Given `P=(1,0)` and `Q=(-1,0)` and R is a variable point on one side of the line `PQ` such that `/_RPQ - /_RQP = pi /4`. The locus of the point `R` is

Two points P and Q are given.R is a variable point on one side of the line PQ such that /_RPQ-/_RQP is a positive constant 2 alpha. Find the locus of the point R.

Two points P(a,0) and Q(-a,0) are given,R is a variable on one side of the line PQ such that /_RPQ-/_RQP is a positive constant 2 alpha. FInd the locus of point R .

Two points P(a,0) and Q(-a,0) are given, R is a variable on one side of the line PQ such that /_RPQ-/_RQP is a positive constant 2alpha . FInd the locus of point R.

Two points P(a,0) and Q(-a,0) are given. R is a variable point on one side of the line P Q such that /_R P Q-/_R Q P is a positive constant 2alphadot Find the locus of the point Rdot

Two points P(a,0) and Q(-a,0) are given. R is a variable point on one side of the line P Q such that /_R P Q-/_R Q P is a positive constant 2alphadot Find the locus of the point Rdot

Two points P(a,0) and Q(-a,0) are given. R is a variable point on one side of the line P Q such that /_R P Q-/_R Q P is a positive constant 2alphadot Find the locus of the point Rdot

P(-3, 7) and Q(1, 9) are two points. Find the point R on PQ such that PR:QR = 1:1 .

The ends of a line segment are P(1, 3) and Q(1,1) , R is a point on the line segment PQ such that PR : QR=1:lambda .If R is an interior point of the parabola y^2=4x then