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Which of the following statements are true about a Platonic solid? (Select all that apply.) Question #1 C] A Platonic solid could have exactly four regular pentagons meeting at every vertex. E] A Platonic solid could have exactly three equilateral triangles meeting at every vertex. C] A Platonic solid could have exactly three regular pentagons meeting at every vertex. C] A Platonic solid could have exactly three squares meeting at every vertex. C] A Platonic solid could have exactly five equilateral triangles meeting at every vertex. E] A Platonic solid could have some faces that are squares and other faces that are not squares. C] A Platonic solid could have exactly two equilateral triangles meeting at every vertex. C] A Platonic solid could have exactly four squares meeting at every vertex. C] A Platonic solid could have exactly six equilateral triangles meeting at every vertex. E] A Platonic solid could have exactly three regular hexagons meeting at every vertex. C] A Platonic solid could have exactly four equilateral triangles meeting at every vertex. Question #2 If the net shown above is folded up to create a 3-dimensional shape, how many faces, vertices, and edges will that 3-dimensional shape have?\f