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Use them to form the edges of a cube.

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Q: How do you arrange to 12 toothpicks into 6 identical squares?
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Related questions

How do you make 6 squares using 12 toothpicks?

You can arrange them to make a cube.12 edges, 6 faces.


How do you make 3 squares with 12 toothpicks?

A square has 4 sides therefore 3 squares from 12 toothpicks will simply be three unconnected squares


How do you get 7 squares with 12 toothpicks?

7 squares is forty nine so you remove two toothpicks to make the digits 49


How do you make 6 squares with 12 toothpicks?

You make 3-D! Look... 6 squares in one cube and you can do that with toothpicks too!


How do you make six squares with 12 toothpicks?

bend 2 toothpicks at 90 degree angles and put them cornor to cornor


How do you use 12 toothpicks to make 6 equal size boxes?

You can arrange them into a cube to make the 6 faces of the cube, and the 12 toothpicks making up the 12 edges of the cube.


How do you make 5 squares out of twelve toothpicks?

You arrange 12 toothpicks into a large square, subdivided into four squares : 2 toothpicks on each side and four more, one each from the middle of the sides to the center of the large square. Now you have four (small) squares. Take away 2 adjacent toothpicks from the ones in the center, and you have 2 squares : one remaining small one and the large one that has the small one inside it. (see related link)


How many ways can you arrange 5 squares?

There are 12 ways to arrange 5 squares however i want to know what are the ways to do that! Can anybody help me too!!


How do you move three lines from four squares to make three squares of equal size?

Is this question supposed to have 12 toothpicks to make 4 squares and then move 3 toothpicks to make 3 equal sized squares? Answer depends on the restrictions. Just move 3 sticks from any square to form a straight vertical or horizontal line up of squares is one option if there is no restrictions other than the three resulting squares are equal sizes.


What is a net of a platonic solid?

The net of a Platonic solid is a plane shape consisting of set of identical triangles, identical squares or identical pentagons - all of them regular - which can be folded into one of the five Platonic solids.Tetrahedron = 4 trianglesHexahedron = 6 squaresOctahedron = 8 trianglesDodecahedron = 12 pentagonsIcosahedron = 20 triangles.The net of a Platonic solid is a plane shape consisting of set of identical triangles, identical squares or identical pentagons - all of them regular - which can be folded into one of the five Platonic solids.Tetrahedron = 4 trianglesHexahedron = 6 squaresOctahedron = 8 trianglesDodecahedron = 12 pentagonsIcosahedron = 20 triangles.The net of a Platonic solid is a plane shape consisting of set of identical triangles, identical squares or identical pentagons - all of them regular - which can be folded into one of the five Platonic solids.Tetrahedron = 4 trianglesHexahedron = 6 squaresOctahedron = 8 trianglesDodecahedron = 12 pentagonsIcosahedron = 20 triangles.The net of a Platonic solid is a plane shape consisting of set of identical triangles, identical squares or identical pentagons - all of them regular - which can be folded into one of the five Platonic solids.Tetrahedron = 4 trianglesHexahedron = 6 squaresOctahedron = 8 trianglesDodecahedron = 12 pentagonsIcosahedron = 20 triangles.


If you have 12 toothpicks that are put in four squares that are connected How do you move 2 to make 7 squares?

Take two toothpicks that create an outside corner. Cross them like a + inside one of the remaining boxes. Count the new four smaller boxes inside it as 4, the one they are formed in as 5, and the two untouched boxes as 6 and 7. (The trick is to remember to count the larger box the 4 are formed in.)


How can you remove 4 toothpicks from 16 toothpicks to get 4 congruent triangles?

Fuor toothpicks from 16 leave 12 which, by coincidence (?) is exactly enough for four equilateral triangles!