Help with mathematical combinations please.
Points A, B, C, D, E, F, G, H, and I are arranged in two rows such that we have A - B - C - D - E and
F - G - H - I
How many triangles can be formed having vertices chosen from these points?
How many of these triangles have the point A as one of their vertices?

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Sorry it is A - B - C - D - E
F - G - H - I

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