deriveeterm.py

Created by mbtp07

Created on November 23, 2021

417 Bytes

equation tangeante en un point :
  f'(a)*(x-a)+f(a)
  
dérivée x^n = n*x^(n-1)
dérivée 1/x^n= -n/(x^(n+1))
Dérivée sqrt(x)= 1/(2*sqrt(x))
e^x=e^x
Derivé produit = uv'+u'v
Quotient = u'v-uv'/(v^2)

Composé :
  v rond u = v(u(x)) 
  On remplace le x de v par u
  
Dérivée v rond u = v'(u(x))*u'(x)

dérivé u^n= n*u'*u^(n-1)
1/u= -n*u'/(u^(n+1))
sqrt(u)= u'/(2*sqrt(u))
e exp u= u'*e exp u