Three vectors $$originate from a single point. The vector $$is on the x$-$y plane, at an angle of $30$ counterclockwise from the positive x$-$axis, and has a magnitude of $700$ units. The vector $$is on the y$-$z plane at an angle counterclockwise from the positive y$-$axis such than $=4/3,$ and has a magnitude of $600$ units. Vector $$has a magnitude of $800$ units with y$-$component of $479$ units. If the direction of the resultant vector is defined by the unit vector $.$Three vectors $$originate from a single point. The vector $$is on the x$-$y plane, at an angle of $30$ counterclockwise from the positive x$-$axis, and has a magnitude of $700$ units. The vector $$is on the y$-$z plane at an angle counterclockwise from the positive y$-$axis such than $=4/3,$ and has a magnitude of $600$ units. Vector $$has a magnitude of $800$ units with y$-$component of $479$ units. If the direction of the resultant vector is defined by the unit vector $.$