0
Add your answer:
Earn +20 ptsQ: What is a solid that has six congruent faces that are all squares?
Write your answer...
Submit
Still have questions?
Continue Learning about Geometry
What is a cube that has six congruent faces that are all?
squares.
What is a rectangular prism whose faces are all congruent squares?
Cube
What solid figure has three pairs of parallel faces and all faces are congruent?
A cube has three pairs of parallel faces and all faces are congruent.
What solid figuer has congruent squares on all six sides?
A cube
What solid figure has congruent squares on all six sides?
A cube.
Related questions
What is a solid figure that has six congruent faces that are all squares?
It is a cube
How many congruent squares does a cube consists?
A cube has 6 faces. All six are congruent squares.
What is a polyhedron that has 6 faces all faces are congruent all faces are squares?
It's a cube.
What is a cube that has six congruent faces that are all?
squares.
What shape has five congruent squares in it?
What solid figure has congruent squares on all six sides
Is a square a solid figure with all congruent faces?
A square is not a solid figure at all. It's a flat figure, with four congruent faces and four congruent angles.
What is a rectangular prism whose faces are all congruent squares?
Cube
What solid figure has three pairs of parallel parallel faces and all faces are congruent?
A cube has three pairs of parallel faces and all faces are congruent.
What solid figure has three pairs of parallel faces and all faces are congruent?
A cube has three pairs of parallel faces and all faces are congruent.
What geometric solid has all faces congruent?
Cube
A 3-D shape with six identical faces?
A cube has six faces and all are congruent squares.
What is the name of the geometric solid with four faces that are congruent triangles?
Isosceles TetrahedronA solid with four faces is a tetrahedron. Each of the faces is a triangle. If all the triangles are congruent, you have an isosceles tetrahedron.
Copyright ©2024 Infospace Holdings LLC, A System1 Company. All Rights Reserved. The material on this site can not be reproduced, distributed, transmitted, cached or otherwise used, except with prior written permission of Answers.