Applicare la formula: $\frac{a^m}{a^n}$$=a^{\left(m-n\right)}$, dove $a^n=m^{\left(3-2x\right)}$, $a^m=m^{\left(2x-1\right)}$, $a=m$, $a^m/a^n=\frac{m^{\left(2x-1\right)}}{m^{\left(3-2x\right)}}$, $m=2x-1$ e $n=3-2x$

Simplify $\left(m^{\left(2x-1-\left(3-2x\right)\right)}\right)^{-3}$ using the power of a power property: $\left(a^m\right)^n=a^{m\cdot n}$. In the expression, $m$ equals $2x-1-\left(3-2x\right)$ and $n$ equals $-3$

Applicare la formula: $-\left(a+b\right)$$=-a-b$, dove $a=3$, $b=-2x$, $-1.0=-1$ e $a+b=3-2x$

Applicare la formula: $a+b$$=a+b$, dove $a=-1$, $b=-3$ e $a+b=2x-1-3+2x$

Combinazione di termini simili $2x$ e $2x$