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In this paper we study invariant almost Hermitian geometry on generalizedflag manifolds which the isotropy representation decompose into two or threeirreducible components. We will provide a classification of such flag manifoldsadmitting K\"ahler like scalar curvature metric, that is, almost Hermitianstructures $(g,J)$ satisfying $s=2s_C$ where $s$ is Riemannian scalar curvatureand $s_C$ is the Chern scalar curvature.

Scalar curvatures of invariant almost Hermitian structures on flag manifolds with two and three isotropic summands