At \( t=0 \) a charge \( q \) is at the origin and moving in the \( y \)-direction with velocity...

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At \( t=0 \) a charge \( q \) is at the origin and moving in the \( y \)-direction with velocity \( \vec{v}=v \hat{j} \). The charge moves in a magnetic field that is for \( y0 \) out of page and given by \( B_{1} \hat{z} \) and for \( y0 \) into the page and given \( -B_{2} \hat{z} \). The charges subsequent trajectory is shown in the sketch. From this information, we can deduce that
(a) \( q0 \) and \( \left|B_{1}\right|\left|B_{2}\right| \)
(b) \( q0 \) and \( \left|B_{1}\right|\left|B_{2}\right| \)
(c) \( q0 \) and \( \left|B_{1}\right|\left|B_{2}\right| \)
(d) \( q0 \) and \( \left|B_{1}\right|\left|B_{2}\right| \)
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