Let ${\text{I}}_1=\underset{x\to \infty }{\lim }x\left(2x-\sqrt[3]{x^3+x^2+x}-\sqrt[3]{x^3-x^2+x}\right)$ and ${\text{I}}_2=\underset{x\to 0}{\lim }\frac{{e^{x\tan \left(2025\right)x}}_{-1}}{xl\text{n}(1+x)},$ then the value ${\text{I}}_1{\text{I}}_2$ is equal to