Let `A3(0,4) and Bs(21,0) in R`. Let the perpendicular bisector of AB at M meet the y-axis at R. Then the locus of midpoint P of MR is `y=x^2 + 21`

Let A be the fixed point (0, 4) and B be a moving point on x-axis. Let M be the midpoint of AB and let the perpendicular bisector of AB meets the y-axis at R. The locus of the midpoint P of MR is

Let A be a fixed point (0,6) and B be a moving point (2t,0). Let M be the mid-point of AB and the perpendicular bisector of AB meets the y-axis at C. The locus of the mid-point P of MC is :

Let A be any point on the x-axis and B=(2,3). The perpendicular at A to the line AB meets the y-axis at C. Then the locus of midpoint of segment AC as A moves is given by

A(0,6) and B(2t,0), where t is a parameter midpoint of A and B is M. perpendicular bisector of AB cuts y-axis at C then Find the locus of midpoint of MC

Let A be any variable point on the X-axis and B the point (2,3). The perpendicular at A to the line AB meets the Y-axis at C. Then the locus of the mid-point of the segment AC as A moves is given by the equation

Let P be the point (-3,0) and Q be a moving point (0,3t). Let PQ be trisected at R so that R is nearer to Q. RN is drawn perpendicular to PQ meeting the x-axis at N. The locus of the mid-point of RN is

Let P be the point (-3,0) and Q be a moving point (0,3t). Let PQ be trisected at R so that R is nearer to Q. RN is drawn perpendicular to PQ meeting the x-axis at N. The locus of the mid-point of RN is

Let P be the point (-3,0) and Q be a moving point (0,3t). Let PQ be trisected at R so that R is nearer to Q. RN is drawn perpendicular to PQ meeting the x-axis at N. The locus of the mid-point of RN is

Let P be the point (-3,0) and Q be a moving point (0,3t). Let PQ be trisected at R so that R is nearer to Q. RN is drawn perpendicular to PQ meeting the x-axis at N. The locus of the mid-point of RN is

A tangent to the parabola y^(2)+4bx=0 meet, the parabola y^(2)=4ax in P and Q.Then t locus of midpoint of PQ is.