Non-geometric flux compactifications with frozen complex structure moduli have been recently studied for several phenomenological purposes. Motivated by the same, we analyze the possibility of realizing de-Sitter solutions in the context of N = 1 type II non-geometric flux compactifications using the T 6 /(Z 3 × Z 3 ) toroidal orientifolds. For the type IIB case, we observe that the Bianchi identities are too strong to simultaneously allow both the NS-NS three-form flux (H 3 ) and the non-geometric (Q) flux to take non-zero values, which makes this model irrelevant for phenomenology due to the no-scale structure. For the type IIA case, we find that all the (non-geometric) flux solutions satisfying the Bianchi identities result in de-Sitter no-go scenarios except for one case in which the no-go condition can be evaded. However for this case also, in our numerical investigation we do not find any trustworthy de-Sitter vacua using the integer fluxes satisfying all the Bianchi identities.