Two equal bar magnets are kept as shown in th | vedclass

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(B) The magnetic field at point $P$ is the vector sum of the magnetic fields produced by the two magnets.$1$. For the vertical magnet,point $P$ is on

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(B) The magnetic field at point $P$ is the vector sum of the magnetic fields produced by the two magnets.$1$. For the vertical magnet,point $P$ is on its equatorial line. The magnetic field $B_1$ due to this magnet at point $P$ points upwards (from $N$ to $S$ inside the magnet,but outside it points away from $N$ and towards $S$). Specifically,at the equatorial point,the field is directed opposite to the magnetic moment,i.e.,upwards.$2$. For the horizontal magnet,point $P$ is on its axial line. The magnetic field $B_2$ due to this magnet at point $P$ points towards the right (away from the $N$ pole).$3$. The resultant magnetic field $B_{	ext{net}} = B_1 + B_2$ will be the vector sum of these two perpendicular fields. Since $B_1$ is directed upwards and $B_2$ is directed to the right,the resultant vector $B_{	ext{net}}$ will point in the north-east direction,which is represented by $
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Two equal bar magnets are kept as shown in the figure. The direction of the resultant magnetic field,indicated by the arrowhead at point $P$,is (approximately):

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