Given that points a (- 2,0), m and N are the moving points on the x-axis and y-axis respectively, the vector am multiplies the vector Mn = 0, and the vector MB = the vector BN The trajectory of the recording point B is a curve C 1. Find the equation of curve C 2. It is known that the moving straight line L intersects with the curve C at P and Q. the tangent lines of the curve C at P and Q are L1 and L2, and L1 is perpendicular to L2. It is proved that l passes through the fixed point

Given that points a (- 2,0), m and N are the moving points on the x-axis and y-axis respectively, the vector am multiplies the vector Mn = 0, and the vector MB = the vector BN The trajectory of the recording point B is a curve C 1. Find the equation of curve C 2. It is known that the moving straight line L intersects with the curve C at P and Q. the tangent lines of the curve C at P and Q are L1 and L2, and L1 is perpendicular to L2. It is proved that l passes through the fixed point

Let the vector am multiply by the vector Mn = 0, a, m on the x-axis, N on the y-axis, am ⊥ Mn, m be the origin
May be m, n position exchange it, please check the original