It is a triangle, and it will be the same all the way through the prism.
Triangular
A right-angled triangular prism!
No, a triangular prism cannot roll because it does not have a circular cross-section like a cylinder or a sphere. Rolling requires a continuous curved surface that can rotate around an axis. A triangular prism has a polygonal cross-section with flat sides, so it would slide rather than roll.
Volume of a triangular prism = cross-section area times length
A prism has the same cross section throughout its length no matter what form it may take i.e. a cubic prism, a cuboid prism, a triangular prism, a hexagonal prism, a cylindrical prism etc.
A triangular prism has a triangular cross-section. A rectangular prism has a rectangular cross-section.
A triangle forms the cross-section of a triangular prism.
Yes, a parallelogram can be a cross section of a triangular prism. When you slice through a triangular prism parallel to the base (the triangular face), the resulting cross section will be a parallelogram. This occurs because the opposite sides of the cut will be equal and parallel, characteristic of a parallelogram.
Yes, it can.
Answer 1A triangle. Answer 2For a triangular prism, the cross section is a triangle.
It has triangular bases and a triangular cross-section across its main axis.
Triangular
A prism can have a triangular cross-section with a rectangular base
The statement is true; a parallelogram cannot be a cross section of a triangular prism. The cross sections of a triangular prism are typically triangular or trapezoidal, depending on the orientation of the cut. While a parallelogram can be formed by certain cuts through a prism, in the case of a triangular prism, the specific shape of the bases (triangles) and the lateral faces (rectangles) restrict the cross sections to triangles and trapezoids.
The horizontal cross section of a triangular prism is a triangle. When you make a horizontal cut through the prism, the shape of the cut reflects the shape of the triangular base, which is consistent throughout the height of the prism. Therefore, regardless of where the cut is made along the height, the cross section will always be a triangle identical to the base.
Yes the triangular cross-section area is congruent throughput the prism.
A right-angled triangular prism!