If the figure 6 is composed of 24 equilateral triangles ,then how many non-congruent distinctright triangles with vertices on the intersecting points are possible in this figure?( )A 3 B 4C 5D 6- - 、、、我图不能传、、、、怎么办?

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If the figure 6 is composed of 24 equilateral triangles ,then how many non-congruent distinctright triangles with vertices on the intersecting points are possible in this figure?( )A 3 B 4C 5D 6- - 、、、我图不能传、、、、怎么办?

If the figure 6 is composed of 24 equilateral triangles ,then how many non-congruent distinctright triangles with vertices on the intersecting points are possible in this figure?( )A 3 B 4C 5D 6- - 、、、我图不能传、、、、怎么办?
If the figure 6 is composed of 24 equilateral triangles ,then how many non-congruent distinct
right triangles with vertices on the intersecting points are possible in this figure?( )
A 3
B 4
C 5
D 6
- - 、、、我图不能传、、、、怎么办?

If the figure 6 is composed of 24 equilateral triangles ,then how many non-congruent distinctright triangles with vertices on the intersecting points are possible in this figure?( )A 3 B 4C 5D 6- - 、、、我图不能传、、、、怎么办?
选C ,我们有这道题,带答案的,绝对没错.
它的意思是以图形中所有全等三角形的交点为顶点的直角三角形有几个?
很拗口,但原翻译比这更拗口,我加入了自己的理解.

你的figure不发上来让人怎么回答

截图再贴上来吧

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