Trouver les primitives d'une somme de fonctions usuelles Exercice

F(x) = 2\sqrt{x} + \dfrac{x^3}{3} + C, C \in \mathbb{R}

F(x) = \sqrt{x} + \dfrac{x^3}{3} + C, C \in \mathbb{R}

F(x) = 2\sqrt{x} - \dfrac{x^3}{3} + C, C \in \mathbb{R}

F(x) = 2\sqrt{x} + \dfrac{x^3}{4} + C, C \in \mathbb{R}

F(x) =\dfrac{2(\sqrt{5} + \sqrt{3})}{\sqrt{15}} \sqrt{x} + C, C \in \mathbb{R}

F(x) = \dfrac{1}{3} \sqrt{3x} + \dfrac{1}{5} \sqrt{5x} + C, C \in \mathbb{R}

F(x) = \dfrac{1}{6} \sqrt{3x} + \dfrac{1}{10} \sqrt{5x} + C, C \in \mathbb{R}

F(x) = \dfrac{1}{3} \sqrt{6x} + \dfrac{1}{5} \sqrt{10x} + C, C \in \mathbb{R}

F(x) = \sin(x) - \cos(x) + C, C \in \mathbb{R}

F(x) = -\sin(x) + \cos(x) + C, C \in \mathbb{R}

F(x) = \sin(x) + \cos(x) + C, C \in \mathbb{R}

F(x) = -\sin(x) - \cos(x) + C, C \in \mathbb{R}

F(x) =\dfrac{x^5}{5} + \dfrac{\exp(3x)}{3} + C, C \in \mathbb{R}

F(x) =x^5 + \dfrac{\exp(3x)}{3} + C, C \in \mathbb{R}

F(x) =\dfrac{x^5}{5} + \exp(3x) + C, C \in \mathbb{R}

F(x) =\dfrac{x^4}{4} + \dfrac{\exp(3x)}{3} + C, C \in \mathbb{R}

F(x) = -\dfrac{1}{x} + 6x + C, C \in \mathbb{R}

F(x) = \dfrac{1}{x} + 6x + C, C \in \mathbb{R}

F(x) = -\dfrac{1}{x} + 6 + C, C \in \mathbb{R}

F(x) = -\dfrac{1}{x^2} + 6x + C, C \in \mathbb{R}