Weite down the relaction
between electric field
and electric potential at a point
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Weite down the relaction
between electric field
and electric potential at a point
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Answer:
The electric field exists if and only if there is a electric potential difference. If the charge is uniform at all points, however high the electric potential is, there will not be any electric field. Thus, the relation between electric field and electric potential can be generally expressed as – “Electric field is the negative space derivative of electric potential.”
Electric Field And Electric Potential
The relation between Electric field and electric potential is mathematically given by-
E=−dVdx
Where,
E is the Electric field.
V is the electric potential.
dx is the path length.
– Sign is the electric gradient