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.)
[The answer will depend on how exactly you count your squares (for instance, there are arguably 10 squares in the solution below, not 8) and whether there are any rules about how to lay the toothpicks down.] A possibility is just to make two big squares using four toothpicks each, and to divide each into four smaller squares using the four remaining toothpicks.
Old one. Make a square out of four squares, then remove two adjacent inside toothpicks. This leaves a large square with a small square inside.
You make 3-D! Look... 6 squares in one cube and you can do that with toothpicks too!
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)
make three squares and overlap them so that two of them meet in the center of the third square, making four smaller squares in the center
# Make a plus sign with 4 toothpicks. # Make a large square around the plus sign with the remaining toothpicks (2 toothpicks per side) You now have 4 small squares inside 1 large square... total of 5 squares.
A square has 4 sides therefore 3 squares from 12 toothpicks will simply be three unconnected squares
7 squares is forty nine so you remove two toothpicks to make the digits 49
Make a two by two grid with six toothpicks, and then place the other two toothpicks at a 45 degree angle on the corner of two of the squares.
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.
Put two toothpicks per side on one square. On the other square use one toothpick per side. You will get two squares out of twelve toothpicks.
Overlap them in a grid.
make a circle
Make one square out of four toothpicks and then make another square using one of the sides of the first square and the remaining three toothpicks. It is easy. Make a square out of four toothpicks. Put three toothpicks around one of the bottom corners of your first square to form a second square. IGNORE THE LINES LOOK AT THE NUMBERS! 1__2 3__4__7 ___5__6
bend 2 toothpicks at 90 degree angles and put them cornor to cornor
Using 8 of the toothpicks, make a square with two on each side. Using another two, make a smaller square in one corner of the first. Using the remaining two, make a cross in the middle of the second square. One large square on the outside, one medium square inside it and four small squares formed inside that, for a total of six.
Kind of hard to draw on here, but first you make a plus sign using 4 toothpicks, then you make a box using the remaining 8 around the plus sign: ___ ___ | | | ___ ___ | | | ___ ___
Start with a 2x2 square (that uses 8 toothpicks) Use the other two to make a 1x1 square in one of the corners of the big one..
2 on the top and 2 on both sides and 2 on the bottom
You can arrange them to make a cube.12 edges, 6 faces.
Note that the question does not say how the 5 squares are arranged. Let me specify one scenario: ____ |_|_| |_|_| |_| Take the two toothpicks from the upper left corner (the upper-right and the corner right below it will do too) and put them inside one of the remaining squares like a cross +. I can count 7 squares or 8 squares, depending on whether I count the square that contains the + or not. If your question can be more specific about the count of toothpicks, perhaps we can have a better solution. ======================
Each square consists of four matches arranged in a square shape. They're not connected.