Questions tagged 'Transformation of axes and Locus'

• The new coordinates of a point (4, 5), when the origin is shifted to the point (1,–2) are
  Category: coordinate | Tags: Transformation of axes and Locus
• Without changing the direction of coordinate axes, origin is transferred to $(h,k)$, so that the linear (one degree) terms in the equation ${{x}^{2}}+{{y}^{2}}-4x+6y-7$=0 are eliminated. Then the point $(h,k)$is
  Category: coordinate | Tags: Transformation of axes and Locus
• The equation of the locus of a point whose distance from (a, 0) is equal to its distance from y-axis, is
  Category: coordinate | Tags: Transformation of axes and Locus
• Two points A and B have coordinates (1, 0) and (–1, 0) respectively and Q is a point which satisfies the relation $AQ-BQ=\pm 1.$ The locus of Q is
  Category: coordinate | Tags: Transformation of axes and Locus
• The locus of a point P which moves in such a way that the segment OP, where O is the origin, has slope $\sqrt{3}$ is
  Category: coordinate | Tags: Transformation of axes and Locus
• If the coordinates of a point be given by the equation $x=a(1-\cos \theta ),y=a\sin \theta $, then the locus of the point will be
  Category: coordinate | Tags: Transformation of axes and Locus
• If P = (1,0), Q =(–1,0) and R =(2,0) are three given points, then the locus of a point S satisfying the relation $S{{Q}^{2}}+S{{R}^{2}}=2S{{P}^{2}}$ is
  Category: coordinate | Tags: Transformation of axes and Locus
• The coordinates of the points O, A and B are (0,0), (0,4) and (6,0) respectively. If a points P moves such that the area of $\Delta POA$is always twice the area of $\Delta POB$, then the equation to both parts of the locus of P is
  Category: coordinate | Tags: Transformation of axes and Locus
• A point moves in such a way that the sum of square of its distance from the points $A(2,0)$and$B(-2,0)$is always equal to the square of the distance between A and B. The locus of the point is
  Category: coordinate | Tags: Transformation of axes and Locus
• A point P moves so that its distance from the point $(a,0)$is always equal to its distance from the line $x+a=0$. The locus of the point is
  Category: coordinate | Tags: Transformation of axes and Locus

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