238, S and T are points on the sides P Q and P R respectively of P Q R such that P T=2c m , T R=4c m and S T is parallel to Q R . Find the ratio of the areas of P S T and P Q R . (FIGURE)

In Figure,determine /_P+/_Q+/_R+/_S+/_T

In Figure, P Q R S is a rhombus in which the diagonal P R is produced to Tdot If /_S R T=152^0,\ find x ,\ y\ a n d\ z

Tangents drawn to the parabola y^(2)=8x at the points P(t_(1)) and Q(t_(2)) intersect at a point T and normals at P and Q intersect at a point R such that t_(1) and t_(2) are the roots of equation t^(2)+at+2=0;|a|>2sqrt(2) then locus of R is

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 S is a square and T\ a n d\ U are, respectively, the mid-points of P S\ a n d\ Q R . Find the area of O T S\ if P Q=8\ c mdot

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