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TABLA DE DERIVADAS
SUMA Y RESTA y = f(x) + g(x) y´= f´(x) + g´(x)
PRODUCTO POR UN
NÚMERO
y = k · f(x) y´= k · f´(x)
PRODUCTO y = f(x) · g(x) y´= f´(x) · g(x) + f(x) · g´(x)
COCIENTE y =
)x(g
)x(f
y´=
( )2
)x(g
)x´(g)x(f)x(g)x´(f ⋅−⋅
REGLA DE LA
CADENA
y = f[g(x)] y´= f´[g(x)] · g´(x)
POTENCIAS
y = xn
y´= n · xn–1
y = [f(x)]n
y´= n · [f(x)]n–1
· f´(x)
y = k y´= 0
y = x y´= 1
y = x y´=
x2
1
y = )x(f y´= )x´(f
)x(f2
1
⋅
EXPONENCIALES
y = ex
y´= ex
y = ef(x)
y = ef(x)
· f´(x)
y = ax
y´= ax
· ln a y = af(x)
y´= af(x)
· ln a · f´(x)
LOGARÍTMICAS
y = ln x y´=
x
1
y = ln f(x) y´= )x´(f
)x(f
1
⋅
y = loga x y´=
aln
1
x
1
⋅ y = loga f(x) y´= )x´(f
aln
1
x
1
⋅⋅
TRIGONOMÉTRICAS
y = sen x y´= cos x y = sen f(x) y´= cos f(x) · f´(x)
y = cos x y´= –sen x y = cos f(x) y´= –sen f(x) · f´(x)
y = tg x
y´= 1 + tg2
x
y´= sec2
x
y´= 2
1
cos x
y = tg f(x)
y´= [1 + tg2
f(x)] · f´(x)
y´= sec2
f(x) · f´(x)
y´= 2
1
f´(x)
cos f(x)
⋅
y = cotg x
y´= –1 – cotg2
x
y´= –cosec2
x
y´= 2
1
sen x
− y = tg f(x)
y´= [–1 – cotg2
f(x)] · f´(x)
y´= –cosec2
f(x) · f´(x)
y´= 2
1
f´(x)
sen f(x)
−
⋅
y = arcsen x y´= 2
1
1 x−
y = arcsen f(x) y´= 2
1
f´(x)
1 (f(x))
⋅
−
y = arccos x y´= 2
1
1 x
−
−
y = arccos f(x) y´= 2
1
f´(x)
1 (f(x))
−
⋅
−
y = arctg x y´= 2
1
1 x+
y = arctg f(x) y´= 2
1
f´(x)
1 (f(x))
⋅
+

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Tabla de derivadas

  • 1. TABLA DE DERIVADAS SUMA Y RESTA y = f(x) + g(x) y´= f´(x) + g´(x) PRODUCTO POR UN NÚMERO y = k · f(x) y´= k · f´(x) PRODUCTO y = f(x) · g(x) y´= f´(x) · g(x) + f(x) · g´(x) COCIENTE y = )x(g )x(f y´= ( )2 )x(g )x´(g)x(f)x(g)x´(f ⋅−⋅ REGLA DE LA CADENA y = f[g(x)] y´= f´[g(x)] · g´(x) POTENCIAS y = xn y´= n · xn–1 y = [f(x)]n y´= n · [f(x)]n–1 · f´(x) y = k y´= 0 y = x y´= 1 y = x y´= x2 1 y = )x(f y´= )x´(f )x(f2 1 ⋅ EXPONENCIALES y = ex y´= ex y = ef(x) y = ef(x) · f´(x) y = ax y´= ax · ln a y = af(x) y´= af(x) · ln a · f´(x) LOGARÍTMICAS y = ln x y´= x 1 y = ln f(x) y´= )x´(f )x(f 1 ⋅ y = loga x y´= aln 1 x 1 ⋅ y = loga f(x) y´= )x´(f aln 1 x 1 ⋅⋅ TRIGONOMÉTRICAS y = sen x y´= cos x y = sen f(x) y´= cos f(x) · f´(x) y = cos x y´= –sen x y = cos f(x) y´= –sen f(x) · f´(x) y = tg x y´= 1 + tg2 x y´= sec2 x y´= 2 1 cos x y = tg f(x) y´= [1 + tg2 f(x)] · f´(x) y´= sec2 f(x) · f´(x) y´= 2 1 f´(x) cos f(x) ⋅ y = cotg x y´= –1 – cotg2 x y´= –cosec2 x y´= 2 1 sen x − y = tg f(x) y´= [–1 – cotg2 f(x)] · f´(x) y´= –cosec2 f(x) · f´(x) y´= 2 1 f´(x) sen f(x) − ⋅ y = arcsen x y´= 2 1 1 x− y = arcsen f(x) y´= 2 1 f´(x) 1 (f(x)) ⋅ − y = arccos x y´= 2 1 1 x − − y = arccos f(x) y´= 2 1 f´(x) 1 (f(x)) − ⋅ − y = arctg x y´= 2 1 1 x+ y = arctg f(x) y´= 2 1 f´(x) 1 (f(x)) ⋅ +