Based on the fractional integral extended by sine periodic law introduced by EI-Nabulsi

the fractional action-like Noether symmetries and conserved quantities for holonomic systems are studied. First

the fractional actionlike variational problem based on the fractional integral extended by sine periodic law is established

the fractional action-like d'Alembert-Lagrange principle is deduced

as well as the fractional action-like Euler-Lagrange equations is obtained. Secondly

the definitions and criteria of the fractional actionlike Noether's (quasi-) symmetrical transformations are presented in terms of the invariance of the fractional action-like Hamilton action under the infinitesimal transformations of group. Finally

fractional action-like Noether's theorem for holonomic systems is explored

the relationship between the Noether symmetry and the conserved quantity of the system is revealed

and two examples are given to illustrate the application of the results.