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The magnetic field at the center of a current carrying loop of radius 0.1 m is 5sqrt( 5) times that at a point along its axis. The distance of this point from the centre of the loop is |
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Answer» 0.2 m `(B_("centre"))/(B_("axis"))=(1+(x^(2))/(r2))^(3//2)` Given that, `B_("centre")=5sqrt(5)B_("axis")` `(B_("centre"))/(B_("axis"))=5sqrt(5)` `therefore 5sqrt(5)=[1+(x^(2))/((0.1)^(2))]^(3//2)` On squaring both sides, we get `25xx5 = [1+(x^(2))/((0.1)^(2))]` `root(3)(125)=1+(x^(2))/((0.1)^(2))` `RARR 0.01 + x^(2)=0.05` `rArr x^(2)=0.005 - 0.01` `rArr x^(2)=0.04` `rArr x = 0.2 m` |
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