A periodic signal x(t) has a trigonometric Fourier series expansion

\(x\left( t \right) = {a_0} + \mathop \sum \limits_{n = 1}^\infty ({a_n}\;cos\;n\;{\omega _0}t + {b_n}\sin n\;{\omega _0}t)\)

If x(t) = -x (- t) = -x (t - π/ω0), we can conclude that

1
an are zero for all n and bn are zero for n even 
2
an are zero for all n and bn are zero for n odd
3
an are zero for n even and bn are zero for n odd 
4
an are zero for n odd and bn are zero for n even

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