Here's the link,. You might want to print it out and really look at it. Count every single triangle, the small ones, and the large, even though they have several different ones in them. http:/i17.tinypic.com2u89l47.jpg Put a " / " after .com for the link to work. There are two kinds of triangle:
(1) some have two diagonal edges
(2) some have just one diagonal edge (and a horizontal edge and a vertical edge)
I'm going to use a coordinate system where (0,0) is the bottom-left corner and (5,5) is top-right. (So (0,5) is top-left and (5,0) is bottom-right.)
To count the (2)-type triangles, think about the diagonal edges. For instance, the diagonal line at the bottom-right corner could be the diagonal of a triangle. How many triangles can be made using this line segment and no other diagonal line segments? How many other diagonal line segments are there in the diagram? How many triangles do you get from each one of them? It might help if you can find a quick way of answering questions like "how many line segments are there inside the big diagonal from top-right to bottom-left?". (For instance, there is the line segment from (2,2) to (4,4). How many more of these are there?)
To form a type (1) triangle, you first ask where the right angle might be, and then ask which directions the two diagonal lines go and how long they are. For example, you could have the right angle at (3,3). Then you can get the triangle going to the left of there, using the points (2,2) and (2,4). But you can't go any further - you can't get the triangle from (1,1) and (1,5) because there's no line from (3,3) to (1,5). Similarly, you get a triangle by going up instead of left, but you can only go a distance 1. So: What are the possible positions for the right angle of a triangle of type (1), and how many such triangles are there for each of these points?
In general? Infinite. In the picture you were looking at when you asked this question? I don't know.
If there is a picture with 3 triangles and 1 upside down the the answer to that is OBVIOUSLY 5. Lol. The 4 triangles and the triangle going around the outside of the other little triangles inside of the picture.
there isnt an answer because that is not a question
just because you put a question mark at the end of the sentence does not make it a question?
You need 3,5,7,9... triangles. They have to be equilateral triangles. 1,3,5,7... need to be upside down while 2,4,6,8... have to be right side up. ______ /\ /\ /\ / \ / \ / \ /__\/__\/__\ I know, bad picture, hopefully you get the point though.
Answer is easy with a diagram. Without the picture, very difficult.
Use different colours and tessalation. Works for me.
If you are talking about the common triangle puzzle, then there are 27 triangles. There are 16 one-cell triangles, 7 four-cell triangles, 3 nine-cell triangles, and 1 sixteen-cell triangle. There is a link to the pic for you also. _______________________________________________________________________ The answer in a two dimensional way would be 27. However, if you take into account that each triangle can be turned three ways, then you can understand that there are actually 81 triangles in all. THen you could ask the question, how many triangles can fit in this space (i.e. the picture)? The answer is the first level of infinitely many, or Aleph zero. This would be by finding the midpoint of each side of the all the 1- cell triangles and creating a new triangle.
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We can't even begin to do that without seeing the picture.
Ill answer that question if u can answer the question.. could u have a picture of air?
You can't ask a question with a picture on wiki answers.