  For any j_1,...,j_n>0 with j_1+...+j_n=1 and any x \in R^n, we consider the
set of points y \in R^n for which max_{1\leq i\leq n}(||qx_i-y_i||^{1/j_i})>c/q
for some positive constant c=c(y) and all q\in N. These sets are the `twisted'
inhomogeneous analogue of Bad(j_1,...,j_n) in the theory of simultaneous
Diophantine approximation. It has been shown that they have full Hausdorff
dimension in the non-weighted setting, i.e provided that j_i=1/n, and in the
weighted setting when x is chosen from Bad(j_1,...,j_n). We generalise these
results proving the full Hausdorff dimension in the weighted setting without
any condition on x.
