If \( \vec{\alpha}+\vec{\beta}+\vec{\gamma}=a \vec{\delta} \) and \...

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If \( \vec{\alpha}+\vec{\beta}+\vec{\gamma}=a \vec{\delta} \) and \( \vec{\beta}+\vec{\gamma}+\vec{\delta}=b \vec{\alpha}, \vec{\alpha} \) and \( \vec{\delta} \) are non-collinear, then \( \vec{\alpha}+\vec{\beta}+\vec{\gamma}+\vec{\delta} \) equals
\( \mathrm{P} \)
(1) \( a \vec{\alpha} \)
(2) \( b \vec{\delta} \)
(3) 0
(4) \( (a+b) \vec{\gamma} \)
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