I can't figure out how to post images here, so I will tell you the method by which I figured it out: cut the rectangle between two edges across from another, and half the 2 triangled on the sides and put them together so each forms a rectangle. Put these rectangles together with the initial rectangle to form a large rectangle. Now, while keeping the previous cut-lines intact, draw lines dividing the rectangle into 4 equal parts (which should be easy now) and color each of the 4 parts a different color. Now, take the rectangle apart and reassemble the hexagon. You will probably need to make a few more cuts in order to keep all the colors together, but you should be able to figure that part out without much difficulty. Voila, a hexagon divided into 4 equal parts.
only 4 will quarter a data set
In complete sentnces, explain why you can cut the rectangles into different shapes and still have four equal parts.
Divide 25 by 4 which equals 6.25Therefore each part contains 6 1/4
330
Draw an 'x' in the square by drawing a straight line from each corner to the opposite corner.
You just divide the circles into 4 parts
fold the equal two peices
16 divided by 4 equals 4
(4/5) / 3 = 4/15
Measure it and then divide the number by 4 so you will know how far you nedd to cut it
2626 and divide 4 = 656.5
To divide 2 wholes and a half, you would have to divide the 2 wholes into equal parts and then divide the half as well. For example, if you divide each whole into 4 equal parts, you would have 8 parts in total. Distribute 2 parts to each whole, resulting in 4 parts for the wholes. Then, divide the half into 2 parts, adding to a total of 6 parts.
You cut it in half and then cut it in half again. There you go, 4 parts! :3
Well, cut of bottom of L, wait, NO! You can't divide it equally! Silly me! Hope that answers your question. You can't divide it into 4 equal parts.
It is not possible
It is possible to divide a hexagon into 4 or more - up to infinitely many - triangles.
To divided a rhombus into 4 equal parts, simply divide any side into 4 equal parts. Do the same to the opposite side. Join these division marks with lines parallel to another side. You will end up with 4 thin but equal slices.