Two point dipoles of dipole moment P1→ and P2→ are at a distance x from each other and p1→∥p2→. When the dipoles are colinear the force between the dipoles is :

Force of interactionF=14πϵ0⋅6p1p2r4

Two point dipoles of dipole moment P1→ and P2→ are at a distance x from each other and p1→∥p2→. When the dipoles are colinear the force between the dipoles is :

Force of interactionF=14πϵ0⋅6p1p2r4

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Two point dipoles of dipole moment $\vec{P_{1}} and \vec{P_{2}}$ are at a distance x from each other and $\vec{p_{1}} ∥ \vec{p_{2}}$ . When the dipoles are colinear the force between the dipoles is :

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$\frac{1}{4 π \in_{0}} \frac{4 p_{1} p_{2}}{x^{4}}$

$\frac{1}{4 π \in_{0}} \frac{3 p_{1} p_{2}}{x^{3}}$

$\frac{1}{4 {πϵ}_{0}} \frac{6 p_{1} p_{2}}{x^{4}}$

$\frac{1}{4 {πϵ}_{0}} \frac{8 p_{1} p_{2}}{x^{4}}$

answer is C.

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Force of interaction
$F = \frac{1}{4 {πϵ}_{0}} \cdot \frac{6 p_{1} p_{2}}{r^{4}}$

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Two point dipoles of dipole moment P1→ and P2→ are at a distance x from each other and p1→∥p2→. When the dipoles are colinear the force between the dipoles is :

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Two point dipoles of dipole moment $\vec{P_{1}} and \vec{P_{2}}$ are at a distance x from each other and $\vec{p_{1}} ∥ \vec{p_{2}}$ . When the dipoles are colinear the force between the dipoles is :