Two very long- straight wires carrying currents as shown in figure- Find all locations where the net magnetic field is zero-

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Toppr Admin · Accepted Answer

Along the dashed line- -x2192-B1 and -x2192-B2 are in opposite directions- If the line has slope -x2212-1-00-xA0-then r1-r2 and B1-B2- So- Bnet-0Hence- slope of the line dashed line is -1-x21D2-y-x2212-x as the line passes through the origin making intercept zero-

Two very long, straight wires carrying currents as shown in figure. Find all locations where the net magnetic field is zero.

Along the dashed line, $_{1}$ and $_{2}$ are in opposite directions. If the line has slope $- 1.00$ ,
then $r_{1} = r_{2}$ and $B_{1} = B_{2}$ . So, $B_{n e t} = 0$
Hence, slope of the line dashed line is -1.
$\Rightarrow y = - x$ as the line passes through the origin making intercept zero.

Two very long, straight wires carrying currents as shown in figure. Find all locations where the net magnetic field is zero.

Along the dashed line, →B1 and →B2 are in opposite directions. If the line has slope −1.00, then r1=r2 and B1=B2. So, Bnet=0Hence, slope of the line dashed line is -1.⇒y=−x as the line passes through the origin making intercept zero.

Along the dashed line, $_{1}$ and $_{2}$ are in opposite directions. If the line has slope $- 1.00$ ,
then $r_{1} = r_{2}$ and $B_{1} = B_{2}$ . So, $B_{n e t} = 0$
Hence, slope of the line dashed line is -1.
$\Rightarrow y = - x$ as the line passes through the origin making intercept zero.