How many triangles are there in the given figure?

The simplest triangles are : $$\begin{aligned} & \Delta \text { PNO; } \Delta \text { PNM; } \Delta \text { MPQ; } \\ & \Delta \text { MQR; } \Delta \text { AQP; } \Delta \text { AQR; } \\ & \Delta \text { BRA; } \Delta \text { BRC; } \Delta \text { SRC; } \\ & \Delta \text { SCD; } \Delta \text { SGR; } \Delta \text { SGD; } \\ & \Delta \text { DFG; } \Delta \text { DFE; } \Delta \text { TLM; } \\ & \Delta \text { TJK; } \Delta \text { TLK; } \Delta \text { TIH; }\end{aligned}$$ The triangles composed of two components are: $\Delta$ PON; $\triangle$ PMA; $\triangle$ APR; △ RAM; $\triangle$ RAC; $\triangle$ RGC; $\Delta$ DGC; $\Delta$ DGE; $\Delta$ MPR; $\Delta$ GRD; $\triangle$ DCR; $\triangle$ TMK; $\Delta$ TKI; $\Delta$ TIG The triangles composed of four components are: $\Delta \mathrm{AMO} ; \triangle \mathrm{AMC} ; \triangle \mathrm{CAG} ;\Delta$ CGE; $\Delta$ MKI; $\Delta$ GIK; Other triangles are: $\Delta \mathrm{SPI}$; $\Delta \mathrm{DQK}$ Total number of triangles $18+14+6+2=40$