In addition, the distance from the point on C2 to (x0,0) is d, and d 2 = (x-x0) 2+y 2. Combining with C2 equation x 2/ 12+y 2/3 = 1, we can see that
D 2 = (12+3x2-8x * x0+4x02)/4, it is very simple to get to this step. The following is an analysis of this equation:
On the right side of the equation is a quadratic parabola with an upward opening, and its minimum value is the vertex: (9-x0 2)/3.
According to the conditions, the minimum value is not less than 2/ root number 3, so the minimum value of d 2 is not less than 4/3.
(9-x0^2)/3>; =4/3
The result is 0.