# Strange hexagon

Find the number of triangles (excluding degenerate triangles) in the given figure.

In the given figure, $$VTR_1S_1H_1J$$ is a hexagon, such that :-

There are $$19$$ defined points on $$TJ$$ (excluding $$T$$ and $$J$$) which are connected to $$V$$ and $$O$$ (the geometric center of the hexagon) by line segments such that $$V$$ is on opposite side of $$TJ$$ as compared to $$O$$.

Similarly, there are $$19$$ defined points on $$R_1H_1$$ (excluding $$R_1$$ and $$H_1$$) which are connected to $$S_1$$ and $$O$$ (the geometric center of the hexagon) by line segments such that $$S_1$$ is on opposite side of $$R_1H_1$$ as compared to $$O$$.

There are $$19$$ defined points on $$TR_1$$(excluding $$T$$ and $$R_1$$) which are connected to $$O$$ by line segments such that $$TR_1$$ is on opppsite side of $$O$$ as compared to $$JH_1$$.

There are $$19$$ defined points on $$JH_1$$(excluding $$J$$ and $$H_1$$) which are connected to $$O$$ by line segments such that $$TR_1$$ is on opppsite side of $$O$$ as compared to $$JH_1$$.

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