Home
Class 12
PHYSICS
Derive a relation between electric field...

Derive a relation between electric field and potential

Answer

Step by step text solution for Derive a relation between electric field and potential by PHYSICS experts to help you in doubts & scoring excellent marks in Class 12 exams.

Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • SUPER MODEL QUESTION PAPER -4

    SUBHASH PUBLICATION|Exercise PART -D|11 Videos
  • SUPER MODEL QUESTION PAPER -4

    SUBHASH PUBLICATION|Exercise PART -B|7 Videos
  • SUPER MODEL QUESTION PAPER -3

    SUBHASH PUBLICATION|Exercise PART -D|12 Videos
  • SUPER MODEL QUESTION PAPER -5

    SUBHASH PUBLICATION|Exercise PART -D|8 Videos

Similar Questions

Explore conceptually related problems

Derive the relation between electric field and electric potential.

Derive the relation between electric field and electric potential due a point charge .

Knowledge Check

  • A charge + Q at A as shown in fig. produces electric field E and electric potential V at D. if we now put charges -2 Q and + Q at B and C respectively , then the electric field and potential at D will be :

    A
    E and 0
    B
    0 and V
    C
    `sqrt(2) E and (V)/(sqrt(2))`
    D
    `(E)/(sqrt(2)) and (V)/(sqrt(2))`
  • The relation between the magnetic field (B) and the magnetic potential (V)at a point is

    A
    `B = -(dV)/(dx)`
    B
    `V =-(dB)/(dx)`
    C
    `B = (dV)/(dx)`
    D
    `V = (dB)/(dx)`
  • Similar Questions

    Explore conceptually related problems

    Establish the relation between electric field and electric potential .

    Obtain the relation between electric field and electric potential due to a point charge.

    Obtain the relation between electric field and electric potential due to a point charge.

    Derive an expression for the electric field at a point due to an infinitely long thin charged straight wire using Gauss Law.

    Derive the relation between half life and initial concentration of a zero order reaction, R rarrP .

    Derive an expression for the electric field due to an electric dipole at a point on the axial line.