Exercices 2 - Dériver les fonctions suivantes

n=0;
n++;
f[n]=Sqrt[x^2-4x-6];

n++;
f[n]=Sqrt[3x-5];
n++;
f[n]=1/Sqrt[x^3-3x];
n++;
f[n]=Sqrt[(x-3)^3];
n++;
f[n]=Sqrt[(x+1)/(x-5)];n++;
f[n]=Sqrt[3x-1]/(2x+1);n++;
f[n]=(x-1)^2/(3x-7);n++;
f[n]=2/(3x-4)^3;n++;
f[n]=-5/(4x-1)^2;n++;

f[n]=(4x-3)/Sqrt[3-x];
n++;
f[n]=3Sin[x];
n++;
f[n]=Sin[x]+Cos[x];
n++;
f[n]=Sin[x]^3;
n++;
f[n]=Tan[x]^2;
n++;
f[n]=Sqrt[Cos[x]];
n++;
f[n]=1/(2-Cos[x]);
n++;
f[n]=Sqrt[Sin[x]-5];
n++;
f[n]=Sin[3x];
n++;
f[n]=Cos[x^2];
n++;
f[n]=Sin[x^2+5];

Do[Print[i,") ",f[i]],{i,1,n}]

Solutions

Do[Print[i,") ",Derivee[f[i],x]],{i,1,n}]