The Quasilinear equation of parabola y = 2x2 is______ .
The equation of parabola can be changed to x2 = 12Y, so p = 14. The Quasilinear equation is y = - 18, so the answer is y = - 18
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- 1. If the line y = x + 3 and the parabola y = - x + 2x + 3 intersect at two points a and B, the area of the triangle with a, B and origin 0 as the vertex is obtained No picture, step, high score
- 2. An equilateral triangle with three vertices on the parabola y ^ 2 = 4x and a fixed point as the origin of the coordinate is used to calculate the area of the triangle
- 3. It is proved that at least one of the three parabola y = CX ^ 2 + 2aX + B, y = ax ^ 2 + 2bx + C, y = BX ^ 2 + 2cx + A. (a, B, C are non-zero real numbers) has intersection with X axis To the contrary, be more specific. Within an hour
- 4. Find the volume of the body of revolution formed by the ellipse x ^ 2 / 9 + y ^ 2 / 4 = 1 rotating around the X axis Need process! Urgent!
- 5. Find the volume of a rotating body (called a rotating ellipsoid) formed by the elliptic equation rotating around the x-axis Find the volume of the revolving body (called revolving ellipsoid) formed by the ellipse X & # 178 / / A & # 178; + Y & # 178 / / B & # 178; = 1 rotating around the X axis
- 6. If the major half axis of the ellipse is 3 and the minor half axis is 2, and the ellipse rotates around the axis for one circle, what is the volume?
- 7. For example, how to find the volume of the body of revolution generated by the rotation of the ellipse 4 * (the square of x) + 9 * (the square of Y) = 1 around the x-axis and y-axis respectively?
- 8. Using definite integral to find the volume of the body of revolution by y = x ^ 2 + 1, y = 0, x = 0, x = 1 rotating around X axis
- 9. The problem of definite integral is to find the volume of the figure surrounded by y = x ^ 2 and y = 10 rotating around the Y axis,
- 10. X ^ 2 + y ^ 2 = 9, find the volume of the revolving body of the circle around x = - 4, and use definite integral to find the volume
- 11. The linear equation which passes through the fixed point P (0,1) and has only one common point with the parabola y2 = 2x is______ .
- 12. If there is only one common point between a straight line with a slope of 1 and a parabola y squared equal to 4x, then the equation of the straight line is In fact, I have done it, but to be sure, I still want to see the difference between other people's and mine~
- 13. If the vertex of the parabola y = - x square - 2x + P is on the straight line y = x / 2-1, find the value of P, and then rewrite the expression of the parabola into the form of y = a (x + m) square + K
- 14. Given that the parabola y squared = - 8x, then the Quasilinear equation of the parabola is?
- 15. The Quasilinear equation of parabola y ^ 2 = 4x is x =? most urgent X=?
- 16. The Quasilinear equation of parabola y2 = 4x is () A. x=1B. y=1C. x=-1D. y=-1
- 17. The equation of a circle with F as the center and ab as the diameter is______ .
- 18. It is known that the square of the line passing through the parabola y is equal to the focus F of 4x, and intersects with the parabola at two points a and B The first question is to find the area of the triangle ABO when the oblique line is 1. The second question is to find the trajectory equation of the midpoint m of the focus chord ab
- 19. What is the distance between the focus of the parabola y = - 12x and the directrix?
- 20. The distance from the focus of the parabola y2 = 10x to the collimator is () A. 52B. 5C. 152D. 10