What is the f(x)=ln(sin(2x)) ?

The f(x)=ln(sin(2x)) is Parity: Neither even nor odd Inverse: (arcsin(e^x))/2

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f(x)=ln(sin(2x))

f (x) = ln (sin (2 x))

Parity : Neither even nor odd

Inverse : \frac{arcsin ( e ^{x} )}{2}

Solution steps

Parity of

ln (sin (2 x)) :

Neither even nor odd

Inverse of

ln (sin (2 x)) : \frac{arcsin ( e ^{x} )}{2}

y = 5 x^{2}, y = 30 x - 45, [0, 3]

\frac{d y}{d t} + \frac{3}{t} y = 3 t^{2} y^{2}

\frac{5 s}{( s ^{2} + 1 ) ^{2}}

5 x^{2} - sin (π x)

y^{^{'}} + 4 y = e^{- 4 t}, y (0) = 2

What is the f(x)=ln(sin(2x)) ?
The f(x)=ln(sin(2x)) is Parity: Neither even nor odd<br/>Inverse: (arcsin(e^x))/2