153140
Two infinitely long thin wires are placed at (1 $\mathrm{cm}, 0 \mathrm{~cm})$ and $(2 \mathrm{~cm}, 0 \mathrm{~cm})$ as shown in the figure,
The same current $i$ flows in both the wires in the same direction, say, into the page. Let the magnetic field at the origin due to these wires is $\vec{B}$. If $B_{0}$ is the magnitude of the magnetic field if only the wire at $(1 \mathrm{~cm}, 0 \mathrm{~cm})$ was present, then the value of $B / B_{0}$ is
153140
Two infinitely long thin wires are placed at (1 $\mathrm{cm}, 0 \mathrm{~cm})$ and $(2 \mathrm{~cm}, 0 \mathrm{~cm})$ as shown in the figure,
The same current $i$ flows in both the wires in the same direction, say, into the page. Let the magnetic field at the origin due to these wires is $\vec{B}$. If $B_{0}$ is the magnitude of the magnetic field if only the wire at $(1 \mathrm{~cm}, 0 \mathrm{~cm})$ was present, then the value of $B / B_{0}$ is
153140
Two infinitely long thin wires are placed at (1 $\mathrm{cm}, 0 \mathrm{~cm})$ and $(2 \mathrm{~cm}, 0 \mathrm{~cm})$ as shown in the figure,
The same current $i$ flows in both the wires in the same direction, say, into the page. Let the magnetic field at the origin due to these wires is $\vec{B}$. If $B_{0}$ is the magnitude of the magnetic field if only the wire at $(1 \mathrm{~cm}, 0 \mathrm{~cm})$ was present, then the value of $B / B_{0}$ is
153140
Two infinitely long thin wires are placed at (1 $\mathrm{cm}, 0 \mathrm{~cm})$ and $(2 \mathrm{~cm}, 0 \mathrm{~cm})$ as shown in the figure,
The same current $i$ flows in both the wires in the same direction, say, into the page. Let the magnetic field at the origin due to these wires is $\vec{B}$. If $B_{0}$ is the magnitude of the magnetic field if only the wire at $(1 \mathrm{~cm}, 0 \mathrm{~cm})$ was present, then the value of $B / B_{0}$ is