Nerve wracking how to put twelve pieces together into the original rectangle 5

The lower layer (the first layer) is made up of 6 squares to form a 2 x 3 cuboid, the second layer is made of 4 squares to form a 2 by 2 cuboid, and the top layer (the third layer) is made up of 2 squares to form a cuboid. (The left or right sides should be aligned).

Game. Nerve-Broken Pieces – A "nerve-wracking" game with tangram-like gameplay, up to 12 pieces.

The "Nerve-wracking Twelve" was born almost unanimously under the research of people at home and abroad. "Brain-wrenching twelve" is the name chosen by the Chinese, which vividly illustrates the structure and function of this toy. It is also a puzzle toy, with a total of twelve pieces, each of which is made up of five small cubes with different shapes.

It can spell out a lot of interesting flat graphics. Being able to develop your IQ and fuel your brain. The game offers you tons of interesting flat graphics, each of which will make your brain scratch for a while.

If that's not enough, the software also offers a comprehensive graphics feature that allows you to create new graphics on your own.

The controls are simple and convenient, and you can drag and rotate the blocks as much as you want. Put the blocks together into the shapes given in the game, and you've made it through the level. If you really can't figure out the answer, don't worry, select "Menu Answer" and the answer will come out immediately.

The solver can answer to any graph, provided that the graph is solvable, of course.

The puzzle is a few bucks.

The bottom layer (the first layer) is made of 6 squares to form a 2 by 3 box, the second layer is made of 4 squares to form a 2 by 2 box, and the top layer (the third layer) is made of 2 squares to form a cuboid. (The left or right sides should be aligned).

The long side can be divided into 15 3 = 5 (pcs).

The wide side can be divided into 12 4 = 3 (pcs).

So it can be divided into 5 3 = 15 (pieces).

Therefore, the drawing is as follows:

A: It can be divided into up to 15 small rectangles

One of the basic gameplay methods of the five-party game.

Use five squares to form rectangles of various lengths and widths.

The answer is: 6 out of 10 have.

2339 spellings, 5 12 have.

1010 spellings, 4 15 have.

368 spellings, 3 20

There are only 2 spellings.

The second way to play. Use five squares to form a variety of long, wide and high cuboids.

The answer is: 2 3 10 Yes.

There are 12 spellings, 2 5 6 have.

There are 264 spellings, 3 4 5 have.

3940 spellings.

The third way to play. It is composed of five squares.

8x8-4 squares.

The minus 4 pieces can be anywhere in the square, so there could be n more than one answer.

If the minus 4 pieces are in the center, there are 65 spellings;

If the subtracted 4 pieces are on the four corners, there are 2170 spellings;

If the subtracted 4 pieces are on one corner, there are 5027 spellings.

Fourth, how to play. Make up 7x9-3 with five squares

of the rectangle.

Played with it as a child. It is a total of twelve blocks of different shapes, and when I bought them, they formed a cuboid. Then according to the drawings, you can put together various shapes, because it is a cube, so it is a bit difficult.

Now there are GBA and flash games, but they are flat.

Nerve-wracking twelve, you can make it clear.

, eight rows and eight columns, plus two diagonals, and a total of 18 cases, if not equal to each other, there are 18 different values, and fill in the smallest sum is eight one is eight, the maximum eight three is 24, 8 to 24 and 17 different numbers.

If you put together four squares with side lengths, you need exactly 16 pieces, and if you take the middle four pieces, it will be 12 pieces.

If I don't tell you, I won't tell you.

Look at the 6th floor of this post below.

There are solutions for arranging into rectangles such as 6 10, 5, 12, 4, 15, 3, 20.

It should be the shape you want.

What exactly is the "nerve-wracking 12-piece spelling"? ～

Let's make it clear, big brother, what's nerve-wracking, twelve pieces, 3 words?