To accurately identify the two latitudes represented by a cross section, specific details about the geographical features or context of the cross section are needed. Typically, cross sections can illustrate variations in topography, climate, or ecosystems at particular latitudes. If you provide additional information or context regarding the cross section in question, I can give a more precise answer.
The shape that emerges from a perpendicular cross-section depends on the original three-dimensional object being cut. For example, if you cross-section a cylinder perpendicularly, you will get a circle. If you do the same with a cube, the resulting cross-section will be a square. Each geometric shape produces a unique two-dimensional shape when intersected in this manner.
A two-dimensional cross-section of a sphere is represented by a circle. When a plane intersects a sphere, the intersection forms a circular shape, with the size of the circle varying depending on how the plane cuts through the sphere. If the plane passes through the center of the sphere, the resulting circle will have the largest diameter, while other intersections will produce smaller circles.
When a sphere is cut with a vertical angled plane, the cross-section will be an ellipse. If the sphere is then cut by a horizontal plane, the cross-section will be a circle. Thus, the combination of these two cuts results in an elliptical cross-section from the angled cut and circular cross-sections from the horizontal cuts at various heights.
A cross section of a right circular cone is a two-dimensional shape obtained by slicing the cone perpendicular to its axis. Depending on the position of the cut, the cross section can be a circle, an ellipse, or a triangle. If the cut is made parallel to the base, the cross section will be a smaller circle. If the cut is made vertically through the apex and perpendicular to the base, it will form a triangle.
A circle.
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Any two-dimensional image of a cell is technically a cross section.
It will be one of:a triangle if where the cross section cuts the base is through two adjacent sides;an irregular quadrilateral if where the cross section cuts the base is through two opposite sides but not parallel to a side of the base; ora trapezium if where the is the cross section cuts the base is parallel to a side of the base.
A cross-section of a cuboid is the two-dimensional shape that results from cutting the cuboid with a plane. It is formed by the intersection of the plane with the three-dimensional cuboid. The cross-section of a cuboid can be a rectangle, square, or even a triangle, depending on how the cuboid is cut. The shape and size of the cross-section will vary based on the orientation and angle of the cutting plane relative to the cuboid.
The shape that emerges from a perpendicular cross-section depends on the original three-dimensional object being cut. For example, if you cross-section a cylinder perpendicularly, you will get a circle. If you do the same with a cube, the resulting cross-section will be a square. Each geometric shape produces a unique two-dimensional shape when intersected in this manner.
When a sphere is cut with a vertical angled plane, the cross-section will be an ellipse. If the sphere is then cut by a horizontal plane, the cross-section will be a circle. Thus, the combination of these two cuts results in an elliptical cross-section from the angled cut and circular cross-sections from the horizontal cuts at various heights.
A circle.
A cut along the transverse plane= transverse or cross section. *(If cut at an angle= oblique section).
For a right cone, it is a hyperbola which becomes and isosceles triangle when the section passes through the apex.
Sorry- there is more than one. The originals were two piece that, when installed, had a roughly triangular cross section, flat on the bottom, but tapered in cross section as you moved up the barrel.
It depends on the angle of the plane of the cross section. If it is parallel to the cube's face (or equivalently, two adjacent edges) the cross section will be a square congruent to the face. If the plane is parallel to just one edge (and so angled to a face), the cross section will be a rectangle which will have a constant width. Its length will increase, remain at a maximum level and then decrease. If neither, it will be a hexagon-triangle-hexagon-triangle-hexagon (triangles when passing through a vertex).
A wire with a larger cross section has lower resistance because there is more space for the electrons to flow through, reducing collisions. A smaller cross section increases resistance as there is less space for the electrons to move, causing more collisions and therefore higher resistance.