equilateral, isosceles, and scalene.
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.
Yes the triangular cross-section area is congruent throughput the prism.
A circle.
Introduction of Arches reduces the bending moment at cross sections due to presence of horizontal force at the support whenever bridge is loaded and thus requirement of cross section is lesser. When triangles are easy to propagate and can have tension/compression only if used as 2-point member in bridges (forces acts only the end of any member not in between), Due to absence of bending moment it also reduces the cross-section requirement. Therefore, if we introduce arches and triangles cross section requirements of each small member get reduced.
In Geometry, cross-section is the shape made when a solid is cut through by a plane. The cross section of a circular cylinder is a circle. * * * * * There are also cross-sections that are ellipses or rectangles.
A cone has infinitely many triangles. Each cross-section of a cone, when cut parallel to its base, forms a triangle. As the cone tapers to a point, the triangles formed by the cross-sections become increasingly smaller and numerous. Therefore, a cone can be said to have an infinite number of triangles.
Equilateral, Isosceles or Scalene. For the latter two they could be acute or right angled
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.
Yes the triangular cross-section area is congruent throughput the prism.
A cross section is formed.
add up the cross section and see what vthe answer is, then times it by the other part. Simple!
A circle.
Introduction of Arches reduces the bending moment at cross sections due to presence of horizontal force at the support whenever bridge is loaded and thus requirement of cross section is lesser. When triangles are easy to propagate and can have tension/compression only if used as 2-point member in bridges (forces acts only the end of any member not in between), Due to absence of bending moment it also reduces the cross-section requirement. Therefore, if we introduce arches and triangles cross section requirements of each small member get reduced.
It is a triangle.
In Geometry, cross-section is the shape made when a solid is cut through by a plane. The cross section of a circular cylinder is a circle. * * * * * There are also cross-sections that are ellipses or rectangles.
The horizontal cross section of a triangular pyramid, or tetrahedron, is a shape that varies depending on the height at which the section is made. At different heights, the cross section will be a triangle, with its size and proportions changing as you move up or down the pyramid. If the section is made at the base, the cross section will equal the triangular base itself, while sections taken higher up will be smaller triangles. The shape remains triangular throughout, but its dimensions shrink as you ascend towards the apex.
When a cone is sliced by a slanted plane, the cross section formed is typically an ellipse. The exact shape can vary depending on the angle and position of the plane relative to the cone. If the plane is parallel to the cone's base, the cross section will be a circle; if it intersects the cone at a steeper angle, the resulting shape will be an ellipse.