Home
Class 12
MATHS
[" 14."P" is a point which moves in the ...

[" 14."P" is a point which moves in the xy plane such "],[" that the point "(P)/(s)" nearer to the centre of a "],[" square than any of the sides.The four vertices "],[" of the sqaure are "(+-a,+-a)." The region in "],[" which "P" will move is bounded by parts of "],[" parabolas of which one has the equation "],[" 1) "y^(2)=a^(2)+2axquad " 2) "x^(2)=a^(2)+2ay],[" 3) "y^(2)+2ax=a^(2)quad " 4) All of these "]

Promotional Banner

Similar Questions

Explore conceptually related problems

.P is a point which moves in the x-y plane such that the point P is nearer to the centre of a square than any of the sides.The four vertices of the square are (+-a,+-a). Then region in which P will move is bounded by parts of parabolas of which one has the equation

A point P(x , y) moves in the xy-plane such that x=acos^2theta and y=2asintheta, where theta is a parameter. The locus of the point P is a/an

A point P(x,y) moves in the xy - plane in such a way that its distance from the point (0,4) is equal to (2)/(3) rd of its distance from the x axis , find the equation to the locus of P.

A point P(x,y) moves in the xy-plane in such a way that its distance from the point (0,4) is equal to (2)/(3)rd of its distancefrom the x -axis find the equation to the locus of P.

A point p moves such that p and the points (2,3)(1,5) are always collinear. Show that the locus of p is 2x+y-7=0

The point P(9/2,6) lies on the parabola y^(2)=4ax then parameter of the point P is:

A point P(x , y) moves in the xy-plane such that x=acos^2theta and y=2asintheta, where theta is a parameter. The locus of the point P is a/an circle (b) aellipse unbounded parabola (d) part of the parabola

If A = (1,2),B = ( 3 ,-2 ) and P moves in the plane such that AP + BP = 7 ,then the locus of P has two axes of symmetry. Their equations are :

A point P(x,y) moves in the xy-plane such that x=a cos^(2)theta and y=2a sin theta, where theta is a parameter.The locus of the point P is alan circle (b) allipse unbounded parabola (d) part of the parabola