50 in all diffrant ways like flipping them copping them but shading the other side
please dont ask me any more questions
thanks this is by morgan lewis
two
6 ways.6 ways.6 ways.6 ways.
10
By cutting along its lines of symmetry
No. There is no way you can cut one rectangle in half and only get one square. The other half would also have to be a square and this will only happen if the proportions are 1:2 and you cut the long sides.There are infinitely many ways to cut a rectangle in half none of which result in new rectangles. Only if the rectangle has proportions 1:2 can cutting it in half make a square, in fact the result could be two squares, not one.
two
How many ways can you cut a square in half. Cut along either diagonal Fold the square in half vertically or horizontally 4 axes of symettry
4 times
6 ways.6 ways.6 ways.6 ways.
10
There are several different ways to do Zazen. For example, one can do Zazen on a chair or on a cushion. Also, there are also many different postures such as the Full-Lotus and Half-Lotus.
By cutting along its lines of symmetry
half of 78, then half of that dude
No. There is no way you can cut one rectangle in half and only get one square. The other half would also have to be a square and this will only happen if the proportions are 1:2 and you cut the long sides.There are infinitely many ways to cut a rectangle in half none of which result in new rectangles. Only if the rectangle has proportions 1:2 can cutting it in half make a square, in fact the result could be two squares, not one.
There are 4.
You can divide the square from a point halfway between two of the corners to a similar point on the opposite side, to produce to rectangles. You can do this vertically or horizontally, but the result is the same. The second method is to divide the square from one corner to the corner directly opposite to it, in effect dividing the square into two triangles.
To determine the number of different ways to shade three-eighths of a square, we can think of it in terms of combinations. Since the square can be divided into 8 equal parts (like an 8-slice pizza), we need to choose 3 out of these 8 parts to shade. The number of ways to choose 3 parts from 8 is given by the combination formula (\binom{8}{3} = \frac{8!}{3!(8-3)!} = 56). Therefore, there are 56 different ways to shade three-eighths of a square.