1. The problem is to solve an integral using the integral table method. 2. Integral tables provide formulas for common integrals, which can be used to find antiderivatives quickly. 3. Identify the integral to solve and match it with a formula from the integral table. 4. For example, if the integral is $\int x^n \, dx$, the table gives the formula: $$\int x^n \, dx = \frac{x^{n+1}}{n+1} + C, \quad n \neq -1$$ 5. Apply the formula by substituting the value of $n$ and simplify. 6. If the integral matches a more complex form, use substitution or algebraic manipulation to rewrite it in a form from the table. 7. Always add the constant of integration $C$ at the end. This method allows solving integrals efficiently by referencing known integral formulas.