Derivative of 2^((x^2)-x)

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Derivative of 2^((x^2)-x): 


(2^(x^2-x))'

2^(x^2-x)*((x^2-x)'*ln(2)+((x^2-x)*(2)')/2)

2^(x^2-x)*((x^2-x)'*ln(2)+((x^2-x)*0)/2)

2^(x^2-x)*(((x^2)'+(-x)')*ln(2)+((x^2-x)*0)/2)

2^(x^2-x)*(((-x)'+2*x^(2-1))*ln(2)+((x^2-x)*0)/2)

2^(x^2-x)*((2*x-1)*ln(2)+((x^2-x)*0)/2)

2^((x^2)'+(-x)')

2^((-x)'+2*x^(2-1))

2^(2*x-1)

0^(2*x-1)

ln(2)*2^(x^2-x)*(2*x-1)

The calculation above is a derivative of the function f (x)

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