What is the general solution for solvefor x,e^{sin(x)}=e^{-sin(x)} ?

The general solution for solvefor x,e^{sin(x)}=e^{-sin(x)} is x=2pin,x=pi+2pin

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solvefor x,e^{sin(x)}=e^{-sin(x)}

solve for

x, e^{s i n (x)} = e^{- s i n (x)}

x = 2 πn, x = π + 2 πn

Solution steps

e^{s i n (x)} = e^{- s i n (x)}

Solve by substitution

sin (x) = 0

sin (x) = 0 : x = 2 πn, x = π + 2 πn

Combine all the solutions

x = 2 πn, x = π + 2 πn

\frac{cos ( x )}{sin ( x )} = tan (x)

sin (B) = \frac{7 sin ( 3 6 ^{\circ} )}{12}

x, cos^{2} (x) = sin (y + \frac{π}{2})

0 = (sin (x))^{2}

sec^{2} (x) - tan^{2} (x) = cos (x)

What is the general solution for solvefor x,e^{sin(x)}=e^{-sin(x)} ?
The general solution for solvefor x,e^{sin(x)}=e^{-sin(x)} is x=2pin,x=pi+2pin