  We consider charged lepton correction to Tri-bimaximal(TBM) neutrino mixing,
defined by the relation $U_{PMNS}=U^{\dagger}_l U_{TB}$ and find possible form
of $U_l$ which can impart non-zero value of $\sin \theta_{13}$ as well as
$\tan^2 \theta_{23}<1$, consistent with latest global analysis data. We adopt a
new parametrization, other than the standard PDG parametrization, to introduce
Dirac CP violating phase $\delta$ in the PMNS matrix which is discussed by
Fritzsch. Under such charged lepton correction pattern we note that $\tan^2
\theta_{12}$ becomes dependent on the CP phase $\delta$ from where constraints
on $\delta$ phase can be obtained after employing experimental range of mixing
angles. To compute the values of mixing angles we assume the charged lepton
correction to be of Cabibbo-Kobayashi-Maskawa(CKM) like. Since all the mixing
matrices involved in the calculation, are derived from three dimensional
rotation matrices they satisfy unitarity condition.
