Derivative of 30e^(x+1)

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Derivative of 30e^(x+1): 


(30*e^(x+1))'

(30)'*e^(x+1)+30*(e^(x+1))'

0*e^(x+1)+30*(e^(x+1))'

0*e^(x+1)+30*e^(x+1)*((x+1)'*ln(e)+((x+1)*(e)')/e)

0*e^(x+1)+30*e^(x+1)*((x+1)'*ln(e)+((x+1)*0)/e)

0*e^(x+1)+30*e^(x+1)*(((x)'+(1)')*ln(e)+((x+1)*0)/e)

0*e^(x+1)+30*e^(x+1)*(((x+1)*0)/e+((1)'+1)*ln(e))

0*e^(x+1)+30*e^(x+1)*(((x+1)*0)/e+(0+1)*ln(e))

0*e^(x+1)+30*e^(x+1)*(((x+1)*0)/e+1*ln(e))

0*e^(x+1)+30*e^((x)'+(1)')

0*e^(x+1)+30*e^((1)'+1)

0*e^(x+1)+30*e^(0+1)

0*e^(x+1)+30*0^(0+1)

0*e^(x+1)+30*e^(x+1)

30*e^(x+1)

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

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