What is the y=ln(e^x+sqrt(1+e^{2x)}) ?

The y=ln(e^x+sqrt(1+e^{2x)}) is Parity: Neither even nor odd Inverse: ln(-((1-e^{2x})e^{-x})/2)

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y=ln(e^x+sqrt(1+e^{2x)})

y = ln (e^{x} + 1 + e^{2 x})

Parity : Neither even nor odd

Inverse : ln (- \frac{( 1 - e ^{2 x} ) e ^{- x}}{2})

Solution steps

Parity of

ln (e^{x} + 1 + e^{2 x}) :

Neither even nor odd

Inverse of

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

f (x) = tan (x) tan (\frac{x}{2})

f (x) = x \cdot 2 - x

f (x) = 3 x^{2} - 11 x - 20

f (x) = x^{4} + 4 x^{3} - 5 x^{2}

f (x) = ln (sin (x) + 1)

What is the y=ln(e^x+sqrt(1+e^{2x)}) ?
The y=ln(e^x+sqrt(1+e^{2x)}) is Parity: Neither even nor odd<br/>Inverse: ln(-((1-e^{2x})e^{-x})/2)