What is arctan(1-x)+(e^{-2x}(1-x))/(ln(x^2)) ?

The solution to arctan(1-x)+(e^{-2x}(1-x))/(ln(x^2)) is arctan(1-x)+(e^{-2x}(1-x))/(2ln(x))

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simplify arctan(1-x)+(e^{-2x}(1-x))/(ln(x^2))

simplify

arctan (1 - x) + \frac{e ^{- 2 x} ( 1 - x )}{ln ( x ^{2} )}

arctan (1 - x) + \frac{e ^{- 2 x} ( 1 - x )}{2 ln ( x )}

Solution steps

arctan (1 - x) + \frac{e ^{- 2 x} ( 1 - x )}{ln ( x ^{2} )}

Simplify

ln (x^{2}) : 2 ln (x)

= arctan (- x + 1) + \frac{e ^{- 2 x} ( - x + 1 )}{2 ln ( x )}

(x + 3) (3 x + 3)

- 3 x^{2} y^{5} z^{2} x - 2 y^{2} z^{2} x^{3} y - 2 z^{5} x^{2} y z^{3}

2 a^{2} - a - 3

16 - 9

What is arctan(1-x)+(e^{-2x}(1-x))/(ln(x^2)) ?
The solution to arctan(1-x)+(e^{-2x}(1-x))/(ln(x^2)) is arctan(1-x)+(e^{-2x}(1-x))/(2ln(x))