Functia |
Derivata |
Diferentiala |
y=a*) |
y`=0 |
dy=0 |
y=x |
y`=1 |
dy=dx |
y=ax |
y`=1 |
dy=dx |
y=u**) |
y`=u` |
dy=du |
y=au |
y`=au` |
dy=adu |
y=u+v |
y`=u`+v` |
dy=du+dv |
y=uv |
y`=u`v+uv` |
dy=vdu+udv |
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|
|
y=axn |
y`=naxn-1 |
dy=naxn-1dx |
y=aun |
y`=naun-1u` |
dy=naun-1du |
y=sinx |
y`=cosx |
dy=cosx dx |
y=sinu |
y`=u`cosu |
dy=cosu du |
y=cosx |
y`=-sinx |
dy=-sinx dx |
y=cosu |
y`=-u`sinu |
dy=-sinu du |
y=a ex |
y`= a ex |
dy= a ex dx |
y=a eu |
y`=a u`eu |
dy= a eu du |
y=b ax |
y`=b ax ln(a) |
dy= b ax
ln(a) dx |
*) a,b
constante
**) u,v functii
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