The section plane intersects with the axis of the cone A. Circle B. Intersect two lines C. Ellipse
Choose a and C
The section plane intersects with the axis of the cone. The shape of the section line is circle (the section plane is perpendicular to the axis) or ellipse (the section plane is not perpendicular to the axis)
RELATED INFORMATIONS
- 1. If the plane of the plane section is perpendicular to the axis of the cone, what is the intersection line?
- 2. When the plane parallel to the bottom of the cone is used to cut the cone, the ratio of the area of the cross section to the area of the bottom is 1:3. The ratio of the two sections which divide the generatrix of the cone into two sections is () A. 1:3B. 1:(3-1)C. 1:9D. 3:2
- 3. Can the cross section area of a cone cut by a plane be exactly half of the area of the bottom circle
- 4. If the cone is cut into two parts with equal side area by a plane parallel to the bottom, and the volume of the small cone is 1, then the volume of the original cone is ()
- 5. If a plane parallel to the ground of the cone divides the cone into two equal segments, then the ratio of the side area of the two parts is I did a good job Can you do me a favor
- 6. A plane parallel to the bottom of a cone cuts the cone, the diameter of the cross section and the bottom is 3cm and 9cm respectively, and the distance between the cross section and the bottom is 4cm Find the area of this cone's axis section
- 7. What figure can be obtained by cutting a cone with a plane parallel to the contour line of the cone? Is it a parabola?
- 8. What are the figures obtained by cutting a cylinder, a cone or a frustum through the plane of the axis of the following body of revolution? It's urgent. Thank you
- 9. What is the figure of plane oblique section cone? It's an ellipse if you cut a cylinder obliquely. I know, Ask 2, 3 floor plane oblique section conic get figure is ellipse? Yes or no?
- 10. Cut a cylinder, a cone, a frustum, and a frustum with a plane passing through the axis of the following body of revolution
- 11. When the plane is cut perpendicular to the cone axis, the shape of the intersection line is (); when the plane is cut parallel to the cone axis, the shape of the intersection line is () When the plane cuts perpendicular to the cone axis, the shape of the intersection line is (); when the plane cuts parallel to the cone axis, the shape of the intersection line is (); when the plane cuts through the cone vertex, the shape of the intersection line is ()
- 12. If a cone is cut by a plane, can the cross section be a triangle? A right triangle? When the cross section is a circle
- 13. As shown in the figure, the cross-section of a plane passing through the apex of a cone is () A. B. C. D.
- 14. Use a plane to cut a cone and a sphere. What are the shapes of the cross sections?
- 15. The shape of the cross section of a plane passing through the apex of a cone may be
- 16. Use a plane to cut off a cylinder and a cone. The shape of the section is the same ()
- 17. Is it possible to cut a conic section with a plane
- 18. The surface integral ∫ ∫ xdydz + y ^ 2dzdy + zdxdy, ∑ is the upper side of the triangle on the plane where x + y + Z = 1 is cut by the coordinate plane
- 19. ∫ (x ^ 2-y ^ 2) dydz + (y ^ 2-z ^ 2) dzdx + (Z ^ 2-x ^ 2) DXDY how to use Gauss formula? S is the upper half ellipsoid x ^ 2 / A ^ 2 + y ^ 2 / b ^ 2 + Z ^ 2 = 1 (z > = 0), take the upper side, and the Gauss formula is ∫ ∫ (x + y + Z) DV, which will not be done later
- 20. The surface integral ∫ (y ^ 2-x) dydz + (Z ^ 2-y) dzdx + (x ^ 2-z) DXDY, ∑ is Z = 1-x ^ 2-y ^ 2, which is located on the upper side above the side