Yes providing the cross section remains the same
No, it is not always true that two prisms with congruent bases are similar. For two prisms to be similar, their corresponding dimensions must be in proportion, not just their bases. While congruent bases indicate that the shapes of the bases are the same, the heights or scaling of the prisms can differ, affecting their similarity. Thus, two prisms can have congruent bases but still not be similar if their heights or other dimensions differ.
Prisms, regular polyhedra.
Prisms.
Prisms.Prisms.Prisms.Prisms.
A three-dimensional figure with two congruent polygon bases and all remaining sides as parallelograms is called a prism. The bases can be any polygon, such as a triangle, rectangle, or hexagon, and the sides connecting the bases are parallelograms, which maintain the same shape as the bases. The height of the prism is the perpendicular distance between the two bases. Examples include triangular prisms and rectangular prisms.
No, it is not always true that two prisms with congruent bases are similar. For two prisms to be similar, their corresponding dimensions must be in proportion, not just their bases. While congruent bases indicate that the shapes of the bases are the same, the heights or scaling of the prisms can differ, affecting their similarity. Thus, two prisms can have congruent bases but still not be similar if their heights or other dimensions differ.
Prisms, regular polyhedra.
Prisms.
Prisms have two parallel and congruent bases. These bases are connected by rectangular or parallelogram-shaped sides, creating a three-dimensional shape. Examples of prisms include rectangular prisms, triangular prisms, and hexagonal prisms.
No. Their "bases" are at right angles to the rectangles connecting the bases.
Prisms.Prisms.Prisms.Prisms.
A three-dimensional figure with two congruent polygon bases and all remaining sides as parallelograms is called a prism. The bases can be any polygon, such as a triangle, rectangle, or hexagon, and the sides connecting the bases are parallelograms, which maintain the same shape as the bases. The height of the prism is the perpendicular distance between the two bases. Examples include triangular prisms and rectangular prisms.
They are prisms.
When a base is congruent it is the same shape and size, and parallel is when they will never touch. Therefore, on a square the top and bottom are congruent parallel bases. Some other examples are: Cylinders, rectangular prisms, and of course parallelograms.
Yes if it didn't it wouldn't be a prism.
Prisms are classified according to the shape of the two congruent and parallel plane shapes which form its bases.
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