Three equal charges +q each, are placed at the three vertices of an equilateral triangle centred at the origin. They are held in equilibrium by a restoring force of magnitude F(r)=kr2 (where k is a constant, r is position of charge from origin) directed towards the origin. The distance of the any charge from the origin is (√3q2pπϵ0k)14 where p=

Three equal charges +q each, are placed at the three vertices of an eq

1.	Three equal charges +q each, are placed at the three vertices of an equilateral triangle centred at the origin. They are held in equilibrium by a restoring force of magnitude F(r)=kr2 (where k is a constant, r is position of charge from origin) directed towards the origin. The distance of the any charge from the origin is (√3q2pπϵ0k)14 where p=
Answer» Three equal charges $+ q$ each, are placed at the three vertices of an equilateral triangle centred at the origin. They are held in equilibrium by a restoring force of magnitude $F (r) = k r^{2}$ (where $k$ is a constant, $r$ is position of charge from origin) directed towards the origin. The distance of the any charge from the origin is ${(\frac{\sqrt{3} q^{2}}{p π ϵ_{0} k})}^{\frac{1}{4}}$ where $p =$

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