We discuss generalization of famous Macdonald polynomials for the case of super-Young diagrams that contain half-boxes on the equal footing with full boxes. These super-Macdonald polynomials are polynomials of extended set of variables: usual <math><msub><mrow><mi>p</mi></mrow><mrow><mi>k</mi></mrow></msub></math> variables are accompanied by anti-commuting Grassmann variables <math><msub><mrow><mi>θ</mi></mrow><mrow><mi>k</mi></mrow></msub></math>. Starting from recently defined super-Schur polynomials and exploiting orthogonality relations with triangular decompositions we are able to fully determine super-Macdonald polynomials. These polynomials have similar properties to canonical Macdonald polynomials – they respect two different orderings in the set of (super)-Young diagrams simultaneously.