Let O be the vertex and Q be any point on the parabola `x^(2) = 8 y ` . If the point P divides the line segments OQ internally in the ratio 1 : 3 , then the locus of P is _

Let O be the vertex and Q be any point on the parabola ,x^(2) =8y . If the point P divides the line segment OQ internally in the ratio 1: 3 then the locus of P is:

Let O be the vertex and Q be any point on the parabola, x^2=""8y . It the point P divides the line segment OQ internally in the ratio 1 : 3, then the locus of P is :

Let O be the vertex and Q be any point on the parabola, x^2=""8y . It the point P divides the line segment OQ internally in the ratio 1 : 3, then the locus of P is :

Let O be the vertex and Q be any point on the parabola, x^2=""8y . It the point P divides the line segment OQ internally in the ratio 1 : 3, then the locus of P is :

Let O be the vertex and Q be any point on the parabola x^2=8y . IF the point P divides the line segment OQ internally in the ratio 1:3 , then the locus of P is

Let O be the vertex and Q be any point on the parabola,x^2=""8y . It the point P divides the line segment OQ internally in the ratio 1 : 3, then the locus of P is : (1) x^2=""y (2) y^2=""x (3) y^2=""2x (4) x^2=""2y

Let O be the vertex and Q be any point on the parabola, x^2=""8y . It the point P divides the line segment OQ internally in the ratio 1 : 3, then the locus of P is : (1) x^2=""y (2) y^2=""x (3) y^2=""2x (4) x^2=""2y

Let O be the vertex and Q be any point on the parabola x^(2)=8y if the point p divides the line segement OQ internally in the ratio 1:3 then the locus of P is