The Eneström-Kakeya theorem provides essential bounds on the location of the zeros of a polynomial with positive coefficients. Lot of research work has been done regarding the classical theorem known as Eneström-Kakeya theorem concerning the regions containing zeros of a polynomial. This theorem states that if $F(z) = \sum_{\lambda=0}^{n} f_{\lambda}z^{\lambda}$ is a polynomial with degree $n$ with real coefficients satisfying $0\leq f_{0} \leq f_{1} \leq f_{2} \leq \cdots \leq f_{n}$, then all the zeros of $F(z)$ lie in $|z| \leq 1$. In this article, we prove several extensions of this theorem which impose restrictions only on the coefficients $f_{0}, f_{1}, …, f_{n-1}$ and leaves the coefficient $f_{n}$ to vary freely over the whole complex plane.