Physics, asked by aryaasha, 10 months ago


Two charges of +25 nC and -25 nC are placed 6 m apart.
Find the intensity of electric field at a point 4 m from the
centre of electric dipole
(i) on axial line
(ii) on equitorial line​

Answers

Answered by Anonymous
2

 \rm \huge{\fbox{Answer :}}

(i) 4.2 × (10)^10 N/c

(ii) 2.1 × (10)^10 N/c

 \rm \huge{\fbox{Explaination :}}

Given that ,

The two charges of +25 nC and -25 nC are placed 6 m apart

We know that ,

The dipole field at an equitorial at distance r from the centre of dipole is given by

 \sf \large \fbox{E =  K\frac{p}{ {(r)}^{3} } }

Thus ,

 \sf \mapsto  E = 9 \times  {(10)}^{9}  \times  \frac{25 \times 6}{ {(4)}^{2} }  \\  \\  \sf \mapsto E =  \frac{135 \times  {(10)}^{10} }{64}  \\  \\ \sf \mapsto   E = 2.1 \times  {(10)}^{10}  \:  \: N/c

We know that ,

The dipole field at an axial point at distance r from the centre of dipole is given by

 \sf \large \fbox{E = 2( K\frac{p}{ {(r)}^{3} } )}

Thus ,

 \sf \mapsto E = 2 \times 2.1 \times  {(10)}^{10}  \\  \\ \sf \mapsto  E = 4.2 \times  {(10)}^{10}  \:  \: N/c

 \therefore \sf \underline{The \:  dipole \:  field  \: at  \: an \:  axial  \: point \:  and \:  equitorial  \: point \:  are \:  4.2 ×  {(10)}^{10}  \:  N/c  \: and \:  2.1 ×  {(10)}^{10}  \: N/c}

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