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Q: How do you move two lines from four squares to make two squares?

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Not a clue. The correct answer is to take away a square. Since it requires 4 lines to make a square in the first place. Bam, just take away one of the squares. Pretty simple.

no answer

2.5

Move 3 lines "from" - do you mean 'remove 3 lines from' - or - move 3 lines to other places? Anyway, this all depends on the layout of the five squares.

if 5 squares are there it gonna have 16 lines and removing 3 off the right end would still leave 4 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.

move

move

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.

No, every checker piece can be move onto a black square only. In fact, a 'king' can move to either of the four adjacent squares.

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)

The middle squares never move so the answer is 6.

Want a really hard hard question read this. If i dig a hole in a graveyard and i fall down i don't stop falling but suddenly i hit the some concrete and some class stabs through my legs what colour is my blood.

If you are speaking only of the squares in which chess pieces move there are 64, 8 rows of 8 spaces each.If you are speaking of the total number of actual squares that could be found and counted within a chess board using the lines provided there are 204.

The rook can move 1,2,3,4,5,6,7,8 squares right or left or up and down the board.Not quite. A rook can never move eight squares. If the rook begins at one end of a rank or file a move of seven squares will take it to the other end.

No, Bishops move only diagonally. One is always on the Black squares & the other will only ever be on White squares.

Move?

A sort of triangle of squares. Lay out 3 squares side by side using 10 matches. Take the middle match from the bottom row and use it and the other two to make a square based on the middle match of the top row.

The lines will not move.

I can do it in one move. imagine 4 squares set together as a 2x2 block. The whole thing is a fifth square. now in one move push 1 square away from the rest. You now have 4 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.)

The king can move to 9 squares, the squars he is directly touching, but cannot capture unless the piece to capture is unprotected.

easy just go to the red icon on the toolbar and orange squares will appear around the model click on them and drag them the model will move

The king - can move one square in any direction (except when castling) The queen - can move any number of squares in a straight line. The rook - can move any number of squares vertically or horizontally The Bishop - can move any number of squares diagonally The Knight - moves either one square vertically and two squares horizontally - or - one square horizontally and two squares vertically. Only the Bishop remains on the same coloured square regardless of the number of squares moved. All other pieces can land on a white or black square.

Move your finger between the lines and focus on the choking sensation.