Riscrivere l'equazione differenziale utilizzando la notazione di Leibniz

Simplify $\left(y^{\prime}\right)^{\prime}$ using the power of a power property: $\left(a^m\right)^n=a^{m\cdot n}$. In the expression, $m$ equals ${\prime}$ and $n$ equals ${\prime}$

Applicare la formula: $x\cdot x^n$$=x^{\left(n+1\right)}$, dove $x^nx=y\cdot y^{\left({\prime}^2\right)}$, $x=y$, $x^n=y^{\left({\prime}^2\right)}$ e $n={\prime}^2$

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