The distance from point m to fixed point F (0.3) is 2 greater than the distance from point m to straight line y = 1
√(y-3)^2 + x^2 - 2 = |y -1|
y> 1, y = x ^ 2 / 8 + 1 is a parabola
When y ≤ 1, x = 0 is the downward part of 1 on the Y-axis of a ray
RELATED INFORMATIONS
- 1. The chord lengths obtained by the section line of moving circle 3x-y = 0 and 3x + y = 0 are 8 and 4 respectively
- 2. It is known that P is the upper moving point of the original x ^ 2 + y ^ 2 = 16, and point a (12,0) is the locus equation of the midpoint of the line segment when P moves on the circle o(∩_ ∩)o...
- 3. The sum of the distances from point m to point a (4,0) and point B (- 4,0) is 12. Find the trajectory equation of point M Trouble to write out the process, I was a little bit of calculation that trouble
- 4. The sum of distances from point m to point a (4,0) and B (- 4,0) is about 12. The trajectory equation of point m is obtained
- 5. The sum of the distances from point m to point (4,0) and point B (- 4,0) is 12. Find the trajectory equation of point M
- 6. 2. The distance from point m to point a (- 4,0) and point B (4,0) is 12
- 7. The distance between two fixed points is 6, and the sum of the square of the distance between M and the two fixed points is 26
- 8. If a (3a, 0) and B (0, 3b) (a, B are not equal to 0) are two fixed points and P is the moving point on the straight line BX + ay = AB, then the trajectory equation of the center of gravity of the triangle ABP is obtained
- 9. Is the trajectory equation of the point whose distance to the line X-Y = 0 is equal to √ 2 x-y-2 = 0
- 10. In the space rectangular coordinate system, the graph of equation x & # 178; + Y & # 178; - 2Y = 0 is A sphere B cylinder C paraboloid D plane
- 11. Given that the point P is a moving point on the curve y = x & sup2;, q (4,0), then the trajectory equation of the midpoint of the line PQ is?
- 12. In the plane rectangular coordinate system, two different moving points a and B on the parabola y = x ^ 2, which are different from the coordinate origin o, satisfy Ao ⊥ Bo (1) Find the trajectory equation of the center of gravity g of △ AOB (2) Is there a minimum value for the area of △ AOB? If so, ask for the minimum value; if not, explain the reason
- 13. Find the trajectory equation of the center m of the moving circle which is circumscribed with the circle (x + 2) 2 + y2 = 2 and passes through the fixed point B (2,0)
- 14. Mathematics problems of senior two (track equation) Let m be the moving point on the circle x ^ 2 + y ^ 2-6x-8y = 0, o be the origin, n be the point on the ray OM, if | om | x | on | = 120, Find the trajectory equation of n points
- 15. The orbit of the center of a circle tangent to both circles x ^ 2 + y ^ 2 = 1 and x ^ 2 + y ^ 2-8x + 7 = 0 is?
- 16. What is the trajectory equation of the center of a circle circumscribed with two circles x * 2 + y * 2 = 1 and X * 2 + y * 2-8x + 12 = 0, and what is the graph
- 17. The equation of circle a is x ^ 2 + y ^ 2 = 20, and the equation of circle B is (x-radical 5) ^ 2 + (y-radical 5) ^ 2 = 5. What is the intersection coordinate of two circles
- 18. Given that the equation of circle C is x ^ 2 + (Y-1) ^ 2 = 4, circle C and circle C with the center (- 2,1) intersect at two points a and B, and | ab | = 2 root sign 2, the equation of circle C is solved
- 19. Find the center locus equation of two circles x2 + y2 = 4 and X2 + y2-12x-64 = 0
- 20. Given the circle x 2Y 2-6x-55 = 0, the moving circle m passes through the fixed point a (- 3,0) and is tangent to the known circle, the trajectory equation of the center m is obtained