Transformer l'exponentielle d'une différence en quotient d'exponentielles Exercice

\dfrac{\exp(x)}{e}

\dfrac{\exp(x)}{e^(-1)}

\dfrac{\exp(x)}{e^x}

\dfrac{e}{\exp(x)}

\exp(-x^2−4)=\dfrac{\exp(-x^2)}{\exp(4)}

\exp(-x^2−4)=\dfrac{\exp(x^2)}{\exp(4)}

\exp(-x^2−4)=\dfrac{\exp(-x^2)}{\exp(-4)}

\exp(-x^2−4)=\dfrac{\exp(x^2)}{\exp(-4)}

\exp(x^2-x-7)=\dfrac{\exp(x^2)}{\exp(x+7)}

\exp(x^2-x-7)=\dfrac{\exp(x^2)}{\exp(x-7)}

\exp(x^2-x-7)=\dfrac{\exp(x^2)}{\exp(x^2+7)}

\exp(x^2-x-7)=\dfrac{\exp(x^2)}{\exp(-x-7)}

\exp(x^2+2x-1)=\dfrac{\exp(x^2)}{\exp(-2x+1)}

\exp(x^2+2x-1)=\dfrac{\exp(x^2)}{\exp(2x+1)}

\exp(x^2+2x-1)=\dfrac{\exp(x^2)}{\exp(-2x-1)}

\exp(x^2+2x-1)=\dfrac{\exp(x^2)}{\exp(2x-1)}

\exp(-x^3 - 2)=\dfrac{\exp(-x^3)}{\exp(2)}

\exp(-x^3 - 2)=\dfrac{\exp(-x^3)}{\exp(-2)}

\exp(-x^3 - 2)=\dfrac{\exp(x^3)}{\exp(2)}

\exp(-x^3 - 2)=\dfrac{\exp(x^3)}{\exp(-2)}