Given:
![\begin{gathered} \angle EAB=\angle DAC=80^(\circ) \\ \angle AEB=52^(\circ) \\ \angle ACD=48^(\circ) \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/rulpkkp1cfels95kiorafgjngul5umfbwo.png)
Now consider the triangle EAB and triangle CDA,
it is observed that,
![\angle DAC\approx\angle EAB](https://img.qammunity.org/2023/formulas/mathematics/college/i8xcpzohuerdhv04ttaaj2s4dxnhj1bzx3.png)
But no other angles are similar.
So, triangle EAB is not similar to triangle CDA
Similarly for, Triangle BAE and CAD, triangle AEB and ADC , triangle DCA and BAE only one angle is similar.
Hence, it is concluded that no triangles are similar.