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Derivative of:
Derivative of x^5-6*x
Derivative of 5*x^4-7*x^2-x
Derivative of 3x-ln(x+3)^3
Derivative of 3*e^(2*x)
Identical expressions
y=log(four - two *x-x^ two), five + three
y equally logarithm of (4 minus 2 multiply by x minus x squared ),5 plus 3
y equally logarithm of (four minus two multiply by x minus x to the power of two), five plus three
y=log(4-2*x-x2),5+3
y=log4-2*x-x2,5+3
y=log(4-2*x-x²),5+3
y=log(4-2*x-x to the power of 2),5+3
y=log(4-2x-x^2),5+3
y=log(4-2x-x2),5+3
y=log4-2x-x2,5+3
y=log4-2x-x^2,5+3
Similar expressions
y=log(4-2*x+x^2),5+3
y=log(4+2*x-x^2),5+3
y=log(4-2*x-x^2),5-3

Derivative of y=log(4-2*x-x^2),5+3

You have entered [src]

    /           2\    
(log\4 - 2*x - x /, 8)

/ 2\ (log\4 - 2*x - x /, 8)

(log(-x^2 + 4 - 2*x), 8)

The first derivative [src]

d /    /           2\    \
--\(log\4 - 2*x - x /, 8)/
dx

$$\frac{d}{d x} \left( \log{\left(- x^{2} + \left(4 - 2 x\right) \right)}, \ 8\right)$$

Simplify

The second derivative [src]

  2                        
 d /    /           2\    \
---\(log\4 - 2*x - x /, 8)/
  2                        
dx

$$\frac{d^{2}}{d x^{2}} \left( \log{\left(- x^{2} + \left(4 - 2 x\right) \right)}, \ 8\right)$$

Simplify

The third derivative [src]

  3                        
 d /    /           2\    \
---\(log\4 - 2*x - x /, 8)/
  3                        
dx

$$\frac{d^{3}}{d x^{3}} \left( \log{\left(- x^{2} + \left(4 - 2 x\right) \right)}, \ 8\right)$$

Simplify