Consider the lines \( L_{1} \equiv 3 x-4 y+2=0 \) and \( L_{2} \equ...

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Consider the lines \( L_{1} \equiv 3 x-4 y+2=0 \) and \( L_{2} \equiv 3 y-4 x-5=0 \). Now, choose the correct statement(s).
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(1) The line \( x+y+3=0 \) bisects the acute angle between
W \( L_{1} \) and \( L_{2} \) containing the origin.
(2) The line \( x-y+1=0 \) bisects the obtuse angle between \( L_{1} \) and \( L_{2} \) not containing the origin.
(3) The line \( x+y+3=0 \) bisects the obtuse angle between \( L_{1} \) and \( L_{2} \) containing the origin.
(4) The line \( x-y+1=0 \) bisects the acute angle between \( L_{1} \) and \( L_{2} \) not containing the origin.
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