How do you move four squares into three squares?

In the original "field" type, the two diagonal ones are removed for a total of 4 sticks, and then they are made into a square, and the four matches can be moved into the word "product" to form three congruent squares.

Remove 3 matches to form 6 congruent equilateral triangles. First, put 12 matches into a field character, then move the 2 matches in the upper left corner of the field character to the lower right corner, and then move the 1 match in the lower right corner to become a pinzi, and finally it becomes three small squares.

The specific steps to move three matches into three squares are as follows:

1. This problem is a problem of moving matchsticks to change the number of figures, first of all, we mark the position of the matchstick that needs to be moved.

2. First with auspiciousness, we will move the matchstick with the serial number to the position shown below.

3. Then take the vertical matchstick of the serial number of Figure 1 to remove the size to the position of the following figure.

4. Finally, move the matchstick with the serial number in Figure 1 to the position of the figure below, and it becomes three squares.

Steps. First, mark the three matches marked with colors, as shown in the following figure:

Step 2 sells and moves orange matches to the location shown in the figure, as shown in the figure below

Steps. 3. Move the second green match to the second position, as shown in the figure below:

Steps. Fourth, move the fuchsia match to the third position, at this time complete the movement of the three Zen Fu shouting root matches into three squares, as shown in the figure below

Step 1: Label the three matches with the color first.

Step 2: Move the orange match to the location shown.

Step 3: Move the second green match to the second position.

Step 4: Move the fuchsia matches to the third position, at this time the three matches are moved into three squares.

You need to observe first.

There are 16 roots in total, which means that the final shape should not have a common edge.

The rest is a patchwork :

The Tian character made of twelve matches can be turned into three squares by moving the red, blue, and green matches, as shown in the figure.

This kind of matchstick game is not limited by venue and time, as long as there are a few matches (or a few small wooden sticks of the same length) can be played.

Matchstick games combine mathematical knowledge and thinking skills into the game, enlighten wisdom, broaden thinking, and enrich spare time. Matches are a common daily life, and matches can be used to put out a variety of interesting graphics, numbers, and operational symbols.

Revealing the match magic performed by Liu Qian is so simple.

Take out the four cross-shaped ones in the middle and rearrange them into a square.

Take out the four matches inside and place them in the upper right corner to make another square.

The four cross-shaped ones in the middle are arranged in a diamond shape.

This question mainly tests the understanding of the square, and if it is known that the four sides of the square are equal, then according to the quadrilateral.

The nature of the grandson can be rented to move matches. The specific shape is as follows:

1. In order to distinguish the matchsticks that we need to move with key stimulation, we first mark the matchsticks that need to be moved.

2. First of all, we move the position of the matchstick to the position of the serial number in the figure below.

3. Then move the position of the matchstick to the position shown below.

4. Then move the position of the serial number of the first figure to the position of the serial number of the following figure.

4. Finally, move the position of the serial number of Figure 1 to the position of the following figure.

This image has five squares, move 2 matches, and turn it into 4 squaresYou can move the matches on the right and bottom to achieve this goal。The details are as follows:

Method:

Move the 2nd horizontal root from the top right to the back, and the 2nd horizontal root from the bottom to the top right, so that you get four squares.

The decision theorem for squares1. The diagonal with the same diamond is a square.

2. A diamond with a right angle is a square.

3. Rectangles with diagonal lines perpendicular to each other are squares.

4. A group of rectangles with equal adjacent sides is a square.

5. A group of parallelograms with equal adjacent sides and one angle is a right angle.

The above information refers to Encyclopedia - Square.

The steps to move three matches into three squares are as follows:

1. Think of the four small squares as being made up of 12 matchsticks.

2. Move one of the matchsticks from the first small square to the second small square, and the other two matchsticks from the second small square to the third and fourth small squares.

3. Move one of the matchsticks from the fourth small square to the third and second small squares, and the other two matchsticks from the third and second small squares to the first small square.

Square, is one of the special parallelograms. That is, a group of parallelograms with equal adjacent sides and one angle is at right angles is called a square, also known as a regular quadrilateral. Square, with all the characteristics of a rectangle and a rhombus.

It is a special case of a rectangle because a rectangle only requires two pairs of opposing sides to be equal, whereas a square requires all four sides to be equal.

Since all the corners are right angles, the square is also an equiangular quadrilateral. The diagonal lines of the square are equal and bisect the intersection of the diagonals, all squares are diamonds, but not all diamonds are squares. A square is a special form of a rectangle and a rhombus.

A quadrilateral with all four sides equal and all four corners at right angles is a square.

Square Decision Theorem

1. A diamond with equal diagonals is a square.

2. A diamond with a right angle is a square.

3. Rectangles with diagonal lines perpendicular to each other are squares.

4. A group of rectangles with equal adjacent sides is a square.

5. A group of parallel quadruple ridges with equal adjacent sides and one angle is at right angles, and the side shape is a square.

To move four small squares and three matches into three squares, you can do it by following these steps:

Arrange a small square of four yards of celery into a field shape.

Move the top two small squares one match to the right to become two rectangles.

Move the two small squares on the far left one match down to become two rectangles.

Finally, move the remaining match from the four small bending squares to one side of any of the rectangles to turn it into a square.

In this way, we move three matches from four small squares to three squares.