no, it's 2d
A trapezium prism has 10 vertices
A trapezium prism has one plane of symmetry if the trapezium is isosceles, meaning the non-parallel sides are of equal length. This plane of symmetry bisects the prism vertically through the center, dividing it into two mirrored halves. If the trapezium is not isosceles, it has no planes of symmetry.
A 3d trapezium (not trapesium) does not have a specific name.
Volume = 1/2*(a+b)*h*l where a and b are the lengths of the parallel sides of the trapezium, h is the height of the trapezium, and l is the length of the prism.
It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.
A trapezium prism has 10 vertices
A trapezium prism has 6 faces
A trapezium prism has one plane of symmetry if the trapezium is isosceles, meaning the non-parallel sides are of equal length. This plane of symmetry bisects the prism vertically through the center, dividing it into two mirrored halves. If the trapezium is not isosceles, it has no planes of symmetry.
6
It has 8 vertices
A 3d trapezium (not trapesium) does not have a specific name.
Volume = 1/2*(a+b)*h*l where a and b are the lengths of the parallel sides of the trapezium, h is the height of the trapezium, and l is the length of the prism.
1/2 h(a+b)
Same as on a cube: six.
It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.It is necessary to know which of the five given measures refer to the trapezium [cross section] and which one is the length of the prism. Furthermore, it is necessary to know which two of the four sides of the trapezium are the parallel ones.
Yes, it is possible to cut a trapezium cross-section from a rectangular prism. This can be achieved by slicing the prism at an angle that intersects two opposite edges of the rectangular face, creating a trapezoidal shape. The specific dimensions and angles of the cut will determine the exact shape of the trapezium, but the geometry allows for such a cross-section.
Two trapeziums and four rectangles.