Orthogonal polynomials with respect to $\langle u , v\rangle$ = $\int_{-1}^{1}e^{-|x|}u(x)v(x)dx$

Question

Consider in the space of continuous functions defined in $[-1, 1]$ with real values the inner product $\langle u , v\rangle$ = $\int_{-1}^{1}e^{-|x|}u(x)v(x)dx$.

How can I determine polynomials $q_j(x)$, $j = 0, 1, 2, 3$ of degree $j$ that are mutually orthogonal with respect to this inner product?