  Pauli Measurements are the most important measurements in both theoretical
and experimental aspects of quantum information science. In this paper, we
explore the power of Pauli measurements in the state tomography related
problems. Firstly, we show that the \textit{quantum state tomography} problem
of $n$-qubit system can be accomplished with
${\mathcal{O}}(\frac{10^n}{\epsilon^2})$ copies of the unknown state using
Pauli measurements. As a direct application, we studied the \textit{quantum
overlapping tomography} problem introduced by Cotler and Wilczek in Ref.
\cite{Cotler_2020}. We show that the sample complexity is
$\mathcal{O}(\frac{10^k\cdot\log({{n}\choose{k}}/\delta))}{\epsilon^{2}})$ for
quantum overlapping tomography of $k$-qubit reduced density matrices among $n$
is quantum system, where $1-\delta$ is the confidential level, and $\epsilon$
is the trace distance error. This can be achieved using Pauli measurements.
Moreover, we prove that $\Omega(\frac{\log(n/\delta)}{\epsilon^{2}})$ copies
are needed. In other words, for constant $k$, joint, highly entangled,
measurements are not asymptotically more efficient than Pauli measurements.
